PATTERN FORMATION BY ELECTROSTATIC SELF-ORGANIZATION OF MEMBRANE PROTEINS

被引：0

作者：

Boedec, G. ^{[1
]}

Jaeger, M. ^{[1
]}

Homble, F. ^{[2
]}

Leonetti, M. ^{[3
]}

机构：

[1] Aix Marseille Univ, M2P2, CNRS, UMR 7340,Cent Marseille, Technopole Chateau Gombert, F-13384 Marseille 13, France

[2] Univ Libre Bruxelles, SFMB, B-1050 Brussels, Belgium

[3] Aix Marseille Univ, IRPHE, CNRS, UMR 7342,Cent Marseille, F-13384 Marseille 13, France

来源：

CHAOS, COMPLEXITY AND TRANSPORT | 2012年

关键词：

Bioelectric activity; Biophysics; Pattern formation; instability; heteroclinic cycle; SYMMETRY-BREAKING; BIOMEMBRANES;

D O I：

暂无

中图分类号：

O35 [流体力学]; O53 [等离子体物理学];

学科分类号：

070204 ; 080103 ; 080704 ;

摘要：

The electric activity of biological cells and organs such as heart for example is at the origin of various phenomena of pattern formation. The electric membrane potential appears as the order parameter to characterize these spatiotemporal dynamics. A kind of patterns is characterized by a stationary spatial modulation of membrane potential along the cell, breaking a symmetry of the system. They are associated to transcellular currents. A mechanism proposed in literature is based on the coupling of the electric current produced by membrane proteins and their electrophoretic mobilities. Beyond its classical linear stability analysis, the numerical and theoretical analysis of this model offers a variety of spatiotemporal dynamics. Firstly, the background in the modelization of electric phenomena is recalled. Secondly, the analysis is focused on two nonlinear dynamics.

引用

页码：94 / 102

页数：9

共 50 条

[1] Self-Organization in Pattern Formation
Schweisguth, Francois
Corson, Francis
[J]. DEVELOPMENTAL CELL, 2019, 49 (05) : 659 - 677
[2] Self-organization principles of intracellular pattern formation
Halatek, J.
Brauns, F.
Frey, E.
[J]. PHILOSOPHICAL TRANSACTIONS OF THE ROYAL SOCIETY B-BIOLOGICAL SCIENCES, 2018, 373 (1747)
[3] PATTERN FORMATION, CODING, AND SELF-ORGANIZATION IN NEURAL NETWORKS
GROSSBERG, S
[J]. NOTICES OF THE AMERICAN MATHEMATICAL SOCIETY, 1976, 23 (03): : A383 - A383
[4] Pattern formation and self-organization in a simple precipitation system
Volford, Andras
Izsak, Ferenc
Ripszam, Matyas
Lagzi, Istvan
[J]. LANGMUIR, 2007, 23 (03) : 961 - 964
[5] Pattern formation and self-organization in plasmas interacting with surfaces
Trelles, Juan Pablo
[J]. JOURNAL OF PHYSICS D-APPLIED PHYSICS, 2016, 49 (39)
[6] Self-organization of proteins
Rapis, EG
[J]. PISMA V ZHURNAL TEKHNICHESKOI FIZIKI, 1995, 21 (09): : 13 - 20
[7] Active Transport of Membrane Components by Self-Organization of the Min Proteins
Shih, Yu-Ling
Huang, Ling-Ting
Tu, Yu-Ming
Lee, Bo-Fan
Bau, Yu-Chiuan
Hong, Chia Yee
Lee, Hsiao-lin
Shih, Yan-Ping
Hsu, Min-Feng
Lu, Zheng-Xin
Chen, Jui-Szu
Chao, Ling
[J]. BIOPHYSICAL JOURNAL, 2019, 116 (08) : 1469 - 1482
[8] Mechanical guidance to self-organization and pattern formation of stem cells
Zhou, Wei-Hua
Qiao, Lin-Ru
Xie, She-Juan
Chang, Zhuo
Yin, Xu
Xu, Guang-Kui
[J]. SOFT MATTER, 2024, 20 (16) : 3448 - 3457
[9] Instability, self-organization and pattern formation in thin soft films
Mukherjee, Rabibrata
Sharma, Ashutosh
[J]. SOFT MATTER, 2015, 11 (45) : 8717 - 8740
[10] Self-organization and pattern formation in calcifying vascular stem cells
Demer, Linda L.
Yochelis, Arik
Tintut, Yin
Garfinkel, Alan
[J]. FASEB JOURNAL, 2008, 22

← 1 2 3 4 5 →