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Fungal morphology and metabolite production in submerged mycelial processes

Fungal morphology and metabolite production in submerged mycelial processes
Fungal morphology and metabolite production in submerged mycelial processes

Review

Fungal morphology and metabolite production in

submerged mycelial processes

Maria Papagianni *

Department of Hygiene and Technology of Food of Animal Origin,School of Veterinary Medicine,

Aristotle University of Thessaloniki,54006Thessaloniki,Greece

Accepted 29September 2003

Abstract

The use of fungi for the production of commercial products is ancient,but it has increased rapidly over the last 50years.Fungi are morphologically complex organisms,differing in structure at different times in their life cycle,differing in form between surface and submerged growth,differing also with the nature of the growth medium and physical environment.Many genes and physiological mechanisms are involved in the process of morphogenesis.In submerged culture,a large number of factors contribute to the development of any particular morphological form.Factors affecting morphology include the type and concentration of carbon substrate,levels of nitrogen and phosphate,trace minerals,dissolved oxygen and carbon dioxide,pH and temperature.Physical factors affecting morphology include fermenter geometry,agitation systems,rheology and the culture modes,whether batch,fed-batch or continuous.In many cases,particular morphological forms achieve maximum performance.It is a very difficult task to deduce unequivocal general relationships between process variables,product formation and fungal morphology since too many parameters influence these interrelationships and the role of many of them is still not fully understood.

The use of automatic image analysis systems during the last decade proved an invaluable tool for characterizing complex mycelial morphologies,physiological states and relationships between morphology and productivity.Quantified morphological information can be used to build morphologically structured models of predictive value.The mathematical modeling of the growth and process performance has led to improved design and operation of mycelial fermentations and has improved the ability of scientists to translate laboratory observations into commercial practice.However,it is still necessary to develop improved and new experimental techniques for understanding phenomena such as the mechanisms of mycelial fragmentation and non-destructive measurement of concentration profiles in mycelial aggregates.This would allow the establishment of

0734-9750/$-see front matter D 2003Elsevier Inc.All rights reserved.doi:10.1016/j.biotechadv.2003.09.005

*Fax:+30-2310-999829.

E-mail address:mp2000@vet.auth.gr (M.Papagianni).

https://www.doczj.com/doc/4317190152.html,/locate/biotechadv

Biotechnology Advances 22(2004)189

–259

a process control on a physiological basis.This review is focused on the factors influencing the fungal morphology and metabolite production in submerged culture.

D 2003Elsevier Inc.All rights reserved.

Keywords:Filamentous fungi;Morphology;Shear effects

1.Introduction

The use of fungi for the production of commercially important products has increased rapidly over the past half century.The exploitation of fungi by man is not a recent phenomenon.Numerous examples which indicate that man has been aware of the value of fungi since the dawn of civilization are known.The fermentation of alcoholic beverages,practiced in the days of the Pharaohs,is one of the earliest known examples of the exploitation of the biochemical activities of a fungus by humans.The use of yeast to leaven bread also dates back to biblical times.The higher fungi have long been used by man.Fruit bodies of basidiomyces and ascomyces have been collected and eaten by civilizations throughout the world (Hayes and Nair,1978).The production of alcoholic beverages,biomass and the manufacture of therapeutic compounds,together with the production of simple organic compounds,still remain the major fields in which fungi are used.

Apart from the rather unsophisticated techniques used for the production and mainte-nance of yeast in the brewing and baking industries,the deliberate growth of fungi for commercial purposes did not commence until well into the twentieth century.The development of the sulfite process for the production of glycerol by a yeast fermentation,which was widely used during World War I,probably marks the beginning of industrial mycology.However,it is since the advent of the submerged culture techniques used in the penicillin fermentation that the greatest expansion in the use of fungi in the industry has taken place.At present,increasing numbers of commercially important products are being produced from fungi.Tables 1–3present the major classes of filamentous fungal enzymes,antibiotics and organic acids of commercial importance and some of their sources.For extensive lists of industrial products and the preferred names of the filamentous fungi that produce them,the reader is referred to the ‘‘ATCC names of industrial fungi’’(Jong et al.,1994).

Filamentous fungi are morphologically complex microorganisms,exhibiting different structural forms throughout their life cycles.The basic vegetative structure of growth consists of a tubular filament known as hypha that originates from the germination of a single reproductive spore.As the hypha continues to grow,it frequently branches repeatedly to form a mass of hyphal filaments referred to as mycelium.When grown in submerged culture,these fungi exhibit different morphological forms,ranging from dispersed mycelial filaments to densely interwoven mycelial masses referred to as pellets.The particular form exhibited is determined not only by the genetic material of the fungal species but also the nature of the inoculum as well as the chemical (medium constituents)and physical (temperature,pH,mechanical forces)culturing conditions (Atkinson and Daoud,1976;Kossen,2000).With some fungal fermentations a particular morphological

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M.Papagianni/Biotechnology Advances22(2004)189–259191 Table1

Major classes of filamentous fungal enzymes of commercial importance and some of their sources

Enzyme Sources

a-Amylase As.niger,As.oryzae,As.awamori,Au.pullulans,Rhizopus oryzae,

Trichoderma viride

h-Amylase R.niveus

Amyloglucosidase As.niger,As.oryzae,As.awamori,A.phoenicis,Au.pullulans,R.niveus,

Rhizop.oryzae

Catalase As.niger,Eupenicillium javanicum,Penicillium vitale

Cellulase As.niger,A.soyae,As.terreus,P.citrinum,P.funiculosum,

T.longibrachiatum,T.reesei,Tr.viride

Dextranase A.carneus,Chaetomium gracile,P.funiculosum,P.lilacium,P.pinophilum

a-Galactosidase As.awamori,As.niger,As.oryzae,Mortierella vinaceae,P.dupontii

h-Galactosidase As.awamori,As.nidulans,As.niger,As.oryzae,Fusarium oxysporum,

N.crassa,P.funiculosum

h-Glucanase Acremonium persicinum,As.niger,As.oryzae,E.javanicum,G.candidum,

Tr.viride,T.reesei

Glucoamylase As.niger,As.awamori,As.oryzae,Au.pullulans,Rhizop.oryzae,R.niveus Glucose aerohydrogenase As.niger

Glucose oxidase As.niger,E.javanicum,P.amagasakiense,P.simplicissimum,P.vermiculatum a-Glucosidase As.awamori,Aspergillus flavus,A.fumigatus,As.niger,Mu.circinelloides

a-D-Glucosidase As.niger

h-Glucosidase As.niger,As.oryzae,T.reesei

Hemicellulase As.niger,As.oryzae,A.phoenicis,T.longibrachiatum,Tr.viride Hesperidinase As.niger

Invertase As.awamori,As.niger,As.oryzae,N.crassa

Lipase As.niger,As.oryzae,G.candidum,Humicola sp.,Rhizomucor miechei,

Rhizomucor sp.,R.arrhizus,R.niveus,P.roqueforti

Pectinase A.alliaceus,As.niger,Aspergillus sp.,Rhizop.oryzae,Rhizopus sp.,

Sclerotinia libertiana

Phytase As.niger,A.ficuum

Protease As.niger,A.melleus,As.oryzae,A.saitoi,P.dupontii,Penicillium sp.,

Rhizopus sp.

