How hyphae grow: Morphogenesis explained?

Summary Apical growth of fungal hyphae represents a relatively simple instance of cellular morphogenesis. Thanks to the polarized transport and exocytosis of precursor vesicles, new cell wall and plasma membrane are continuously deposited at the hyphal apex; the question is how the characteristic shape of tube and tapered tip comes about. Recent experiments lend support to a model whose central feature is a mobile vesicle supply center corresponding to the Spitzenkörper (apical body) visible in growing hyphae. Shapes predicted by the model agree remarkably well with those of actual hyphae. Nevertheless, critical examination of the model's premises suggests that it requires extension so as to incorporate both a driving force for expansion and a gradient of cell wall plasticity. I propose that a mobile vesicle supply center may be one, but only one, of a range of physiological devices employed by tip-growing organisms to localize the exocytosis of precursor vesicles. Apical growth should ensue whenever the loci of exocytosis advance vectorially, and nascent cell wall expands in a graded manner.Abbrevations VSC vesicle supply center - SPK Spitzenkörper     

Critical evaluation of the VSC model for tip growth

The vesicle supply centre (VSC) model (Bartnicki-Garcia et al., 1989) for hyphal tip growth is powerful because it can model diverse developmental morphologies and predicts cellular organization based in current cell biology. It predicts that tip growth results from the random distribution of cell surface synthesizing vesicles from a point in the tip, the VSC, which determines their pattern of impact and fusion at the plasma membrane. We derive equations for tip-high gradients of vesicle fusions, generated by mechanisms not related to a supply centre, which create typical hyphal morphologies. These equations direct the conceptual basis for tip growth to vesicle fusion gradients, presumably mediated by a putative membrane skeleton associated with the plasma membrane. We also show that the organization and behaviour of motile organelles in growing hyphal tips of the oomycete,Saprolegnia ferax, argue against the presence of an apparatus capable of generating the distribution of vesicles postulated by the VSC model. We conclude that the VSC model is unlikely to describe the mechanistic basis of tip growth inS. ferax, and therefore, at best, it is not universally applicable.     

Mapping the growth of fungal hyphae: orthogonal cell wall expansion during tip growth and the role of turgor

By computer-enhanced videomicroscopy, we mapped the trajectory of external and internal cell surface markers in growing fungal hyphae to determine the pattern of cell wall expansion during apical growth. Carbon particles (India ink) were chosen as external markers for tip expansion of Rhizoctonia solani hyphae. Irregularities in the growing apical walls of R. solani served as internal markers. Marker movement was traced in captured frames from the videotaped sequences. External and internal markers both followed orthogonal trajectories; i.e., they moved perpendicular to the cell surface regardless of their initial position in the hyphal apex. We found no evidence that the tip rotates during elongation. The discovery that the cell wall of a growing hypha expands orthogonally has major repercussions on two fronts: 1) It supports the long-held view that turgor pressure is the main force driving cell wall expansion. 2) It provides crucial information to complete the mathematical derivation of a three-dimensional model of hyphal morphogenesis based on the vesicle supply center concept. In three dimensions, the vesicle gradient generated by the vesicle supply center is insufficient to explain shape; it is also necessary to know the manner in which the existing surface is displaced during wall expansion.     

Evidence That Spitzenkörper Behavior Determines the Shape of a Fungal Hypha: A Test of the Hyphoid Model

Bartnicki-Garcia, S. Bartnicki, D. D., Gierz, G., López-Franco, R., and Bracker, C. E. 1995. Evidence that Spitzenkörper behavior determines the shape of a fungal hypha; A test of the hyphoid model. Experimental Mycology 19, 153-159. Hyphae of the fungus Rhizoctonia solani have a characteristic Spitzenkörper in their growing tips and a cell shape described by the mathematical hyphoid equation. A mild disturbance of hyphae growing in a slide culture chamber on a microscope stage caused the Spitzenkörper to move away from its usual position next to the apical pole and wander briefly inside the apical dome. Hyphal elongation rate declined abruptly, and the apex became rounded and increased in diameter. As the Spitzenkörper migrated back to its polar position, rapid cell elongation resumed, and the contour of the growing hyphal tip returned to the typical hyphoid shape. The brief dislocation of the Spitzenkörper left a permanent bulge in the hyphal profile. This morphogenetic sequence was mimicked by computer simulation, based on the hyphoid equation which relates the generation of hyphal shape to the linear displacement of a vesicle supply center (VSC). The VSC was programmed to retrace the observed movements of the Spitzenkörper during the above sequence. The resulting similarity of shape between real and computer-simulated cells reinforces the mathematical prediction that the Spitzenkörper acts as a VSC and that its continuous linear advancement generates a typical hyphal tube with the characteristic hyphoid shape. Accordingly, the hyphoid model and its VSC concept provide a plausible hypothesis to explain the cellular basis of polarized growth of fungal hyphae.     

