Results 111 to 120 of about 2,173 (142)
Double phase anisotropic variational problems involving critical growth
In this study, we investigate some existence results for double phase anisotropic variational problems involving critical growth. We first establish a Lions-type concentration-compactness principle and its variant at infinity for the solution space ...
Ho Ky, Kim Yun-Ho, Zhang Chao
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In this work, we consider a special nondegenerate equation with two weights. We investigate multiplicity result of this biharmonic equation. Mainly, our purpose is to obtain this result using an alternative Ricceri’s theorem.
Unal Cihan
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The compressible Navier-Stokes-Smoluchowski equations under investigation concern the behavior of the mixture of fluid and particles at a macroscopic scale. We devote to the existence of the global classical solution near the stationary solution based on
Tong Leilei
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Embeddings of anisotropic Sobolev spaces into spaces of anisotropic Hölder-continuous functions
We introduce a novel framework for embedding anisotropic variable exponent Sobolev spaces into spaces of anisotropic variable exponent Hölder-continuous functions within rectangular domains.
Eddine Nabil Chems, Repovš Dušan D.
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Anisotropic adams’ type inequality with exact growth in R4 ${\mathbb{R}}^{4}$
In this paper, we mainly extend the classical Adams’ inequality to its anisotropic type. By using the rearrangement argument, we establish best constants for anisotropic Adams’ type inequality with exact growth in R4 ${\mathbb{R}}^{4}$ .
Zhang Tao+3 more
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Composition operators on W 1 X are necessarily induced by quasiconformal mappings
Kleprlík Luděk
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An estimate on the Bedrosian commutator in Sobolev space. [PDF]
Oliver M.
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Lyapunov-type inequalities for quasilinear elliptic equations with Robin boundary condition. [PDF]
Dinlemez Kantar Ü, Özden T.
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Hardy type inequalities in [Formula: see text] with sharp remainders. [PDF]
Ioku N, Ishiwata M, Ozawa T.
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Sobolev's embedding on time scales. [PDF]
Ahmad N+3 more
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