Rennets Cryphonectria parasitica,R.meihei,R.pusillus

Tanase As.niger,A.tamarii

Xylanase T.reesei

form may be preferred to achieve maximal performance.Filamentous growth of Asper-gillus niger is preferred for pectic enzyme production,whereas the pelleted form is preferred for citric acid production(Steel et al.,1954;Kristiansen and Bullock,1988). Table2

Major classes of filamentous fungal antibiotics of commercial importance and some of their sources Antibiotics Sources

Cephalosporins Acremonium chrysogenum,A.kiliense,Ac.persicinum,Fusarium solani,Nectria lucida Cyclosporins F.solani,Tolypocladium geodes,T.inflatum,Trichoderma polysporum Echinocandin B As.nidulans,A.rugulosus

Fusidic acid Calcarisporium arbuscula,F.coccophilum,Mortiella ramannianua

Griseofulvin Penicillium aurantiogriseum,P.griseofulvum,P.italicum

Penicillins Ac.chrysogenum,Ac.persicinum,As.flavus,A.giganteus,As.nidulans,As.niger,

As.oryzae,A.parasiticus,Aspergillus sp.,P.baculatum,Pe.chrysogenum,P.turbatum

Also,Konig et al.(1982)showed that the pelleted form of Penicillium chrysogenum was desired for production of penicillin in a tower bioreactor.

The change in morphology during growth affects nutrient consumption and oxygen uptake rate in submerged culture (Schu ¨gerl et al.,1983).Also,the morphological growth forms can have a significant effect on the rheology of the fermentation broth and thus the performance of the bioreactor.Filamentous growth results in highly viscous broths with non-Newtonian,pseudoplastic flow behavior (Kristiansen and Bullock,1988).The high viscosity has a negative impact on the mass transfer properties of the broth,specially the gas–liquid mass transfer rate.Pelleted growth exhibits low viscosities and approach Newtonian flow behavior (Chain et al.,1966).As expected,higher power inputs are required for filamentous versus pelleted growth in achieving adequate agitation and oxygen transfer.However,frequently,the central region of larger pellets undergoes autolysis as a result of nutrient limitation.This autolysis can have a significant effect on both cellular metabolism and product synthesis (Philips,1966;Elmayergi et al.,1973).Thus,small pellets as opposed to large ones would generally be considered desirable in developing filamentous fungal fermentations.

The successful production of a fungal metabolite requires a detailed knowledge of the growth characteristics and the physiology of the fungus in question.Not only does the production of different metabolites require different physiological conditions but also each fungus is unique in its anatomical,morphological and physiological development.Thus,for each fermentation,the precise physiological conditions and the correct stage of development must be established for maximal product formation.In other words,the control of the form of these microorganisms is a real issue that needs great attention in order to make optimal use of their potential production capacities.Many scientists have been studying this problem from an engineering point of view for more than five decades,while the contribution from physiologists is growing steadily as more and more details of the transport processes and the kinetics involved in the morphogenesis become known.The outcome is an impressive landscape of results about fungal morphology and metabolite overproduction and this extensive review is about this landscape.It is a survey

Table 3

Major classes of filamentous fungal organic acids of commercial importance and some of their sources Organic acid

Sources Citric acid

Aspergillus citricus ,A.clavatus ,As.niger ,A.phoenicis ,Penicillum decumbens ,P .isariiforme ,Tr.viride Fumaric acid

Rhizop.oryzae ,Rhizop.stolonifer Gluconic acid

A.carbonarius ,As.niger ,As.oryzae ,A.wentii ,E.javanicum ,Pe.chrysogenum ,P .luteum ,P .simplicissimum Itaconic acid

A.itaconicus ,As.terreus Kojic acid

A.candidus ,As.flavus ,As.oryzae ,A.parasiticus ,A.tamarii ,P .jensenii ,R.microsporus ,Rhizop.oryzae ,Rhizop.stolonifer D -Lactic

acid Rhizop.oryzae L -Malic acid A.atroviolaceus ,As.citricus ,As.flavus ,As.niger ,A.ochraceus ,As.oryzae ,

A.wentii ,Rhizop.oryzae

D -Araboascorbic

acid Pe.chrysogenum

Erythorbic acid

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M.Papagianni/Biotechnology Advances22(2004)189–259193 of all the main lines of development of a very interesting area of biotechnology research: growth mechanisms,dynamics of mycelial aggregation,transport phenomena,fragmen-tation,growth in submerged culture and process parameters,quantification of morphology and modeling of the growth and product formation.

2.Growth mechanisms in filamentous fungi

Under appropriate conditions,the vegetative mycelium gives rise to a reproductive mycelium that supports the production of reproductive spores.The type of sporulation and the morphology of the spores and spore-bearing structures are key characteristics in fungus identification.The fungal spore,therefore,can be considered as the beginning and the end of the differentiation process.In mycelial fungi,hyphae extend by a highly polarized process of cell extension known as tip extension.As the tip extends,periodic branches are formed at or near the apex of the tip.These branches also extend in a polarized manner as new tips.The two processes of tip extension and branching permit the organism to colonize and efficiently utilize the substrate,and they are rarely found in organisms other than fungi,leading to their being termed hallmarks of the fungal kingdom(Heath,1995).

2.1.Hyphal tip extension

Spore germination results in the formation of a germ tube,whose early growth is supported by mobilization and utilization of storage compounds in the spore.As the germ tube develops,it contributes to biosynthesis and extension by uptake and metabolism of nutrients from the medium.Hyphal extension is an extreme example of polarized cell growth since cell extension is restricted to a narrow zone defined by the tapering hyphal apex.The rate of wall synthesis in the apical1A m of a hypha may be50times that50A m behind it(Gooday,1971;Gooday and Trinci,1980).Although this apical growth pattern has been known for more than a century(Reinhardt,1892),the underlying mechanisms that account for polarized hyphal growth are not yet understood.Extension rate accelerates as germ tube length increases and growth becomes autocatalytic.

Tip growth is a process that has many similarities in diverse walled cells such as hyphae,pollen tubes and hairs.Much research has focused on the mechanism of tip extension.Analysis of the literature on fungi,with selected comparison with other tip-growing plant cells,shows that the growth rate and morphology of hyphae are sensitive to factors,which influence intracellular Ca2+.These factors include variations in extracel-lular Ca2+concentrations,Ca2+ionophores,inhibitors of Ca2+transport and buffers introduced into the cytoplasm(Jackson and Heath,1993;Parton et al.,1997).The effects of these agents appear to be mediated by a tip-high gradient of cytoplasmic free Ca2+, which is obligatorily present and involved in active growth.Most recent observations agree that the gradient is very steep,declining rapidly within10–20A m of the tip(Jackson and Heath,1993).This gradient seems to be generated by the combined effects of an influx of Ca2+,via plasma membrane,possibly stretch-activated channels localized in the hyphal tip,and subapical expulsion or sequestration of these ions.It is suggested that the regulation of the Ca2+gradient,in turn,modulates the properties of the actin-based

component of the cytoskeleton,which then controls the extensibility,and,possibly the synthesis of the hyphal apex (Heath and Geitmann,2000).

