The stability of solitons in biomembranes and nerves
B. Lautrup, A. D. Jackson, T. Heimburg
Abstract
We examine the stability of a class of solitons, obtained from a generalization of the Boussinesq equation, which have been proposed to be relevant for pulse propagation in biomembranes and nerves. These solitons are found to be stable with respect to small amplitude fluctuations. They emerge naturally from non-solitonic initial excitations and are robust in the presence of dissipation.
Create a lesson
Related papers
The Motile-Units model: Interacting spins model of cell polarization and motility
Jonathan E. Ron, Nir S. Gov
Limits of Inferring Parametric Response from Single-Condition Trajectories inStochastic Reaction Networks
Quentin Thommen
Multiflagellarity facilitates bacterial upstream motility
Ran Tao, Nathaniel C. Esteves, Wanho Lee et al.
Protein eXplosion Imaging (PXI): Protein Structures from Laser-Driven Explosions
Alfredo Bellisario, Tomas André, Carl Caleman et al.
Multiscale retinal flow on a spherical cap of varying aperture
Chang Lin, Zilong Song, Bob Eisenberg et al.
Double-well potentials and crucial estimations in nonlinear dynamics of microtubules
Rama Gupta, Nicolina Pop, Dragana Ranković et al.