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- W1485114631 abstract "Fungi are a crucial component of most ecosystems and are responsible for decomposing organicmatter, distributing nutrients through the environment and supporting plants and animal lifethrough symbiotic relationships. Certain species of fungi are common pathogens causing diseaseand infection in plants and animals. The highly integrated nature of fungi in relation to theenvironment and all life emphasises the importance of developing a greater understanding of thegrowth and morphology of such organisms.Mathematical modelling has provided a means through which key processes can be isolatedto analyse and simulate a target system to allow observations and form predictions regardingunknown phenomena. Numerous models of fungal colonies have been produced and are generallycategorised into two main groups; continuous and discrete. The following study combines theapproaches so that the constructed hybrid model comprises a discrete network that represents thefungal mycelia and a continuous component to account for the continuous substrates and other compounds crucial to fungal growth and development. Key processes such as uptake, translocationand anastomosis are included in addition to the implementation of a flexible hyphal orientationscheme that facilitates a variety of tropisms to different influential factors.The hybrid model is used to investigate several scenarios such as the polarisation of growth inresponse to isolated nutrient resources, competition between multiple colonies and fungal developmentand persistence in polluted environments. These investigations demonstrate the versatilityof the hybrid model and highlight the potential for further applications." @default.
- W1485114631 created "2016-06-24" @default.
- W1485114631 creator A5086852671 @default.
- W1485114631 date "2011-01-01" @default.
- W1485114631 modified "2023-09-23" @default.
- W1485114631 title "A hybrid mathematical model of fungal mycelia : tropisms, polarised growth and application to colony competition" @default.
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