Mitosis,septation and branching have been studied in undifferentiated mycelia and main hypha of Aspergillus nidulans ,which forms incomplete septa (Fiddy and Trinci,1976).Following spore germination,nuclei divide synchronously until germ tube hyphae contain either 8or 16nuclei.Mitosis occurs when the volume of cytoplasm per nucleus is about 60A m 3.Intercompartment development will not synchronize and mitosis in the mycelium as a whole eventually becomes asynchronous.During the stage of asynchronous compartment development,the nuclei,septa,branches and total length of undifferentiated mycelia are increased exponentially at approximately the same specific rate (Fiddy and Trinci,1976).The mean time required for the formation of a group of septa is reported to be about 9min.Each hypha forms up to nine septa in a group at a time.The mean interval between successive cycles of septation in a hypha is approximately the same as the doubling time of the organism.A very high correlation coefficient was reported between septation,branch initiation and most intercalary compartments initially formed a single branch (Fiddy and Trinci,1976).

Synchronous mitosis has also been observed during the early stages of growth of As.nidulans from spores (Rosenberger and Kessel,1967)and in apical compartments of main hypha of Alternaria solanis (King and Alexander,1969)and As.nidulans (Clutterbuck,1970).In both species,mitosis in main hyphae is followed after a small interval by septation.Such observations suggest the existence of a duplication cycle in apical compartments which is analogous to the cell cycle of uninucleate cells.The main events of this duplication cycle are the following:(1)reduction of the apical compartment to almost half of its length by septation;(2)the newly formed apical compartment continues to increase in length at a linear rate;(3)the volume of cytoplasm per nucleus increases up to a critical ratio when the nuclei are induced to divide more or less synchronously;and (4)mitosis followed by septation,which is completed when the apical compartment is about twice its original length (Fiddy and Trinci,1976).

Consequently,hyphal length increases exponentially at a constant specific rate which may be significantly greater than the maximum specific growth rate in the equivalent liquid medium because of contribution from endogenous spore reserves.Exponential growth cannot proceed indefinitely and extension rate eventually reaches a constant value,i.e.,extension is linear.This occurs when the tip can no longer incorporate the increasing amount of material being supplied or,more likely,when transport of material from regions distant from the tip is limited.The latter may result from a breakdown in apical polarity,such that transport occurs at a rate less than the hyphal extension rate (Prosser,1995).A more common explanation is the formation of septa which prevent transport of material to the tip.Extension rate will then be dependent on biosynthesis within the apical compartment only (Prosser,1995).

Both hyphal extension and the length of hypha supporting tip growth vary considerably within fungi.For example,linear growth occurs in Rhizopus stolonifer when the germ tube is only 40A m in length,whereas exponential growth of sporangiophores of Phycomyces blakesleeanus continues until they are 4mm in length (Trinci,1969).Hyphal extension rate will depend on the amount of material supplied to the tip and on the surface area of the extension zone,which will increase with hyphal diameter and with increased tapering of

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the tip.Little work has been done on the relationship between tip shape and extension rate, but the extension rate is generally found to increase with hyphal diameter within a single organism.The relationship is not always well defined.Zhu and Gooday(1992)found a direct relationship between hyphal extension rate and the square of the diameter for hypha of Botrytis cinerea,suggesting extension rate to be dependent on the rate of supply of material to the tip.In Mucor rouxii,however,although extension rate increased with diameter,no precise quantitative relationship could be identified(Zhu and Gooday,1992).

2.2.Branching

2.2.1.Exponential growth

Microbial growth is normally associated with exponential increases in biomass when conditions are favorable for growth and when nutrients are in excess.Exponential growth requires that all,or a constant percentage of the mass of the microorganisms present, contribute to new growth.If all growth takes place in the apical segment of the hyphae and the individual hypha extend at a constant linear rate,then exponential growth will require that new branches are produced at a rate proportional to the rate of increase in cell mass. The first branch is usually formed from the germ tube towards the end of the period of exponential extension(Prosser,1995).This rarely affects the extension rate of the parent hypha,even though early growth of the branch is supported by the material provided by the parent hypha.Branch length increases at an accelerating rate before reaching a constant value,which,in young mycelia,is equal to that of the parent hypha.In terms of growth kinetics,branch formation may be considered equivalent to cell division in unicellular organisms.

It has been reported that the frequency of branching in As.nidulans was proportional to the specific growth rate when growth on different media was compared(Katz et al.,1972). Individual hyphae may also grow exponentially rather than linearly in certain circum-stances.Exponential growth has been reported during germ tube outgrowth in As.nidulans and also in the critical period of growth after branch formation.Fungal growth continues at a rate proportional to the length of the hypha until it reaches the maximum characteristic of the organism(Katz et al.,1972).The rate of apical growth can be considered to depend upon the biosynthetic capacity of the hypha.When it exceeds the capacity of the apical region to utilize the products of biosynthesis a new branch is initiated.Exponential growth therefore occurs through an exponential increase in the number of branches,each of which extends at the same constant rate.This was first demonstrated experimentally for Geo-trichum candidum,Neurospora crassa,Pe.chrysogenum and As.nidulans by Trinci (1974).This work also demonstrated that the specific rates of increase in total mycelial length and the total number of branches were equal to the specific growth rate of these organisms growing in equivalent media but in liquid culture,with biomass concentrations determined by the dry weight measurements.

A linear rate of extension imposes a restriction to overall growth,which in unicellular organisms proceeds at an exponential rate,and this is solved by branch formation:Smith (1924)observed an exponential increase in the combined lengths of parent and branch hyphae,though individual hyphae were extending linearly,and Plomley(1959)observed an exponential increase in total mycelial length in Chaetomium globosum.

Trinci (1974)studied early colony growth kinetics of As.nidulans ,N.crassa ,Mucor hiemalis and G.candidum on agar surface and found that all four species showed similar kinetics.Four features are exhibited:(1)total mycelial length increases exponentially for at least 11h;(2)the first branch is formed before the germ tube hypha is grown linearly,though possibly not before the deceleration phase;(3)branch production is initially discontinuous,but after 10branches have been formed the number increases exponentially with a specific rate equal to that for the total mycelial length;and (4)this specific rate is found to be equal to the specific growth rate during exponential growth in liquid medium,measured in terms of dry-weight increase.The results in that study (Trinci,1974)supported the hypothesis that mycelial growth involves the duplication of a ‘‘growth unit’’containing a tip and a certain mean length of hyphae.Plomley (1959)first suggested that filamentous fungi have a growth unit,which is duplicated at a constant rate (linear growth)while the whole mycelium grows exponentially.

