Results 71 to 80 of about 126 (121)
Dynamical Behavior of SEIR-SVS Epidemic Models with Nonlinear Incidence and Vaccination. [PDF]
Acta Math Appl Sin, 2022 Feng XM, Liu LL, Zhang FQ.
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Spatial dynamics of a viral infection model with immune response and nonlinear incidence. [PDF]
Z Angew Math Phys, 2023 Zheng T, Luo Y, Teng Z.
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Global Boundary Stabilization of the Korteweg-de Vries-Burgers Equation
, 1998 The problem of global exponential stabilization by boundary feedback for the Korteweg-de Vries-Burgers equation on the domain [0; 1] is considered. We derive a control law of the form u(0) = u x (1) = u xx (1) \Gamma k[u(1) 3 + u(1)] = 0, where k is a ...
Wei-jiu Liu
core
Dynamic analysis of a delayed COVID-19 epidemic with home quarantine in temporal-spatial heterogeneous via global exponential attractor method. [PDF]
Chaos Solitons Fractals, 2021 Zhu CC, Zhu J.
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A degenerate cognitive model for a single species under toxicity
European Journal of Applied MathematicsThis paper studies a class of degenerate parabolic partial differential equation models that describe the dynamics of single-species populations with cognitive functions in toxic environments.
Xinyu Bo +3 more
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European Journal of Applied MathematicsIn this study, we develop epidemic reaction-diffusion models by incorporating the dependency of the diffusion rate of susceptible individuals on new infection cases, employing both Fickian and Fokker–Planck-type diffusion laws. As the first part of a two-
Guodong Liu, Hao Wang, Xiaoyan Zhang
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European Journal of Applied MathematicsThis paper is focused on the existence and uniqueness of nonconstant steady states in a reaction–diffusion–ODE system, which models the predator–prey interaction with Holling-II functional response.
Gaihui Guo +3 more
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A geometric approach to pinned pulses in a class of non-autonomous reaction–diffusion equations
European Journal of Applied MathematicsThis paper develops a geometric and analytical framework for studying the existence and stability of pinned pulse solutions in a class of non-autonomous reaction–diffusion equations.
Yuanxian Chen, Jianhe Shen
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Stability of a two-dimensional biomorphoelastic model for post-burn contraction. [PDF]
J Math Biol, 2023 Egberts G, Vermolen F, van Zuijlen P.
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