Pages that link to "Item:Q4661838"

The following pages link to THE LANGEVIN OR KRAMERS APPROACH TO BIOLOGICAL MODELING (Q4661838):

Displaying 20 items.

• A finite difference approach for the initial-boundary value problem of the fractional Klein-Kramers equation in phase space (Q432233) (← links)
• Hyperbolic and kinetic models for self-organized biological aggregations and movement: a brief review (Q455731) (← links)
• The numerical solution of Fokker-Planck equation with radial basis functions (RBFs) based on the meshless technique of Kansa's approach and Galerkin method (Q463595) (← links)
• Stochastic modelling of biased cell migration and collagen matrix modification (Q604542) (← links)
• On the modelling of complex sociopsychological systems with some reasoning about Kate, Jules, and Jim (Q606200) (← links)
• Activator-inhibitor system with delay and pattern formation (Q815306) (← links)
• The Kramers-Moyal expansion of the master equation that describes human migration in a bounded domain (Q837659) (← links)
• A geometrical similarity between migration of human population and diffusion of biological particles (Q859586) (← links)
• Asymptotic velocity of one dimensional diffusions with periodic drift (Q938167) (← links)
• Two coarse-graining studies of stochastic models in molecular biology (Q983117) (← links)
• Pattern formation. I: The Keller-Segel model (Q1958435) (← links)
• Numerical evaluation of the fractional Klein-Kramers model arising in molecular dynamics (Q2128337) (← links)
• The diffusive limit of the Vlasov-Fokker-Planck equation with the chemotactic sensitivity coupled to a parabolic equation (Q2315048) (← links)
• From microscopic to macroscopic description of multicellular systems and biological growing tissues (Q2459650) (← links)
• A kinetic framework for modeling nonequilibrium biological and chemical systems (Q2921876) (← links)
• A transport equation model and diffusion approximation for the walk of whirligig beetles (Q3096825) (← links)
• (Q3504313) (← links)
• The random walk of<i>Azospirillum brasilense</i> (Q5258086) (← links)
• (Q5325342) (← links)
• Branching random motions, nonlinear hyperbolic systems and travellind waves (Q5429577) (← links)