Caldwell and Trinci (1973)studied the hyphal growth unit (HGU)of G.candidum grown in batch culture.The mycelium grew in the filamentous form while hyphal fragmentation occurred during growth.During the early part of the stationary phase,the hyphal fragments had a mean length of 300–400A m.The dry weight,total hyphal length,number of tips and the turbidity of the culture increased exponentially in a similar trend to the specific growth rate.The results suggested a functional unit of growth consisting of a hyphal tip associated with a constant mean length of hyphae.The hyphal growth unit,G ,was defined as the ratio of total hyphal length to the total number of branches and is therefore the average length of hypha associated with a growing tip.For G.candidum ,this unit was about 100A m and remained constant,while the specific growth rate varied by changes in temperature and the source of carbon (Steele and Trinci,1975).This unit therefore represents the mean length of the hypha required to support tip growth,while the peripheral growth zone represents the maximum length.Whereas the peripheral growth zone and the specific growth rate are related by the maximum rate of extension,the hyphal growth unit (G )is related to the specific growth rate by the mean extension rate (Steele and Trinci,1975).This is calculated as:

E ?2eH t àH 0T

B 0tB t e1T

where E is the mean extension rate,H 0and H t represent the total hyphal lengths 0and 1h later,and B 0and B t represent the respective numbers of hyphal tips.This is related to the specific growth rate by the equation:

E ?G l e2TValues of G increase during mycelial development and then oscillate until branches are formed continuously,when G reaches a constant value.Thus,whereas the specific growth rate provides an indication of the kinetics of branch formation,the hyphal growth unit provides information on the branching density,increasing as branching becomes sparser (Bull and Trinci,1977).The hyphal growth unit is a property of the mycelium and its mathematical properties and its relationship to other hyphal and mycelial growth parameters have been extensively analyzed by Kotov and Reshetnikov (1990).The

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M.Papagianni/Biotechnology Advances22(2004)189–259197 relative constancy of the hyphal growth unit length indicates the existence of a regulatory mechanism,in that a branch is formed somewhere in the mycelium when the value of G, characteristic of the organism and growth conditions,is exceeded.

The above discussion refers to hyphae in young developing mycelia.As a colony forms,the kinetics of hyphal growth and branching at the center of the colony will be influenced by reduction in concentrations of nutrients and oxygen,accumulation of inhibitory end products,production of secondary metabolites and changes in environ-mental factors such as pH(Prosser,1995).The relative importance of these factors on biomass formation in developing mycelia is unknown,but they will obviously lead to a decrease in growth rate,with associated effects on branch formation and the morphology of freely dispersed hyphal elements.

Trinci(1971)has related the rate at which fungal colonies grew on agar to their growth rate in submerged culture by using the concept of a peripheral annulus in which the mycelium grows exponentially.By measuring the width of the peripheral growth zone(w) and the linear colony radial growth rate(K r),Trinci used the equation:

d r

?l w?K re3T

d t

to calculate the specific growth rate(l)for nine species of fungi.He found that the computed value was equal to the specific growth rate measured in submerged culture.The colony radial growth rate would also be affected by the hyphal density or branching frequency,which may be a determinant of the width of growth zone.Bainbridge and Trinci (1971)noted that a mutant of As.nidulans was more branched than its parent organism under the same conditions.It had an almost identical specific growth rate in submerged culture but a substantially lower colony radial growth rate and a smaller peripheral growth zone when grown on agar.

Eq.(3),used by Trinci(1971)and Pirt(1967)to express the linear colony radial growth can be re-written as:

d r

?l bke4T

d t

where b is the hyphal density and k a constant.Hyphal density can be directly related to branching frequency if the internode length is used or the total hyphal length divided by the number of growing tips.Morisson and Righelato(1974)have used Eq.(4)to relate the measurements of the specific growth rate and hyphal branching in submerged culture to colony radial growth rate on agar.Their results suggest that the width of the peripheral growth zone of colonies growing on agar could change as the specific growth rate changes.

Recently,the use of image analysis in the study of Christiansen et al.(1999)permitted an on-line determination of the growth kinetics of the single hyphae of Aspergillus oryzae in a flow-through cell at different glucose concentrations.The tip extension rate of the individual hyphae were described with saturation type kinetics with respect to the length of the hyphae.It was observed that the maximum tip extension rate was constant for all hyphae measured at the same glucose concentration,whereas the saturation constant for the hyphae varied significantly between the hyphae even within the same hyphal element.

The tip extension rate decreased temporarily when apical branching occurred.The number of branches formed on a hypha was proportional to the length of the hypha that exceeds a certain minimum length required to support the growth of a new branch.

Attempts to understand tip growth and branching have employed various approaches.Cytological analysis has identified several key substances involved in the process,most notably actin and calcium (Heath,1995;Grinberg and Heath,1997;Hyde and Heath,1997;Jackson and Heath,1993;Kaminsky and Heath,1996).Ultrastructural studies have demonstrated the importance of tip-growth vesicles (Bartnicki-Garcia,1990;Bartnicki-Garcia et al.,1989;Prosser and Trinci,1979;Trinci,1969).Genetic analysis of induced and naturally occurring mutants has identified over 100loci that encode products that can affect tip growth and branching in N.crassa (Perkins et al.,1982;Scott,1976).Tip extension proceeds via the polarized exocytosis of tip-growth vesicles (Bartnicki-Garcia,1990;Bartnicki-Garcia et al.,1989;Prosser and Trinci,1979;Scott,1976).Vesicle deposition appears to be orchestrated by the Spitzenko ¨rper,a loose collection of vesicles near the hyphal apex (Grove and Bracker,1970;Howard,1981).

2.2.2.Modeling tip growth and branching

Any comprehensive model for tip growth and branching must incorporate the main phenomenology associated with these processes.Tip extension occurs via apical exocy-tosis of tip-growth vesicles manufactured subapically and transported to the tip.Thus,the tip concentration of vesicles and any other tip extension factors depends on the balance between the rates of supply (synthesis and transport)and consumption (either deposition or destruction).Branching,which is triggered by the rate of accumulation at the tip,is proportional to the excess of vesicle production over tip deposition.Branching has been shown to be at least partially controlled by factors at or proximal to the previous branch point (Watters et al.,2000a).

The vesicular basis of hyphal growth and branching was incorporated into a model by Trinci (1974).A key element of this model was the hyphal growth unit.The initiation of a new branch has been proposed to be controlled by changes in the cytoplasmic volume,so that branching occurs when a critical value of the mean hyphal growth unit is attained.In this way,the protoplasm considerably distant from the growing tip could have a contributing role in branch initiation.In a further elaboration of this model,Prosser and Trinci (1979)proposed that the concentrations of vesicles and nuclei regulate the increase in hyphal length and the occurrence of branches and septa.Prosser (1979)has also developed a model for hyphal growth and branching,which relates cytological events to growth kinetics.The model quantifies qualitative theories of hyphal growth that vesicles containing wall precursors and/or enzymes required for wall synthesis are generated at a constant rate throughout the mycelium and travel to the tips where they fuse with the plasma membrane.This is followed by the liberation of their contents into the wall and increasing of the surface area of the hyphae to give elongation.The hypothesis states that there is a duplication cycle in the hyphae,which is equivalent to the cell cycle observed in unicellular organisms.

Watters et al.(2000b)showed that in N.crassa the distribution of branch intervals is independent of tip extension rate,as controlled by temperature.Although rapid cooling disturbs this distribution,the normal default distribution of branch intervals was soon

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restored at the new temperature.Thus,the statistical distribution of branch-to-branch intervals along a hypha seems to constitute a homeostatic set point.The lack of dependence of branch distribution on temperature(or growth rate)was explained in the work of Watters and Griffiths(2001)who developed and tested a model in which the formation of a lateral branch in N.crassa was determined by the accumulation of tip-growth vesicles caused by the excess of the rate of supply over the rate deposition at the apex.The model explains how branching can be independent of tip extension rate under steady-state conditions while responding dramatically to changing conditions.

