Results 21 to 30 of about 403 (206)
Travelling waves in the lattice epidemic model
In this article, we establish the existence and nonexistence of travelling waves for a lattice non-monotone integral equation which is an epidemic model.
Zhixian Yu, Rong Yuan
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Dynamics of a time-periodic and delayed reaction-diffusion model with a quiescent stage
In this paper, we study a time-periodic and delayed reaction-diffusion system with quiescent stage in both unbounded and bounded habitat domains. In unbounded habitat domain $\mathbb{R}$, we first prove the existence of the asymptotic spreading speed and
Shuang-Ming Wang, Liang Zhang
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Traveling Waves and Estimation of Minimal Wave Speed for a Diffusive Influenza Model with Multiple Strains [PDF]
Antiviral treatment remains one of the key pharmacological interventions against influenza pandemic. However, widespread use of antiviral drugs brings with it the danger of drug resistance evolution. To assess the risk of the emergence and diffusion of resistance, in this paper, we develop a diffusive influenza model where influenza infection involves ...
Chen, Guoting, Fu, Xinchu, Sun, Mengfeng
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Generalized Horndeski-like Einstein Gauss-Bonnet inflation with massless primordial gravitons
In this work we shall introduce a theoretical framework comprised by a non-minimal coupled canonical scalar field, a non-minimal coupling to the Gauss-Bonnet invariant and a non-minimal kinetic coupling.
V.K. Oikonomou, F.P. Fronimos
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A monotone iteration scheme for traveling waves based on ordered upper and lower solutions is derived for a class of nonlocal dispersal system with delay.
Qiuling Huang, Xiaojie Hou
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Minimal wave speed of a bacterial colony model
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Zhang, Tianran, Wang, Wendi, Wang, Kaifa
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On the minimal speed of traveling waves for a nonlocal delayed reaction–diffusion equation [PDF]
In this note, we give constructive upper and lower bounds for the minimal speed of propagation of traveling waves for non-local delayed reaction-diffusion equation.
Aguerrea, M., Valenzuela, G.
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We introduce a diffusive SEIR model with nonlocal delayed transmission between the infected subpopulation and the susceptible subpopulation with a general nonlinear incidence.
Xin Wu, Zhaohai Ma
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Minimality conditions for wave speed in anisotropic smectic C∗ liquid crystals [PDF]
We discuss minimality conditions for the speed of monotone travelling waves in a sample of smectic C∗ liquid crystal subject to a constant electric field, dealing with both isotropic and anisotropic cases. Such conditions are important in understanding the properties of domain wall switching across a smectic layer, and our focus here is on examining ...
Crooks, Elaine C. M. +2 more
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We investigate a minimal model for cell propagation involving migration along self-generated signaling gradients and cell division, which has been proposed in an earlier study.
Demircigil, Mete
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