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Cited article:

Biological populations as stationary distributions in the space of genotypes

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Emergence and competition of virus variants in respiratory viral infections

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Frontiers in Immunology 13 (2023)
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Existence of solutions for a nonlocal reaction-diffusion equation in biomedical applications

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Israel Journal of Mathematics 248 (1) 67 (2022)
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Global dynamics of the solution for a bistable reaction diffusion equation with nonlocal effect

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Electronic Research Archive 29 (5) 3017 (2021)
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Nonlocal Reaction–Diffusion Model of Viral Evolution: Emergence of Virus Strains

Nikolai Bessonov, Gennady Bocharov, Andreas Meyerhans, Vladimir Popov and Vitaly Volpert
Mathematics 8 (1) 117 (2020)
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The Origin of Species by Means of Mathematical Modelling

Nikolai Bessonov, Natalia Reinberg, Malay Banerjee and Vitaly Volpert
Acta Biotheoretica 66 (4) 333 (2018)
https://doi.org/10.1007/s10441-018-9328-9

On the Existence in the Sense of Sequences of Stationary Solutions for Some Systems of Non-Fredholm Integro-differential Equations

Vitali Vougalter and Vitaly Volpert
Mediterranean Journal of Mathematics 15 (5) (2018)
https://doi.org/10.1007/s00009-018-1248-z

Prey-Predator Model with a Nonlocal Bistable Dynamics of Prey

Malay Banerjee, Nayana Mukherjee and Vitaly Volpert
Mathematics 6 (3) 41 (2018)
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Analysis of a Prey–Predator Model with Non-local Interaction in the Prey Population

S. Pal, S. Ghorai and M. Banerjee
Bulletin of Mathematical Biology 80 (4) 906 (2018)
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Existence of Pulses for Local and Nonlocal Reaction-Diffusion Equations

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Doubly nonlocal reaction–diffusion equations and the emergence of species

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Stabilizing Role of Nonlocal Interaction on Spatio-temporal Pattern Formation

M. Banerjee, L. Zhang, A. Morozov, M. Ptashnyk and V. Volpert
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Applied Analysis in Biological and Physical Sciences

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Springer Proceedings in Mathematics & Statistics, Applied Analysis in Biological and Physical Sciences 186 27 (2016)
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Prey-predator model with a nonlocal consumption of prey

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Preface to the Issue Nonlocal Reaction-Diffusion Equations

M. Alfaro, N. Apreutesei, F. Davidson, et al.
Mathematical Modelling of Natural Phenomena 10 (6) 1 (2015)
https://doi.org/10.1051/mmnp/201510601

On pulse solutions of a reaction–diffusion system in population dynamics

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Nonlinear Analysis: Theory, Methods & Applications 120 76 (2015)
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Modelling Biological Evolution: Introduction to the Special Issue

Andrew Morozov and A. Morozov
Mathematical Modelling of Natural Phenomena 9 (3) 1 (2014)
https://doi.org/10.1051/mmnp/20149301