Apart from the above described vesicular models,many other different approaches have been adopted in modeling the early growth of filamentous fungi.Hyphal population models,in which the average properties of all hyphae within a mycelium are considered, have been described by Edelstein(1982),and Edelstein and Segal(1983).Stochastic models,which take account of natural variability within a system and the consequences of such variability,have been described by Hutchison et al.(1980).Yang et al.(1992) proposed a model for mycelial growth which combines the model of Prosser and Trinci (1979)with the stochastic approach adopted by Hutchison et al.(1980)to describe the direction of tip growth and branching,and the site of branch formation.

A link between mycelial population models and macroscopic growth was recently provided by the model of Viniegra-Gonzales et al.(1993),which is based on the mathematics of symmetric trees.The model considers the mycelium as a population of interbranch segments of average length L av,defined as:

L av?L t

N s

e5T

where L t is the total hyphal length and N s the number of segments and equals2(N tà1), where N t is the total number of tips.This model predicts that the specific growth unit G will be greater at higher levels of branching.This has been suggested by Caldwell and Trinci(1973),but model expressions provide quantitative relationships which show good agreement with the experimental data on growth of young mycelia of G.candidum.This model is developed further to allow prediction of the specific growth rate,determined in terms of biomass,incorporating a frequency distribution for the proportion of biomass which is inactive.This‘‘macroscopic’’model predicts the observed difference in specific growth rate between germ tubes and exponentially growing mycelia.It is also used to predict growth during batch culture of As.niger and provides a new approach to descriptions of mycelial growth and it is valuable in linking morphological properties to kinetics.Testing of the model will be facilitated with image analysis techniques now used for quantification of mycelial morphology.

Quantified morphological information obtained with on-line image analysis was employed in the model reported by Christiansen et al.(1999)for the early growth of As.oryzae.The kinetics observed in that study were used to simulate the outgrowth of a hyphal element from a single spore using a Monte Carlo simulation technique.The simulation showed that the observed kinetics for the individual hyphae resulted in an experimentally verified growth pattern with exponential growth in both total hyphal length and number of tips.

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3.Dynamics of mycelial aggregation

In submerged cultures,many filamentous microorganisms tend to aggregate and grow as pellets the compactness of which varies considerably.Pellets are spherical or ellipsoidal masses of hyphae with variable internal structure,ranging from loosely packed hyphae,forming ‘‘fluffy’’pellets,to tightly packed,compact,dense pellets (Yanagita and Kogane,1963).Wittler et al.(1986)proposed the existence of four regions.The outer region consists of viable hyphae and surrounds a layer of hyphae showing signs of autolysis.In hollow pellets,a third layer is found containing hyphae with irregular wall structure,while the center of the pellet contains no recognizable mycelia.The density of hyphae within pellets is of significance for diffusion of nutrients and oxygen to the mycelial biomass,with consequent effects on growth,particularly at the center of compact pellets.

Control of mycelial morphology in fermentation is often a prerequisite for industrial application.In some processes,free mycelia are required,as in the production of penicillin from Pe.chrysogenum .Whereas in other processes,pellets or immobilized cells are preferred for increased yields,as in the production of citric acid from As.niger (Solomons,1980;Metz,1976).The disadvantages of dispersed mycelial growth have been discussed and include a reduction in efficiency of mixing and oxygen supply as well as increased wall growth.These problems may be solved to some extent by growth in the form of pellets,which also improve harvesting through improved filtration characteristics of the broth.The methodology of pellet formation for several microorganisms has been reviewed (Steel et al.,1954;Whitaker and Long,1973;Brown and Zainudeen,1977;van Suijdam et al.,1980).

Application of mycelial aggregates to metabolite production depends upon obtaining uniform pellets of a desired size.This is not easily accomplished,since many factors influence pellet formation.Among the factors influencing cellular aggregation are inoculum size,type and age (Steel et al.,1954;Calam,1987;Gerlach et al.,1998;Papagianni et al.,1999d,2001;Papagianni and Moo-Young,2002),genetic factors and ability to produce bioflocculants (Prosser and Tough,1991;Braun and Vecht-Lifshitz,1991),medium composition (Charley,1981;Gerlach et al.,1998;Papagianni et al.,1999d;Papagianni,1999),biosynthesis or addition of polymers,surfactants and chelators (Pirt and Callow,1959;Jones et al.,1989;Papagianni,1999),shear forces (van Suijdam and Metz,1981;Braun and Vecht-Lifshitz,1991),temperature and pressure (Smith and Anderson,1973;Bull and Bushell,1976)and medium viscosity (Gerlach et al.,1998;Papagianni et al.,2001).The morphology of a filamentous fungus developing in any fermentation system could be considered as a final result of competing influences,an equilibrium between forces of cohesion and disintegration.Shear forces may be unambiguously assigned the role as disintegrating factors.At pH values above 5.5,cell walls of most microorganisms are negatively charged,tending to cause separation of aggregating cells by electrostatic repulsion.This may be suppressed by an increase in ionic strength,or bridging cells with Ca 2+ions (Braun and Vecht-Lifshitz,1991).Addition of polycations usually induces aggregation,whereas poly-anions suppress it (Elmayergi et al.,1973;Elmayergi,1975;Domingues et al.,2000).The chemico-thermodynamical basis for the effect of growth conditions on the pellet formation of As.niger was investigated by Ryoo and Choi (1999).The surface

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M.Papagianni/Biotechnology Advances22(2004)189–259201 thermodynamic balance between fungal cell and liquid media was found to be responsible for pellet formation,since the Gibbs free energy of pellet formation of the initial culture media(à73toà81ergs/cm2)were increased toà13toà46ergs/ cm2at48h.FTIR analysis showed that factors inducing pellet formation simultaneously increased the cell wall hydrophobicity of As.niger.

Genetic factors influence the cell wall composition and surface properties and determine the formation and composition of a slime layer.Genetic and environmental factors are responsible for the production of surface-active agents and of lectins.Both of these affect forces of cohesion and/or repulsion between cells.According to the classification of Takahashi et al.(1958)and Takahashi and Yamada(1959),two types of pellet formation may be distinguished.Pellet formation in As.niger belongs to the coagulative type(Yanagita and Kogane,1963),where spores coagulate while germinating and give rise to a net of intertwining hyphae.Pellets of Pe.chrysogenum belong to the non-coagulative type(Metz,1976),where one pellet is produced from one spore.Spore coagulation may play a role in pellet formation,provided that trap-nets develop,although pellets frequently form in the absence of any spore agglutination.Even in As.niger,the number of pellets equals the number of initial spore clumps only at low power input;with increased power input,the spore to pellet ratio tends towards unity in As.niger(Vecht-Lifshitz et al.,1989),while in other pellet-forming organisms,this ratio may reach several orders of magnitude below unity(Elmayergi et al.,1973).