A three-dimensional model of fungal morphogenesis based on the vesicle supply center concept

We developed a three-dimensional model of hyphal morphogenesis under the same basic assumption used for the construction of a two-dimensional model. Namely, that the polarized growth of tubular cells (hyphoids) arises from a gradient of wall-building vesicles generated by a vesicle supply center (VSC). Contrary to the 2-D mathematical formulation, the three-dimensional derivation led to an indetermination whose solution required defining a priori the pattern of expansion of the wall, i.e. defining the overall spatial movement of the wall as the newly inserted wall elements displace the existing wall fabric. The patterns of wall expansion can be described by tracing the movement of marker points on the cell surface (point trajectories). Point trajectories were computed for three different modes of wall expansion of the VSC-generated hyphoids: orthogonal, isometric, and rotational. The 3-D VSC models allowed us to either stipulate or calculate the degree of anisotropy for each type of wall expansion. Wireframe models were built to visualize growth anisotropy in each model. Although the overall shape of the three hyphoid models is similar, they differ substantially in point trajectories and anisotropy. Point trajectories are experimentally testable and were the basis for the conclusion that hyphae grow in orthogonal fashion. (Bartnicki-Garcia et al., 2000. Biophys. J.79, 2382-2390.) Copyright 2001 Academic Press.     

Glucans, Walls, and Morphogenesis: On the Contributions of J. G. H. Wessels to the Golden Decades of Fungal Physiology and Beyond

This is a collection of impressions on the career of J. G. H. Wessels and his work in the areas of cell wall metabolism and apical morphogenesis. It highlights the finding of massive cell wall glucan metabolism during differentiation, the discovery of covalent linkages between wall polymers, the changes in chemical and physical properties of the wall at the fungal apex, and the steady-state model for tip growth. A tandem VSC-SS model for hyphal morphogenesis is proposed that combines the spatial control of wall synthesis provided by the vesicle supply center model with the temporal regulation intrinsic in Wessels's steady-state model.     

Image analysis of hyphal morphogenesis in Saprolegniaceae (Oomycetes)

Because of their wide range of apical morphology, several members of saprolegniaceous fungi (Oomycetes) were chosen to examine concordance with the vesicle supply center (VSC) model of hyphal morphogenesis. Two computer routines were devised to measure diameter changes over long stretches of hyphae and to test compatibility with the theoretical hyphoid shape, y = xcot(xV/N). In all four genera examined, the apex followed closely the contour described by the hyphoid equation; divergences became evident in the subapex. The hyphae of Saprolegnia parasitica showed maximum concordance with the VSC model, i.e., their profile matched a hyphoid curve from the apex to the entire length of the mature hyphal tube. In Aphanomyces and Leptolegnia, growth in the subapical region subsided becoming less than that specified by the hyphoid equation. In Achlya bisexualis, the reverse was true, the subapical region expanded beyond that specified by the hyphoid equation. The two divergent subapical tendencies gave the hyphal tips a cylindroid or conoid appearance, respectively. Since the hyphal apex of all four species conformed to the curvature dictated by the hyphoid equation, we concluded that a basic VSC mechanism operates in all of these oomycetous fungi. Accordingly, we suggest that the shape of an oomycetous hypha is generated by a VSC-driven gradient of wall formation, which is subject to additional modification in the subapex to produce a range of hyphal tip morphologies. The mathematical basis for generating a conoid hyphal tip by elongating the VSC is described in Appendix A.     

Numerical analysis of the impact of cytoskeletal actin filament density alterations onto the diffusive vesicle-mediated cell transport

