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Lyapunov Quantities for Andronov-Hopf Bifurcation Problem in Reaction-Diffusion Systems to conduct a study of the properties of bifurcations in reaction-diffusion systems under new conditions.

Asymptotics of sign-changing patterns in hysteretic systems with diffusive thresholdsWe consider a reaction-diffusion system including discontinuous hysteretic relay operators

Extended Global Asymptotic Stability Conditions for a Generalized Reaction–Diffusion SystemIn this paper, we consider the general reaction–diffusion system proposed in Abdelmalek

Existence of pulses for a reaction-diffusion system of blood coagulationThe paper is devoted to the investigation of a reaction-diffusion system of equations describing

Existence of pulses for a reaction-diffusion system of blood coagulation in FlowA reaction-diffuusion system describing blood coagulation in flow is studied. We prove

A triangular nonlinear reaction-fractional diffusion system with a balance lawThe aim of this paper is to establish a global existence result for a nonlinear reaction diffusion

The global existence and asymptotic stability of solutions for a reaction–diffusion systemThis paper studies the solutions of a reaction–diffusion system with nonlinearities that generalize

Existence of Solution of a Free Boundary Problem for Reaction–Diffusion SystemsIn this paper, we prove the existence of a solution of a novel free boundary problem for reaction-diffusion

Reaction-diffusion waves in biology: new trends, recent developmentsReaction-diffusion systems are widely used in the description of propagation phenomena

Interplay between reaction and diffusion processes in governing the dynamics of virus infections multiplication in the host cells, their transport and on the immune response. Reaction-diffusion systems

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