Assessing the factors that influence pellet formation in filamentous fungi,it is often difficult to define a mechanism for pellet formation from reported results,as often more than one parameter is adjusted by changing only one variable.Even for the most studied, industrially important Aspergillus and Penicillium species reports are contradictory (Solomons,1980;Whitaker and Long,1973;Metz et al.,1979;Gomez et al.,1988). Attempts to treat pellet formation as a general phenomenon are frequently met by industrial microbiologists with mistrust.Remarkably,the effect of various fermentation parameters on pellet formation seems to be quite similar in filamentous systems as genetically remote as fungi and actinomycetes.For example,in Pe.chrysogenum(Metz, 1976),As.niger(van Suijdam et al.,1980),Streptomyces tendae(Vecht-Lifshitz et al., 1989)and S.griseous(Braun and Vecht-Lifshitz,1991),pellets are formed at inoculum levels below1011spores mà3,while at higher inocula,filamentous growth predominates. Similarly,factors favoring increased growth rates,such as media rich in easily assimilable nutrients,reduce pellet formation in fungi(Hemmersdorfer et al.,1987)and actinomycetes (Vecht-Lifshitz et al.,1989).Such observations led to a limitation hypothesis which suggested that the lack of any nutrient,including oxygen,induces pellet formation (Hemmersdorfer et al.,1987).Indeed,increased mycelial aggregation was noted as a consequence of nitrogen limitation in many cases(Vecht-Lifshitz et al.,1989;Hemmers-dorfer et al.,1987).There are,however,a few reports contradicting the limitation hypothesis with respect to oxygen.Hockenhull(1980)stressed that pelleted morphologies predominate in the early life of a culture when oxygen supply is sufficient,while older cultures tend to be filamentous.

Formation of mycelial pellets is considered,in some instances,a prerequisite for successful production of certain metabolites,such as the itaconic and citric acids(Metz et al.,1979;Gomez et al.,1988),and some fungal enzymes such as glucose oxidase(Zetelaki

and Vas,1968),polygalacturonidase (Hemmersdorfer et al.,1987),phytase (Papagianni et al.,1999d),and glucoamylase (Papagianni and Moo-Young,2002).Differentiation of mycelia during pellet formation results in striking effects on enzyme production.Poly-galacturonidase synthesis is well associated with the fungal morphology of As.niger .The more compact the pellet,the greater the polygalactorunidase synthesis.Regardless of the medium used,an increase of two orders of magnitude in enzyme concentration and rate of production between the free filamentous mycelium and the pelleted type was observed (Hemmersdorfer et al.,1987).Similar increases were observed in glucoamylase production rates by pellets of As.niger (Papagianni and Moo-Young,2002).Such phenomena may be related to diffusional limitations in pellets,which either reduce the extent of catabolic repression in pellets or limit the oxygen supply,preventing this way an oxidative inactivation of a specific set of enzymes.

The magnitude of the difference between enzyme production in pellets and in free filamentous mycelia at different concentrations of catabolites (Hemmersdorfer et al.,1987)seems to indicate the existence of additional factors,such as gradients of metabolic products in pellets which serve as biological signals (modulators).In fact,the high level of cell-to-cell interaction and signaling resulting from short diffusional distances in mycelial aggregates leads to a state of differentiation qualitatively different from that of free filamentous mycelia.In a review on the factors affecting mycelial aggregation,Braun and Vecht-Lifshitz (1991)have stated that mycelial aggregates may be viewed not merely as mechanical conglomerates,but rather as complex differentiated tissues phenotypically characterized by specific metabolic activities.According to them,the closest analogy to this concept would be the obvious distinction between the unicellular and multicellular forms of a slime mould.

4.Growth of fungal pellets

Pelleted cultures are traditionally assumed to follow cube-root kinetics,following the early observations of Emerson (1950),on growth of N.crassa ,and Marshall and Alexander (1960)who investigated a number of fungi.These kinetics are described by the equation:

M 1=3?M 1=30tkt e6Twhere M represents the biomass concentration and k is a constant.Pirt (1966)explained these kinetics by considering the heterogeneity within pellets in similar manner to that within colonies growing on solid substrate:A pellet is considered as a spherical mass of non-growing mycelia surrounded by an outer shell of active hyphae.Thus,a pellet is assumed to increase in radius at a constant rate through exponential growth of mycelia within the outer shell of active hyphae.The width of the outer shell,w ,is determined by the diffusion properties of material through the mycelium and depends on the pellet structure.Therefore,it is not directly equivalent to the peripheral growth zone.Thus,steady-state concentrations of biomass and substrate and the critical dilution rate depend not only on diffusivity but also on the pellet size and fragmen-

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tation and the growth conditions reflecting on them.Changes in pellet radius are described by the equation:

r?r0tw l te7Twhere,r and r0represent pellet radii at times t and0.The outer active shell has a w width and l specific growth rate.If the pellet is assumed to be spherical and to have a constant biomass density q,the above equation can be written in terms of biomass,as:

M?M0t

4

3

pq n

1=3

w l te8T

where M and M0are the biomass of pellets at times t and0,respectively,and n is the number of pellets.This is equivalent to Eq.(6),with

k?

4

3

pq n

1=3

l te9T

The model predicts exponential growth in batch culture until restrictions to diffusion of nutrients through the pellet mass reduce growth rates in the center of the pellets. Subsequent growth will then follow cube-root kinetics.Cube-root kinetics have been observed experimentally(Trinci,1970),but practical difficulties in accurately measuring biomass concentrations make distinction of different types of growth kinetics difficult. Although cube-root kinetics are predicted for pellet growth,it is difficult to distinguish them from exponential kinetics.Koch(1975)constructed a model that provides a unified approach for growth in liquid and solid substrate and predicts the majority of growth kinetics observed experimentally,such as linear colony expansion,exponential,square and cube-root kinetics for biomass and explains these in terms of the capacity of mycelia to colonize unoccupied regions of substrate.

Koch(1975)fitted Trinci’s data to the logistic equation,modified to account for mycelial growth.The logistic equation was originally constructed to describe growth of individuals within a population and it is based on the assumption that the specific growth rate decreases as a negative linear function of population size,having the following form:

d N d t ?rNà

rN2

k

e10T

where N is the number of individuals,r the intrinsic rate of increase and k the yield or the carrying capacity of the environment.The above equation gives:

N?

kN0exp rt

00

e11T

where N0is the initial cell number.The equation predicts a sigmoidal growth curve.To describe mycelial growth,Koch replaced the number of individuals by the mycelial biomass W,occupying unit volume of space,d V.N0and k were replaced by the initial(S) and maximum(K)mycelial biomass per unit volume and t was replaced by(Tàt).T is the M.Papagianni/Biotechnology Advances22(2004)189–259203

time since growth of the colony started,while t is the time at which growth first occurred within the volume element considered.The first equation can then be rewritten for (T àt )>0,as

d W d t ?SK exp r eT àt T

K àS àS exp r eT àt Td V e12T

Restriction of growth to two dimensions to form a colony of height h ,which expands at a constant radial growth rate a ,and considering the lag and exponential growth periods as negligible,leads to the expression:

W ?Z

T 0SK exp r eT àt TK àS àS exp r eT àt T2p h 2t d t e13T

while an equivalent expression was derived for three dimensional growth,describing growth in liquid media in the form of pellets.The model was solved using numerical approximation techniques.The growth kinetics were fount to depend on the ratio of maximum to initial biomass density,K /S .For K /S values in the range 102–104,growth is predicted to be exponential and the curve linear.Experimental data for As.nidulans pellets were best characterized by a K /S value of about 1and predicted exponential growth followed by cube-root kinetics for total biomass and linear radial expansion.Pellet growth is characterized by rapid and simultaneous colonization of the medium surrounding the pellet by densely packed hyphae covering the pellet surface.This effectively leaves no unoccupied space for subsequent growth,giving the low observed K /S ratio.

