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Sobolev Inequalities for Weighted Gradients

Communications in Partial Differential Equations, 2006
We study symmetry, existence, and uniqueness properties of extremal functions for the weighted Sobolev inequality where x ∈ ℝ m , y ∈ ℝ k with m,k ≥ 1 and n = m + k, α > 0, and Q = m + k(α + 1).
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Generalized Sobolev Inequality

1999
In this chapter we investigate the subconformal case 1 < p < n. The conformai case is delayed to Chapter 12. The corresponding semilinear problems have been studied with S. Muller [55].
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Logarithmic Sobolev Inequalities

2023
Sergey Bobkov   +2 more
openaire   +1 more source

Sobolev Inequalities

2014
Dominique Bakry   +2 more
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Sobolev inequalities

2001
Elliott Lieb, Michael Loss
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Sobolev-type Inequalities

2023
Sergey Bobkov   +2 more
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Limiting Case of the Sobolev Inequality in BMO,¶with Application to the Euler Equations

Communications in Mathematical Physics, 2000
Yasushi Taniuchi
exaly  

Sobolev’s inequality for double phase functionals with variable exponents

Forum Mathematicum, 2019
Takao Ohno, Tetsu Shimomura
exaly  

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