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Monotone waves for non-monotone and non-local monostable reaction–diffusion equations
(Elsevier, 2016)
We propose a new approach for proving existence of monotone wavefronts in non-monotone and non local monostable diffusive equations. This allows to extend recent results established for the particular case of equations ...
Pushed traveling fronts in monostable equations with monotone delayed reaction
(AMER INST MATHEMATICAL SCIENCES, PO BOX 2604, SPRINGFIELD, MO 65801-2604 USA, 2013)
Existence and uniqueness of monotone wavefronts in a nonlocal resource-limited model
(Cambridge University Press, 2020)
We are revisiting the topic of travelling fronts for the food-limited (FL) model with spatio-temporal nonlocal reaction. These solutions are crucial for understanding the whole model dynamics. Firstly, we prove the existence ...
Existence and uniqueness of monotone wavefronts in a nonlocal resource-limited model
(Cambridge University Press, 2020)
Copyright © Royal Society of Edinburgh 2019.We are revisiting the topic of travelling fronts for the food-limited (FL) model with spatio-temporal nonlocal reaction. These solutions are crucial for understanding the whole ...
Pushed traveling fronts in monostable equations with monotone delayed reaction
(SOUTHWEST MISSOURI STATE UNIVERSITY, 2013)
Monotone traveling wavefronts of the KPP-Fisher delayed equation
(ACADEMIC PRESS INC ELSEVIER SCIENCE, 2012)
PUSHED TRAVELING FRONTS IN MONOSTABLE EQUATIONS WITH MONOTONE DELAYED REACTION
(2013-05)
We study the wavefront solutions of the scalar reaction-diffusion equations ut(t, x) = Δu(t, x)-u(t, x)+g(u(t-h,x)), with monotone reaction term g : ℝ+ → ℝ+ and h > 0. We are mostly interested in the situation when the ...
Pushed traveling fronts in monostable equations with monotone delayed reactionDISCRETE AND CONTINUOUS DYNAMICAL SYSTEMSDISCRETE CONTIN DYN SYST
(SOUTHWEST MISSOURI STATE UNIVERSITY, 2016)
Traveling waves in the nonlocal KPP-Fisher equation: Different roles of the right and the left interactions
(2016)
We consider the nonlocal KPP-Fisher equation u(t)(t, x) = u(xx)(t, x) u(t, x)(1 - (K * u)(t, x)) which describes the evolution of population density u(t, x) with respect to time t and location x. The non-locality is expressed ...
Speed Selection and Stability of Wavefronts for Delayed Monostable Reaction-Diffusion Equations
(2016)
We study the asymptotic stability of traveling fronts and the front's velocity selection problem for the time-delayed monostable equation with Lipschitz continuous reaction term . We also assume that g is -smooth in some ...