Buscar
Mostrando ítems 1-10 de 32
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 ...
Monotone waves for non-monotone and non-local monostable reaction-diffusion equations
(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 ...
Stability of non-monotone and backward waves for delay non-local reaction-diffusion equations
(Discrete and Continuous Dynamical Systems, 2020)
Stability of non-monotone and backward waves for delay non-local reaction-diffusion equations
(Discrete and Continuous Dynamical Systems, 2020)
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 ...
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 ...
On the existence of non-monotone non-oscillating wavefronts
(ACADEMIC PRESS INC ELSEVIER SCIENCE, 2014)
Pushed traveling fronts in monostable equations with monotone delayed reaction
(AMER INST MATHEMATICAL SCIENCES, PO BOX 2604, SPRINGFIELD, MO 65801-2604 USA, 2013)
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 ...