Abstract We study a Lotka–Volterra type reaction–diffusion–advection system, which
describes the competition for the same resources between two aquatic species undergoing …

We consider a two-species competition model in a one-dimensional advective environment,
where individuals are exposed to unidirectional flow. The two species follow the same …

We consider a single species model and a two-species competition model in a one-
dimensional advective homogeneous environment. One interesting feature in these models …

This paper is devoted to a review on the dynamics of two species competition systems
including the classical ODE, reaction-diffusion as well as reaction-diffusion-advection …

This paper is mainly concerned with a two-species competition model in open advective
environments, where individuals cannot pass through the upstream boundary and do not …

We consider Fisher-KPP equation with advection: ut= uxx− β u x+ f (u) for x∈(g (t), h (t)),
where g (t) and h (t) are two free boundaries satisfying Stefan conditions. This equation is …

We consider a two-species Lotka–Volterra competition model in a one-dimensional habitat
where one species assumes pure random diffusion while another one undergoes mixed …

We study a two-species Lotka-Volterra competition model in an advective homogeneous
environment. It is assumed that two species have the same population dynamics and …

In this paper, we investigate a reaction–diffusion–advection model with time delay effect.
The stability/instability of the spatially nonhomogeneous positive steady state and the …

We study a two-species competition model in a closed advective environment, where
individuals are exposed to unidirectional flow (advection) but no individuals are lost through …