Modelling mycelial networks in structured environments

被引:24
作者
Boswell, Graeme P. [1 ]
机构
[1] Univ Glamorgan, Div Math & Stat, Fac Adv Technol, Pontypridd CF37 1DL, M Glam, Wales
来源
MYCOLOGICAL RESEARCH | 2008年 / 112卷
关键词
Cellular automata; Fractal; Hyphal growth unit; Percolation; Rhizoctonia solani; Simulation;
D O I
10.1016/j.mycres.2008.02.006
中图分类号
Q93 [微生物学];
学科分类号
071005 ; 100705 ;
摘要
The growth habitat of most filamentous fungi is complex and displays a range of nutritional, structural, and temporal heterogeneities. There are inherent difficulties in obtaining and interpreting experimental data from such systems, and hence in this article a cellular automaton model is described to augment experimental investigation. The model, which explicitly includes nutrient uptake, translocation, and anastomosis, is calibrated for Rhizoctonia solani and is used to simulate growth in a range of three-dimensional domains, including those exhibiting soil-like characteristics. Results are compared with experimental data, and it is shown how the structure of the growth domain significantly influences key properties of the model mycelium. Thus, predictions are made of how environmental structure can influence the growth of fungal mycelia. (C) 2008 The British Mycological Society. Published by Elsevier Ltd. All rights reserved.
引用
收藏
页码:1015 / 1025
页数:11
相关论文
共 25 条
[1]   Continuous and discrete mathematical models of tumor-induced angiogenesis [J].
Anderson, ARA ;
Chaplain, MAJ .
BULLETIN OF MATHEMATICAL BIOLOGY, 1998, 60 (05) :857-899
[2]   Saprotrophic invasion by the soil-borne fungal plant pathogen Rhizoctonia solani and percolation thresholds [J].
Bailey, DJ ;
Otten, W ;
Gilligan, CA .
NEW PHYTOLOGIST, 2000, 146 (03) :535-544
[3]   Fractal analysis in studies of mycelium in soil [J].
Boddy, L ;
Wells, JM ;
Culshaw, C ;
Donnelly, DP .
GEODERMA, 1999, 88 (3-4) :301-328
[4]   Growth and function of fungal mycelia in heterogeneous environments [J].
Boswell, GP ;
Jacobs, H ;
Davidson, FA ;
Gadd, GM ;
Ritz, K .
BULLETIN OF MATHEMATICAL BIOLOGY, 2003, 65 (03) :447-477
[5]   Functional consequences of nutrient translocation in mycelial fungi [J].
Boswell, GP ;
Jacobs, H ;
Davidson, FA ;
Gadd, GM ;
Ritz, K .
JOURNAL OF THEORETICAL BIOLOGY, 2002, 217 (04) :459-477
[6]   The development of fungal networks in complex environments [J].
Boswell, Graeme P. ;
Jacobs, Helen ;
Ritz, Karl ;
Gadd, Geoffrey M. ;
Davidson, Fordyce A. .
BULLETIN OF MATHEMATICAL BIOLOGY, 2007, 69 (02) :605-634
[7]  
Carlile M. J., 2001, FUNGI
[8]   COMPUTER SIMULATION OF BIOLOGICAL PATTERN GENERATION PROCESSES [J].
COHEN, D .
NATURE, 1967, 216 (5112) :246-&
[9]  
Davidson Fordyce A., 2007, Fungal Biology Reviews, V21, P30, DOI 10.1016/j.fbr.2007.02.005
[10]   CELLULAR AUTOMATA APPROACHES TO BIOLOGICAL MODELING [J].
ERMENTROUT, GB ;
EDELSTEINKESHET, L .
JOURNAL OF THEORETICAL BIOLOGY, 1993, 160 (01) :97-133