Results 11 to 20 of about 34 (22)
The higher integrability of weak solutions of porous medium systems
In this paper we establish that the gradient of weak solutions to porous medium-type systems admits the self-improving property of higher integrability.
Bögelein Verena+3 more
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A generalized Cahn–Hilliard equation incorporating geometrically linear elasticity
We consider a generalisation of the Cahn-Hilliard equation that incorporates an elastic energy density which, being quasiconvex, incorporates microstructure formation on smaller length scales.
T. Blesgen, I. Chenchiah
semanticscholar +1 more source
System of degenerate parabolic p-Laplacian
In this article, we study the mathematical properties of the solution u=(u1,…,uk){\bf{u}}=({u}^{1},\ldots ,{u}^{k}) to the degenerate parabolic system ut=∇⋅(∣∇u∣p−2∇u),(p>2).{{\bf{u}}}_{t}=\nabla \hspace{0.25em}\cdot \hspace{0.25em}({| \nabla {\bf{u}}| }^
Kim Sunghoon, Lee Ki-Ahm
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On degenerate reaction-diffusion epidemic models with mass action or standard incidence mechanism
In this paper, we consider reaction-diffusion epidemic models with mass action or standard incidence mechanism and study the impact of limiting population movement on disease transmissions.
Rachidi B. Salako, Yixiang Wu
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The aim of this work is to study the global existence in time of solutions for the tridiagonal system of reaction-diffusion by order mm. Our techniques of proof are based on compact semigroup methods and some L1{L}^{1}-estimates.
Barrouk Nabila, Abdelmalek Karima
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Higher integrability for doubly nonlinear parabolic systems. [PDF]
Bögelein V, Duzaar F, Scheven C.
europepmc +1 more source
On Regularized Systems of Equations for Gas Mixture Dynamics with New Regularizing Velocities and Diffusion Fluxes. [PDF]
Zlotnik A, Lomonosov T.
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WHERE DID THE TUMOR START? AN INVERSE SOLVER WITH SPARSE LOCALIZATION FOR TUMOR GROWTH MODELS. [PDF]
Subramanian S+3 more
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IMAGE-DRIVEN BIOPHYSICAL TUMOR GROWTH MODEL CALIBRATION. [PDF]
Scheufele K+4 more
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On the Regularity Problem for Parabolic Operators and the Role of Half-Time Derivative. [PDF]
Dindoš M.
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