The interior of a eukaryotic cell is a highly complex composite material which consists of water, structural scaffoldings, organelles, and various biomolecular solutes. All these components serve as obstacles that impede the motion of vesicles. Hence, it is hypothesized that any alteration of the cytoskeletal network may directly impact or even disrupt the vesicle transport. A disruption of the vesicle-mediated cell transport is thought to contribute to several severe diseases and disorders, such as diabetes, Parkinson’s and Alzheimer’s disease, emphasizing the clinical relevance. To address the outlined objective, a multiscale finite element model of the diffusive vesicle transport is proposed on the basis of the concept of homogenization, owed to the complexity of the cytoskeletal network. In order to study the microscopic effects of specific nanoscopic actin filament network alterations onto the vesicle transport, a parametrized three-dimensional geometrical model of the actin filament network was generated on the basis of experimentally observed filament densities and network geometries in an adenocarcinomic human alveolar basal epithelial cell. Numerical analyzes of the obtained effective diffusion properties within two-dimensional sampling domains of the whole cell model revealed that the computed homogenized diffusion coefficients can be predicted statistically accurate by a simple two-parameter power law as soon as the inaccessible area fraction, due to the obstacle geometries and the finite size of the vesicles, is known. This relationship, in turn, leads to a massive reduction in computation time and allows to study the impact of a variety of different cytoskeletal alterations onto the vesicle transport. Hence, the numerical simulations predicted a 35% increase in transport time due to a uniformly distributed four-fold increase of the total filament amount. On the other hand, a hypothetically reduced expression of filament cross-linking proteins led to sparser filament networks and, thus, a speed up of the vesicle transport.     

At the poles across kingdoms: phosphoinositides and polar tip growth

Phosphoinositides (PIs) are minor, but essential phospholipid constituents of eukaryotic membranes, and are involved in the regulation of various physiological processes. Recent genetic and cell biological advances indicate that PIs play important roles in the control of polar tip growth in plant cells. In root hairs and pollen tubes, PIs control directional membrane trafficking required for the delivery of cell wall material and membrane area to the growing tip. So far, the exact mechanisms by which PIs control polarity and tip growth are unresolved. However, data gained from the analysis of plant, fungal and animal systems implicate PIs in the control of cytoskeletal dynamics, ion channel activity as well as vesicle trafficking. The present review aims at giving an overview of PI roles in eukaryotic cells with a special focus on functions pertaining to the control of cell polarity. Comparative screening of plant and fungal genomes suggests diversification of the PI system with increasing organismic complexity. The evolutionary conservation of the PI system among eukaryotic cells suggests a role for PIs in tip growing cells in models where PIs so far have not been a focus of attention, such as fungal hyphae.     

Modelling fungal growth on surfaces

Fungal growth in time and space at the substrate surface was modelled for a simple system mimicking solid-state fermentation, using a polycarbonate Nucleopore membrane laid over a glucose solution. Biomass production depends on both tip density and the diffusion of glucose within the fungal hyphae. The model predicts early increases in both height and concentration, followed by a period in which the biomass profile moves with a constant wavefront. The rate of increase in height increases as tip diffusivity increases or as the Monod saturation constant for glucose decreases. © Rapid Science Ltd. 1998     

The plant cell body: a cytoskeletal tool for cellular development and morphogenesis

Summary Certain aspects of cellular behaviour in relation to growth and development of plants can be understood in terms of the cell body concept proposed by Daniel Mazia in 1993. During the interphase of the mitotic cell cycle, the plant cell body is held to consist of a nucleus and a perinuclear microtubule-organizing centre from which microtubules radiate into the cytoplasm. During mitosis and cytokinesis in meristematic cells, and also during the period of growth in post-mitotic cells immediately beyond the meristem, the plant cell body undergoes various characteristic morphological transformations, many of which are proposed as being related to changing structural connections with the actin-based component of the cytoskeleton and with specialized, plasma-membrane-associated sites at the cell periphery. In post-mitotic cells, these transformations of the plant cell body coincide with, and probably provide conditions for, the various pathways of development which such cells follow. They are also responsible, for the acquisition of new cellular polarities. Events in which the plant cell body participates include the formation of a mitotic spindle, phragmoplast, and new cell division wall, the rearrangement of a diffuse type of cell wall growth into tip growth (as occurs, e.g., during the initiation and subsequent development of root hairs), and the growth and division that occurs in reactivated vacuolate cells. If more evidence can be marshalled in support of the existence and properties of the plant cell body, then this concept could prove useful in interpreting the cytological bases of a range of developmental events in plants.Abbreviations CMT cortical microtubule - EMT endoplasmic microtubule - ER endoplasmic reticulum - MF microfilament - MT microtubule - MTOC microtubule-organizing centre - PPB preprophase band (of microtubules) - QC quiescent centre - VSC vesicle supply centre     

Role of nutrient supply on cell growth in bioreactor design for tissue engineering of hematopoietic cells

