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膜结合图灵模式。

Membrane-bound Turing patterns.

作者信息

Levine Herbert, Rappel Wouter-Jan

机构信息

Center for Theoretical Biological Physics, University of California, San Diego, 9500 Gilman Drive, La Jolla, California 92093-0319, USA.

出版信息

Phys Rev E Stat Nonlin Soft Matter Phys. 2005 Dec;72(6 Pt 1):061912. doi: 10.1103/PhysRevE.72.061912. Epub 2005 Dec 19.

Abstract

Motivated by recent observations in biological cells, we study Turing patterns in bounded regions where the nonlinear chemical reactions occur on the boundary and where reagent transport occurs in the bulk. Within a generic model, we formulate the stability problem and discuss the conditions for the occurrence of a Turing instability. By choosing other model parameters to be unequal, we find that Turing patterns exist even in the case of equal diffusion constants. Finally, a recently introduced computation technique is utilized to follow the nascent pattern into the highly nonlinear regime.

摘要

受生物细胞中近期观察结果的启发,我们研究了有界区域中的图灵模式,其中非线性化学反应发生在边界上,试剂传输发生在主体中。在一个通用模型中,我们阐述了稳定性问题,并讨论了出现图灵不稳定性的条件。通过选择其他模型参数不相等,我们发现即使在扩散常数相等的情况下也存在图灵模式。最后,利用一种最近引入的计算技术跟踪新生模式进入高度非线性区域。

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