The present investigation deals with the necessary conditions for Turing instability with zero-
flux boundary conditions that arise in a ratio-dependent predator–prey model involving the …

In this paper, we explore two different kinds of reaction–diffusion predator–prey systems with
quadratic intra-predator interaction and linear prey harvesting. One has a Holling type II …

The contemporary study copes with a generalist predator–prey model with nonlinear cross-
diffusion embracing prey refuge in proportion to both the species along with the ratio …

In this investigation, we offer and examine a predator–prey interacting model with prey
refuge in proportion to both the species and Beddington–DeAngelis functional response. We …

The present study appertains to a reaction-diffusion system embracing two-dimensional
continuous Beddington-DeAngelis predator-prey model incorporating intra-specific …

In this work, we investigate the spatiotemporal dynamics of reaction–diffusion equations
subject to cross-diffusion in the frame of a two-dimensional ratio-dependent predator–prey …

We study the complex dynamics of a Monod–Haldane-type predator–prey interaction model
that incorporates:(1) A constant time delay in the prey growth; and (2) diffusion in both prey …

In most models of population dynamics, diffusion between two patches is assumed to be
either continuous or discrete, but in reality, many species diffuse only during a single period …

In this paper, spatial patterns of a diffusive predator–prey model with sigmoid (Holling type
III) ratio-dependent functional response which concerns the influence of logistic population …

Spatiotemporal dynamics in a ratio-dependent predator–prey model with diffusion is studied
by analytical methods. Normal forms associated with codimension-two Hopf–Turing …