In the present study, a dynamic mathematical model for the growth of granulocyte progenitor cells in the hematopoietic process is developed based on the principles of diffusion and chemical reaction. This model simulates granulocyte progenitor cell growth and oxygen consumption in a three-dimensional (3-D) perfusion bioreactor. Material balances on cells are coupled to the nutrient balances in 3-D matrices to determine the effects of transport limitations on cell growth. The method of volume averaging is used to formulate the material balances for the cells and the nutrients in the porous matrix containing the cells. All model parameters are obtained from the literature. The maximum cell volume fraction reached when oxygen is depleted in the cell layer at 15 days and is nearly 0.63, corresponding to a cell density of 2.25 x 10(8) cells/mL. The substrate inhibition kinetics for cell growth lead to complex effects with respect to the roles of oxygen concentration and supply by convection and diffusion on cell growth. Variation in the height of the liquid layer above the cell matrix where nutrient supply is introduced affected the relative and absolute amounts of oxygen supply by hydrodynamic flow and by diffusion across a gas permeable FEP membrane. Mass transfer restrictions of the FEP membrane are considerable, and the supply of oxygen by convection is essential to achieve higher levels of cell growth. A maximum growth rate occurs at a specific flow rate. For flow rates higher than this optimal, the high oxygen concentration led to growth inhibition and for lower flow rates growth limitations occur due to insufficient oxygen supply. Because of the nonlinear effects of the autocatalytic substrate inhibition growth kinetics coupled to the convective transport, the rate of growth at this optimal flow rate is higher than that in a corresponding well-mixed reactor where oxygen concentration is set at the maximum indicated by the inhibitory kinetics.     

Magnitude and direction of vesicle dynamics in growing pollen tubes using spatiotemporal image correlation spectroscopy and fluorescence recovery after photobleaching

The delivery of cell wall material and membrane to growing plant cell surfaces requires the spatial and temporal coordination of secretory vesicle trafficking. Given the small size of vesicles, their dynamics is difficult to quantify. To quantitatively analyze vesicle dynamics in growing pollen tubes labeled with the styryl dye FM1-43, we applied spatiotemporal correlation spectroscopy on time-lapse series obtained with high-speed confocal laser scanning microscopy recordings. The resulting vector maps revealed that vesicles migrate toward the apex in the cell cortex and that they accumulate in an annulus-shaped region adjacent to the extreme tip and then turn back to flow rearward in the center of the tube. Fluorescence recovery after photobleaching confirmed vesicle accumulation in the shoulder of the apex, and it revealed that the extreme apex never recovers full fluorescence intensity. This is consistent with endocytotic activity occurring in this region. Fluorescence recovery after photobleaching analysis also allowed us to measure the turnover rate of the apical vesicle population, which was significantly more rapid than the theoretical rate computed based on requirements for new cell wall material. This may indicate that a significant portion of the vesicles delivered to the apex does not succeed in contacting the plasma membrane for delivery of their contents. Therefore, we propose that more than one passage into the apex may be needed for many vesicles before they fuse to the plasma membrane and deliver their contents.     

From three-dimensional morphology to effective diffusivity in filamentous fungal pellets

Filamentous fungi are exploited as cell factories in biotechnology for the production of proteins, organic acids, and natural products. Hereby, fungal macromorphologies adopted during submerged cultivations in bioreactors strongly impact the productivity. In particular, fungal pellets are known to limit the diffusivity of oxygen, substrates, and products. To investigate the spatial distribution of substances inside fungal pellets, the diffusive mass transport must be locally resolved. In this study, we present a new approach to obtain the effective diffusivity in a fungal pellet based on its three-dimensional morphology. Freeze-dried Aspergillus niger pellets were studied by X-ray microcomputed tomography, and the results were reconstructed to obtain three-dimensional images. After processing these images, representative cubes of the pellets were subjected to diffusion computations. The effective diffusion factor and the tortuosity of each cube were calculated using the software GeoDict. Afterwards, the effective diffusion factor was correlated with the amount of hyphal material inside the cubes (hyphal fraction). The obtained correlation between the effective diffusion factor and hyphal fraction shows a large deviation from the correlations reported in the literature so far, giving new and more accurate insights. This knowledge can be used for morphological optimization of filamentous pellets to increase the yield of biotechnological processes.     

