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In the present paper, we propose and analyze an eco-epidemiological model with diffusion to study the dynamics of rabbit populations which are consumed by lynx populations.
In this work we examine a Lotka Volterra model with diffusion describing the dynamics of multiple interacting prey and predator species.
The IBU loaded in the NC scaffolds showed a sustained release profile, and the release kinetic followed the Higuchi model with diffusion process.
A two-region transport model with diffusion into spheres was combined with a surface complexation model to predict reactive transport in the goethite gel bead system.
In this paper, an SIRS model with diffusion is studied.
To illustrate our result, we consider the following Lotka-Volterra model with diffusion: (4.1).
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For the longer transients, a 3-dimensional, instantaneous nucleation model with diffusion-controlled growth of the surface phase gave better fits to the data than two-dimensional models or models based on kinetically controlled growth.
For example, the famous Turing instability was observed in many nature processes, and it was also proved in some mathematical models with diffusion.
Recently, many authors argued that the virus moves freely in body and follows the Fickian diffusion (see [31]) and investigated the global stability properties of virus infection models with diffusion in [8, 22 28, 31].
We consider the transient drift-diffusion model with fast diffusion terms.
In this paper, we consider a two-species cooperating model with free diffusion and self-diffusion.
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