Hölder inequality applied on a non-Newtonian fluid equation with a nonlinear convection term and a source term
DOI10.1186/S13660-018-1938-XzbMath1498.76005OpenAlexW2905286656WikidataQ60302481 ScholiaQ60302481MaRDI QIDQ2061488
Publication date: 15 December 2021
Published in: Journal of Inequalities and Applications (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1186/s13660-018-1938-x
Hölder inequalitynonlinear convection termnon-Newtonian fluid equationoptimal partial boundary value condition
Non-Newtonian fluids (76A05) Asymptotic behavior of solutions to PDEs (35B40) Nonlinear parabolic equations (35K55) Nonlinear initial, boundary and initial-boundary value problems for linear parabolic equations (35K60) PDEs in connection with fluid mechanics (35Q35)
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Cites Work
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- Some new existence and uniqueness results of solutions to semilinear impulsive fractional integro-differential equations
- Parabolic equations with double variable nonlinearities
- Degenerate parabolic equations
- Large time behavior of solutions to a class of doubly nonlinear parabolic equations.
- Large-time geometric properties of solutions of the evolution \(p\)-Laplacian equation
- \(L^ p\)-estimates of solutions of some nonlinear degenerate diffusion equations
- Compact sets in the space \(L^ p(0,T;B)\)
- Partial differential equations V. Asymptotic methods for partial differential equations. Transl. from the Russian by J. S. Joel and S. A. Wolf
- Uniqueness for positive solutions of \(p\)-Laplacian problem in an annulus
- The uniqueness of a nonlinear diffusion equation related to the \(p\)-Laplacian
- Existence and nonexistence of solutions for \(u_ t=\text{div}(|\nabla u|^{p-2}\nabla u)+f(\nabla u,u,x,t)\)
- Evolutionary weighted \(p\)-Laplacian with boundary degeneracy
- Some problems of the qualitative theory of non-linear degenerate second-order parabolic equations
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