A model for the mechanism of tip extension in pollen tubes

Three main mechanisms are proposed to account for the tip growth of pollen tubes. (1) The tip region is supported against the internal osmotic pressure of the cell by a fibrillar network, composed mainly of microfilaments, that is stabilized by calcium ions. Tip extension is promoted by a lowering of the local cytoplasmic calcium ion concentration, through uptake by the mitochondria and/or endoplasmic reticulum, which leads to a weakening of the fibrillar network. (2) Vesicles, derived from dictyosomes in the main body of the tube, fuse with the apical plasma membrane, providing new membrane and further carbohydrate for the wall. The rate of fusion is proportional to the rate of diffusion of calcium ion across the plasma membrane at the tip. (3) The callose lining present in the pollen tube wall, except at the tip, renders the wall impermeable and restricts entry of calcium ions to the apical plasma membrane. This restriction limits the rate of vesicle fusion, and tube growth, to the tip.This model is discussed in the light of previous observations on the growth and structure of pollen tubes under normal and experimental conditions.     

Direct interstitial infusion of NK1-targeted neurotoxin into the spinal cord: a computational model

Convection-enhanced delivery of substance P (SP) nocitoxins to the spinal cord interstitium is under consideration for the treatment of chronic pain. To characterize treatment protocols, a three-dimensional finite-element model of infusion into the human dorsal column was developed to predict the distribution of SP-diphtheria toxin fusion protein (SP-DT') within normal and target tissue. The model incorporated anisotropic convective and diffusive transport through the interstitial space, hydrolysis by peptidases, and intracellular trafficking. For constant SP-DT' infusion (0.1 microl/min), the distribution of cytotoxicity in NK1 receptor-expressing neurons was predicted to reach an asymptotic limit at 6-8 h in the transverse direction at the level of the infusion cannula tip ( approximately 60% ablation of target neurons in lamina I/II). Computations revealed that SP-DT' treatment was favored by a stable SP analog (half-life approximately 60 min), high infusate concentration (385 nM), and careful catheter placement (adjacent to target lamina I/II). Sensitivity of cytotoxic regions to NK1 receptor density and white matter protease activity was also established. These data suggest that intraparenchymal infusions can be useful for treatment of localized chronic pain.     

Die Zellwand der Pilze als Korsett

Form follows function: The fungal cell wall as a support structure Within the domain of Eukarya, the fungi form a seperate kingdom. The typical formation of branched mycelia from single hyphae is based on cell wall production at the growing hyphal tip. There, excretory vesicle fuse with the membrane releasing cell wall synthesis enzymes like chitin synthase forming the polymer of N‐acetyl glucosamin, the backbone of fungal cell walls. In addition, glucan synthases form the structural component β‐1.3‐glucan. Via β‐1,6‐glucan, cell wall proteins can be linked to the maturing cell wall, and α‐1,3‐glucan can form a matrix within the cell wall, but also a slimy matrix secreted into the medium. A layer of hydrophobins allows for growth into the air, but also facilitates formation of macroscopic structures like mushrooms.     

Coordinated process of polarized growth in filamentous fungi

Filamentous fungi are extremely polarized organisms, exhibiting continuous growth at their hyphal tips. The hyphal form is related to their pathogenicity in animals and plants, and their high secretion ability for biotechnology. Polarized growth requires a sequential supply of proteins and lipids to the hyphal tip. This transport is managed by vesicle trafficking via the actin and microtubule cytoskeleton. Therefore, the arrangement of the cytoskeleton is a crucial step to establish and maintain the cell polarity. This review summarizes recent findings unraveling the mechanism of polarized growth with special emphasis on the role of actin and microtubule cytoskeleton and polarity marker proteins. Rapid insertions of membranes via highly active exocytosis at hyphal tips could quickly dilute the accumulated polarity marker proteins. Recent findings by a super-resolution microscopy indicate that filamentous fungal cells maintain their polarity at the tips by repeating transient assembly and disassembly of polarity sites.     

Cell surface expansion in polarly growing root hairs of Medicago truncatula

Fluorescent microspheres were used as material markers to investigate the relative rates of cell surface expansion at the growing tips of Medicago truncatula root hairs. From the analysis of tip shape and microsphere movements, we propose three characteristic zones of expansion in growing root hairs. The center of the apical dome is an area of 1- to 2- microm diameter with relatively constant curvature and high growth rate. Distal to the apex is a more rapidly expanding region 1 to 2 microm in width exhibiting constant surges of off-axis growth. This middle region forms an annulus of maximum growth rate and is visible as an area of accentuated curvature in the tip profile. The remainder of the apical dome is characterized by strong radial expansion anisotropy where the meridional rate of expansion falls below the radial expansion rate. Data also suggest possible meridional contraction at the juncture between the apical dome and the cell body. The cell cylinder distal to the tip expands slightly over time, but only around the circumference. These data for surface expansion in the legume root hair provide new insight into the mechanism of tip growth and the morphogenesis of the root hair.