5.Effects of diffusional limitations inside pellets

Although the above approach provides information on changes in pellet density,there is a little indication of the heterogeneity characteristic of pellets and a missing link between the microscopic description of mycelial and pellet growth,and the overall process.The major cause of heterogeneity within pellets is diffusional limitation of nutrients and oxygen which arises from dense hyphal packing.The extent of this limitation depends on the density of the structure,thus in compact pellets,biomass production in the center of the pellet will cease,and,eventually,cell autolysis will occur.This pellet morphology has been observed frequently,e.g.,in submerged citric acid fermentation (Clark,1961).Dense As.niger pellets at the end of fermentation (140h)consisted of a shell of mycelium occupying less than 50%of the pellet volume (Clark,1961).The proportion of the metabolically active biomass in this case is restricted to the outer zone of less dense mycelium.In less dense pellets,the actively growing outer zone is wider,substrates diffuse freely inside the pellet and mass transfer may occur via turbulent diffusion and convective flow according to Wittler et al.(1986)and Gerlach et al.(1998).

The importance of nutrient and oxygen limitation in pellet growth and pelleted biomass physiological heterogeneity has been taken into account in modeling the pellet growth.Pirt’s (1966)model of pellet growth was based on growth of an active peripheral zone

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surrounding a spherical pellet and was used to derive an expression for the pellet radius, R c,at which diffusion of nutrients to the core is limited by increased biomass density.The nutrient which is likely to limit growth first is oxygen and use of the diffusion coefficient for oxygen and growth kinetic parameters for Pe.chrysogenum predicted a critical radius which responded well with the experimentally determined radius.The critical radius,R c, was given by the expression

R c?m

6D V Ys m

ql

1=2

e14T

where D V is the diffusion coefficient,Ys m is the yield of biomass,q its density and l the specific growth rate.

More detailed models for oxygen diffusion and utilization inside pellets were presented and elucidated the importance of oxygen limitation in pellet growth.In the model described by Aiba and Kobayashi(1971),both respiration and inward diffusion were considered in calculating the oxygen balance within a pellet.Diffusion equations were applied and the relative rates of respiration within the pellet and in the surrounding

mediumeq V O

2=q O

2

Twere determined using the expression:

D d2C

d r

t

2d C

r d r

?2q q O

2

C

K mtC

e15T

where r is the pellet radius and q the biomass density inside the pellet.

In another model,Kobayashi et al.(1973)introduced an effectiveness factor to describe the reduction in respiration with increasing distance from the pellet surface.They investigated several situations,with constant respiration within the pellet,respiration varying with age and also respiration dependent on adaptation of mycelium to oxygen limitation.Experimental data derived from pelleted cultures of As.niger indicated the last of these situations to be the most likely.

Michel et al.(1992)compared experimental data from pelleted cultures Phanerochaete chrysosporium with model predictions for V max and K m for oxygen inside the pellets. These values were then used to predict oxygen limitation as a function of pellet size and dissolved oxygen concentration.Predictions of CO2evolution from populations of pellets in batch culture were also obtained and agreed well with experimental data.

6.Cell aging and autolysis

An important aspect of pellet growth is fragmentation,or breakup of pellets.It has been observed that the initial increase in pellet concentration in fungal cultures is followed by a rapid decrease which coincides with a decrease in the specific growth rate(Nielsen et al., 1995).This breakup is caused by cell lysis within pellets,whereby the stability of the pellet is lost,and it becomes more susceptible to damage by mechanical forces.Besides pellet breakup,hyphal elements are torn off at the pellet surface,weakened by the natural aging process of vacuolation.Due to the fragmentation of pellets and the loss of hyphal M.Papagianni/Biotechnology Advances22(2004)189–259205

elements from the pellet surface,the macroscopic morphology of a fungal culture grown in liquid substrate changes drastically,e.g.,from the pelleted to the dispersed form (Ju ¨sten et al.,1996;Paul et al.,1999),thus changing the rheological properties of the broth and its mass transfer capabilities.

In spite of the differences brought about by the cultivation conditions,hyphae retain some characteristics,which can be indicated as symptoms of aging.A growing septate hypha can be separated into at least three zones:(1)the apical zone (see Section 1);(2)the subapical zone,rich in plasma components;and (3)the vacuolation zone in which the size of vacuoles increases with distance from the apex,i.e.,with the age of the compartments.The cell wall also undergoes an aging process.Structural differences between the wall of the apex and that of the lower part of the hypha have been indicated by Marchant and Smith (1968)and Strunk (1963).Autoradiography studies of wall synthesis showed a progressive thickening of the walls in parts more distant from the apex.Similarly,the autolysis of the walls is relative to their age.Observations on the compositional and structural inequality of the hyphal walls caused by aging have been made by many researchers (Katz and Rosenberg,1971;Gooday,1971;Gull and Trinci,1974;Chang and Trevithich,1974),and the relationship between the morphological and physiological functions of hyphal parts of different age is apparent.However,it is often difficult to distinguish whether the observed biochemical changes in hyphae during the course of aging are evoked by aging or are only due to cultivation conditions.Autoradiography studies on As.niger during different phases of culture development showed that during the stationary phase some parts of the hypha irreversibly lose their ability to synthesize RNA and protein and they begin to autolyse.In other parts,the rate of synthesis was decreased by 15–20%as compared to hyphae from the exponential phase (Fencl,1978).This was explained by the assumption of protoplasmic streaming and transport of nutrients from the older to the younger parts of the hyphae,resulting in an exposure to starvation of the older parts.The apical parts are not exposed to starvation and they retain a higher regeneration ability.However,this hypothesis is not generally valid since in some older parts of hyphae,there is the potential possibility of passing to a physiologically younger state if a compartment forms a new branch.Then this part will increase its rates of RNA and protein synthesis to the levels of the apical part (Machek and Fencl,1973).

In contrast to a culture growing in the free filamentous form,in pellets,there is a more substantial differentiation in the filaments caused by the transport of nutrients from the outer zone to the inside,and by the excretion of the metabolic products to the outside of the pellets.This differentiation may be influenced by self-toxicity induced by excreted metabolites,as observed with a N.crassa mutant which secretes a mucopolysaccharide that inhibits growth (Reining and Glasgow,1971).Only a thin layer in the peripheral zone of pellets is biosynthetically active,as shown in studies with Aspergillus and Penicillium .

Autolysis is considered as the last stage of culture development even when it is observed in parts of hyphae during the stationary phase (Fencl,1978).The main cause of lysis is the material imbalance in hyphae caused either by internal or external factors.Of the internal factors,it could be a disturbance of the organelles or an accumulation of toxic metabolites.The external could be physical and chemical factors,the lack of nutrients,as well as enzyme influences which disturb the cell wall structures (Fencl,1978;Nombela et al.,1993).Exhaustion of nutrients from the medium represents one of the most common

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M.Papagianni/Biotechnology Advances22(2004)189–259207 reasons for a culture gradually reaching autolysis.The transition to autolysis is gradual and lack of nutrients is reflected in the hyphae during the pre-autolytic phase by increased differentiation.Righelato et al.(1968)observed that glucose supply at the maintenance rate in continuous cultures of Pe.chrysogenum caused increased vacuolation and predisposed the culture to mechanical damage and increased fragmentation.Righelato et al.(1968)concluded that the age of the mycelium does not appear to control the aging process but rather that aging and lysis are determined by the amount of available energy. Transition to the pre-autolytic phase in Pe.chrysogenum occurs at the moment when the amount of glucose supplied to the culture approaches the maintenance energy which was calculated to be0.022g glucose/g mycelium dry weight/h.Below this level,autolysis sets in.The rate of degeneration of the individual biomass components depends on the cultivation conditions under which the culture has been grown.

