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Mathematical immunology: From phenomenological to multiphysics modelling of the immune system in health and disease. We review the conceptual and mathematical foundation of modelling
Approximate solutions and symmetry of a two-component nonlocal reaction-diffusion population model of the Fisher-KPP typeWe propose an approximate analytical approach to a (1+1) dimensional two-component system
Role of nonideality of diffusion processes in the formation of dissipative structuresIt is shown that inhomogeneity of diffusion fluxes, which modifies Fick’s law in chemical systems
Adomyan decomposition method for a two-component nonlocal reaction-diffusion model of the Fisher-Kolmogorov-Petrovsky-Piskunov type-dimensional twocomponent reaction diffusion model describing the dynamics of population interacting with the active
METHOD OF MONOTONE SOLUTIONS FOR REACTION-DIFFUSION EQUATIONSExistence of solutions of reaction-diffusion systems of equations in unbounded domains is studied
Многомасштабная математическая модель распространения респираторной инфекции с уч¨етом иммунного ответа responses based on systems of reaction-diffusion equations with nonlocal terms. The defining characteristics
Numerical Investigation of Solutions to a Reaction-diffusion System with Variable Density-similar approaches
for studying solutions of a nonlinear mutual reaction-diffusion system. The asymptotic behavior
Modelling population dynamics of social protests in time and space: The reaction-diffusion approach majority of the previous studies dealt with non-spatial or spatially implicit systems, but the literature
Self-diffusion of ethylammonium nitrate ionic liquid confined between modified polar glasses the system in a strong static magnetic field, the diffusivity gradually decreased. These processes occur
Reaction-diffusion equations with spatially distributed hysteresisThis paper deals with reaction-diffusion equations involving a hysteretic discontinuity
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