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20182024
most citedCan chemotaxis speed up or slow down the spatial spreading in parabolic-elliptic Keller-Segel systems with logistic source?

2 citations · 4 across the 5 of their papers we have counts for

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math.AP2020

Traveling wave solutions for two species competitive chemotaxis systems

T. B. Issa, R. B Salako, W. Shen

In this paper, we consider two species chemotaxis systems with Lotka-Volterra competition reaction terms. Under appropriate conditions on the parameters in such a system, we establ…

math.AP20202 cited

Entire Solutions of Diffusive Lotka-Volterra System

King-Yeung Lam, Rachidi B. Salako, Qiliang Wu

This work is concerned with the existence of entire solutions of the diffusive Lotka-Volterra competition system \begin{equation}\label{eq:abstract} \begin{cases} u_{t}= u_{xx} + u…

math.AP2019

Existence of traveling wave solutions of a deterministic vector-host epidemic model with direct transmission

Dawit Denu, Sedar Ngoma, Rachidi B. Salako

We consider an epidemic model with direct transmission given by a system of nonlinear partial differential equations and study the existence of traveling wave solutions. When the b…

math.AP2019

Dynamics of a parabolic-ODE competition system in heterogeneous environments

Yuan Lou, Rachidi B. Salako

This work is concerned with the large time behavior of the solutions of a parabolic-ODE hybrid system, modeling the competition of two populations which are identical except their…

math.AP20192 cited

Can chemotaxis speed up or slow down the spatial spreading in parabolic-elliptic Keller-Segel systems with logistic source?

Rachidi B. Salako, Wenxian Shen, Shuwen Xue

The current paper is concerned with the spatial spreading speed and minimal wave speed of the following Keller-Segel chemoattraction system, \begin{equation}\label{abstract-eq1} \b…

math.AP2018

Traveling waves of a full parabolic attraction-repulsion chemotaxis systems with logistic sources

R. B. Salako

In this paper, we study traveling wave solutions of the chemotaxis systems \begin{equation} \begin{cases} u_{t}=Δu -χ_1\nabla( u\nabla v_1)+χ_2 \nabla(u\nabla v_2 )+ u(a -b u), \qq…