A mathematical model for adaptive transport network in path finding by true slime mold
Journal of Theoretical Biology Volume 244 Issue 4
Page 553-564
published_at 2007-02-21
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Title ( eng ) |
A mathematical model for adaptive transport network in path finding by true slime mold
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Creator |
Tero Atsushi
Nakagaki Toshiyuki
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Source Title |
Journal of Theoretical Biology
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Volume | 244 |
Issue | 4 |
Start Page | 553 |
End Page | 564 |
Abstract |
We describe here a mathematical model of the adaptive dynamics of a transport network of the true slime mold Physarum polycephalum, an amoeboid organism that exhibits path-finding behavior in a maze. This organism possesses a network of tubular elements, by means of which nutrients and signals circulate through the plasmodium. When the organism is put in a maze, the network changes its shape to connect two exits by the shortest path. This process of path-finding is attributed to an underlying physiological mechanism: a tube thickens as the flux through it increases. The experimental evidence for this is, however, only qualitative. We constructed a mathematical model of the general form of the tube dynamics. Our model contains a key parameter corresponding to the extent of the feedback regulation between the thickness of a tube and the flux through it. We demonstrate the dependence of the behavior of the model on this parameter.
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Keywords |
Physarum polycephalum
mathematical modeling
natural adaptive networks
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NDC |
Biology [ 460 ]
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Language |
eng
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Resource Type | journal article |
Publisher |
Academic Press Inc Elsevier Science
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Date of Issued | 2007-02-21 |
Rights |
Copyright (c) 2006 Elsevier Ltd
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Publish Type | Author’s Original |
Access Rights | open access |
Source Identifier |
[ISSN] 0022-5193
[DOI] 10.1016/j.jtbi.2006.07.015
[NCID] AA00708258
[DOI] http://dx.doi.org/10.1016/j.jtbi.2006.07.015
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