Nutrient limitation resulted in heavily vacuolated hyphae and subsequent fragmentation in fed-batch cultures of Pe.chrysogenum in the work of Paul et al.(1994a).During the rapid growth phase there was little vacuolation and the mean main and total hyphal lengths and the mean number of tips per mycelium rose or remained steady.Following glucose limitation,the values of the parameters declined sharply,indicating a fragmentation process which was more severe when significant hyphal vacuolation was established, i.e.,during the production phase.The authors based on quantitative information on vacuolation and morphology obtained by image analysis,concluded that,in addition to shear,physiological effects can enhance fragmentation,and this supports the idea that shear might only be effective when the hyphae have been significantly weakened by internal decay processes.The process of autolysis in batch cultures of Pe.chrysogenum under a range of stirrer speeds was also investigated by Harvey et al.(1998)who reported degradation of penicillin V as a result of culture autolysis.The relationship between vacuolation,fragmentation and citric acid production by As.niger was investigated in batch and fed-batch culture by Papagianni et al.(1999a,b,c,d).Quantitative information on morphology and vacuolation obtained by image analysis,together with specific growth and production rates,were used to establish a link between these under various agitation conditions and glucose levels.Increased vacuolation and low specific production rates were observed at low glucose levels,while vacuolation weakened the hyphae and made the mycelium more susceptible to shear forces at increased agitation levels.

When the fungus is grown in excess nitrogen and growth is limited by the carbon source,the protein component of the cell is degraded most rapidly(Lahoz et al.,1970; Lahoz and Miralles,1970).Conversely,if excess carbon is present in the media,autolysis raises the amount of reducing substances.Furthermore,while polysaccharides are normally lysed slowly,lipids are preferentially degraded(Lahoz et al.,1967).Mono-saccharides,thus,can always be detected in the lysing mycelium(Lahoz et al.,1970). Growth of Pe.chrysogenum in excess of the penicillin precursor phenylacetic acid,has been associated with increased cellular autolysis,reduced biomass and penicillin produc-tion levels,while precursor concentration controlled within the optimal range for penicillin production has little impact on differentiation or degradation within an industrial culture of Penicillium(White et al.,1999).

Autolysis does not proceed synchronously in the entire filament but only in its individual compartments(Trinci and Righelato,1970).In a lysed compartment,the

resistance of individual organelles is not the same.Mitochondria are much more stable than ribosomes,and the decomposition of organelles of the same type is synchronous,i.e.,it is catalyzed by cell-free enzymes (Trinci and Righelato,1970).In contrast with other organisms,lysosomes and autophagy do not play a substantial role in the autolysis of cytoplasm in fungi (Fencl,1978).Hyphal protoplasm undergoes lysis because of either a decreased amount or defects in composition of organelles,or to a lack of provided maintenance energy.Vacuolation and disruption of organelles,including an increased hydrolase activity may be observed in the older parts of hyphae,however,the physio-logical age and the age of the compartment need not coincide (Fencl,1970).For this reason,there is no regularity in the lysis of hyphae from the base toward the tip and the lysed compartments are localized irregularly in different parts of the hyphae.Excretion of lytic enzymes,such as h -N -acetyl-glucosamidase,h -1-3glucanase,chitinase,invertase and acid phosphatase was found to be consistent with the degree of autolysis (Lahoz et al.,1967),however,hyphae contain their own protective substances through which they withstand lysis by their own enzymes and it has been demonstrated that only after removal of their protective barrier will intracellular glucanases and chitinases attack the walls (Wessels and Koltin,1972).Although the autolytic enzymes are localized directly in hyphal walls,because of its protection the cell wall is only slowly autolysed (Trinci,1974).Both Lahoz et al.(1986)and Trinci and Righelato (1970)noted the persistence of intact fungal cell walls after many days of autolysis,which involved extensive proteolysis.In contrast to the inside of hyphae,where autolysis affects compartments irregularly,the lysis of walls proceeds regularly from the tip to the older sections,thus reflecting the chemical composition of the walls.

Despite its importance,fungal autolysis has received much less attention compared to the lysis of bacteria and commercially important yeasts.The methods used to assess the extent of autolysis in fungal cultures involved the mean decline of biomass,cellular breakdown products,e.g.,NH 4+release enzyme activity assays,and direct measurement of the autolysing regions by image analysis techniques.The latter,relatively recent improve-ments in our ability to follow the processes of growth and differentiation in submerged fungal cultures,allowed extraction of detailed quantitative information on the micro-morphology of filamentous fungi grown in dispersed form in submerged fermentations.The studies of Packer and Thomas (1990),Makagiansar et al.(1993),Nielsen et al.(1995),Paul et al.(1994a,b),Papagianni et al.(1999b)and McIntyre et al.(2001)describe image analysis studies which measure growth and differentiation in submerged culture and investigate the relationship between hyphal degeneration and vacuolation,and productiv-ity.Image analysis is,therefore,a more direct method than the ‘‘filtration probe’’of Nestaas and Wang (1983)for implementing control strategies for antibiotic fermentations based on simple differentiation.

7.Fragmentation of hyphal elements and pellets

Fragmentation of hyphal elements and pellets during submerged fermentations often results in growth renewal since fragments may act as centers for new growth,enabling reseeding of the pellet population.Unfortunately,despite their importance,there have been M.Papagianni /Biotechnology Advances 22(2004)189–259

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《语言学纲要》名词解释_叶蜚声

《语言学纲要》名词解释 导言 4.交际工具:人类交际活动所使用的工具。语言是人类最重要的交际工具。此外,身势等伴随动作是非语 言的交际工具;旗语之类是建立在语言、文字基础上的辅助性交际工具;文字是建立在语言基础之上的一种最重要的辅助交际工具; 5.思维:是认识现实世界时的一种动脑筋的过程,也指动脑筋时进行比较、分析、综合以认识现实的能力。 是人脑能动地反映客观现实的机能和过程。根据思维活动的不同形态可分为三种类型:直观动作思

维、形象思维、抽象思维。 6.社会:指生活在一个共同的地域中、说同一种语言、有共同的风俗习惯和文化习惯的人类社会的共同体, 即一般所说的部落、部族和民族。与此相关联的现象就是社会现象。 7.社会现象:指那些与人类共同体的一切活动——产生、存在和发展密切联系的现象。 取渐变,不能爆发突变。 8.语言发展的不平衡性:指语言结构体系发展变化是不平衡的,即词汇、语义、语音、语法的发展速度是 不一样的。与社会联系最直接的词汇、语义变化最快,语音次之,语法最慢。 9.表层结构和深层结构:表层结构和深层结构相对,表层结构赋予句子以一定的语音形式,即通过语音形

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