Qualitative analysis of a reaction-diffusion SIRS epidemic model with nonlinear incidence rate and partial immunity. [PDF]
Wang J, Teng Z, Dai B.
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Theoretical and numerical analysis of novel COVID-19 via fractional order mathematical model. [PDF]
Ali A+6 more
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Operator-norm homogenisation estimates for the system of Maxwell equations on periodic singular structures. [PDF]
Cherednichenko K, D'Onofrio S.
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Analysis on a Diffusive SI Epidemic Model with Logistic Source and Saturation Infection Mechanism. [PDF]
Dong L, Li B, Zhang G.
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Mass conservative reaction-diffusion systems describing cell polarity. [PDF]
Latos E, Suzuki T.
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Dynamical Behavior of SEIR-SVS Epidemic Models with Nonlinear Incidence and Vaccination. [PDF]
Feng XM, Liu LL, Zhang FQ.
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Fractal-fractional mathematical modeling and forecasting of new cases and deaths of COVID-19 epidemic outbreaks in India. [PDF]
Abdulwasaa MA+6 more
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Control Strategies for a Multi-strain Epidemic Model. [PDF]
Lou Y, Salako RB.
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In this article, we consider the asymptotic behavior of solutions for the Kirchhoff-type reaction–diffusion equations driven by a nonlinear colored noise defined on unbounded domains. We prove the existence and uniqueness of pullback random attractors by
Zhang Zhang, Yao Xiaobin
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Nonlinear heat equation with viscoelastic term: Global existence and blowup in finite time
In this study, we investigate a nonlinear heat equation incorporating both a viscoelastic term and a reaction-diffusion term that depends on space-time variables.
Vu Ngo Tran, Dung Dao Bao
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