Modelling the qualitative response of fungal mycelia to heterogeneous environments

被引:43
作者
Davidson, FA [1 ]
机构
[1] Univ Dundee, Dept Math, Dundee DD1 4HN, Scotland
基金
英国工程与自然科学研究理事会;
关键词
D O I
10.1006/jtbi.1998.0739
中图分类号
Q [生物科学];
学科分类号
07 ; 0710 ; 09 ;
摘要
Many species of fungi form a mycelium, an indeterminate system of protoplasm-filled, apically extending, branching tubes (hyphae). At the macroscopic level, mycelia produce organisational patterns that are found in many other indeterminate systems (e.g. nervous and vascular systems). Therefore they provide an experimentally and observationally accessible model system for investigating the dynamic origins of phenotypic patterns in such systems. Moreover, mycelial fungi form a vital link in the ecosystem allowing for the redistribution and reutilisation of nutrients and minerals over a far wider spatial domain than would be possible without their presence. In vivo these networks grow and function in heterogeneous environments and therefore to gain any true understanding of their form and function such heterogeneity must be taken into account. In this paper we develop a model based on a system of partial differential equations for the interaction of the fungal mycelium with a heterogeneous environment. Using this model we are able to test the hypothesis that mycelia react to their environment in a global manner and by close comparison with experimental results, we are also able to highlight two specific mechanisms in this global response which are central to the macroscopic distribution of biomass: uptake of nutrients in excess of local needs and subsequent internal redistribution (translocation) of this excess. (C) 1998 Academic Press.
引用
收藏
页码:281 / +
页数:13
相关论文
共 27 条
[1]   SAPROTROPHIC CORD-FORMING FUNGI - WARFARE STRATEGIES AND OTHER ECOLOGICAL ASPECTS [J].
BODDY, L .
MYCOLOGICAL RESEARCH, 1993, 97 :641-655
[2]  
Carroll G.C., 1992, The Fungal Community: Its Organization and Role in the Ecosystem, V2nd ed.
[3]   A mathematical model for fungal development in heterogeneous environments [J].
Davidson, FA ;
Park, AW .
APPLIED MATHEMATICS LETTERS, 1998, 11 (06) :51-56
[4]   Travelling waves and pattern formation in a model for fungal development [J].
Davidson, FA ;
Sleeman, BD ;
Rayner, ADM ;
Crawford, JW ;
Ritz, K .
JOURNAL OF MATHEMATICAL BIOLOGY, 1997, 35 (05) :589-608
[5]   Context-dependent macroscopic patterns in growing and interacting mycelial networks [J].
Davidson, FA ;
Sleeman, BD ;
Rayner, ADM ;
Crawford, JW ;
Ritz, K .
PROCEEDINGS OF THE ROYAL SOCIETY B-BIOLOGICAL SCIENCES, 1996, 263 (1372) :873-880
[6]   Travelling waves in a reaction-diffusion system modelling fungal mycelia [J].
Davidson, FA ;
Sleeman, BD ;
Crawford, JW .
IMA JOURNAL OF APPLIED MATHEMATICS, 1997, 58 (03) :237-257
[7]  
DAVIDSON FA, 1997, MATH COMPUT MODEL, V24, P81
[8]   GROWTH AND METABOLISM IN MYCELIAL FUNGI [J].
EDELSTEIN, L ;
SEGEL, LA .
JOURNAL OF THEORETICAL BIOLOGY, 1983, 104 (02) :187-210
[9]   THE PROPAGATION OF FUNGAL COLONIES - A MODEL FOR TISSUE-GROWTH [J].
EDELSTEIN, L .
JOURNAL OF THEORETICAL BIOLOGY, 1982, 98 (04) :679-701
[10]   MODELS FOR BRANCHING NETWORKS IN 2 DIMENSIONS [J].
EDELSTEINKESHET, L ;
ERMENTROUT, B .
SIAM JOURNAL ON APPLIED MATHEMATICS, 1989, 49 (04) :1136-1157