AbstractWe prove a general optimal Lp-Euclidean logarithmic Sobolev inequality by using Prékopa–Leindler inequality and a special Hamilton–Jacobi equation. In particular we generalize the inequality proved by Del Pino and Dolbeault in (J. Funt. Anal.)
Annales de la Faculté des Sciences de Toulouse Sér. 6Dans cet article nous améliorons la méthode exp...
We prove a new inequality which improves on the classical Hardy inequality in the sense that a nonli...
In the setting of Carnot groups, we prove the q-logarithmic Sobolev inequality for probability measu...
We prove an optimal logarithmic Sobolev inequality in Wl,p(Rd). Explicit minimizers are given. This ...
AbstractWe prove an optimal logarithmic Sobolev inequality in W1,p(Rd). Explicit minimizers are give...
We prove an optimal logarithmic Sobolev inequality in W1,p(IRd). Explicit minimizers are given. This...
The equation ut = ∆p(u1/(p−1)) for p > 1 is a nonlinear generalization of the heat equation which is...
The equation ut=Δp(u1/(p−1)) for p>1 is a nonlinear generalization of the heat equation which is als...
AbstractThe equation ut=Δp(u1/(p−1)) for p>1 is a nonlinear generalization of the heat equation whic...
The equation ut = ∆p(u1/(p−1)) for p> 1 is a nonlinear generalization of the heat equation which ...
presented by JORGE HOUNIE We prove general optimal euclidean Sobolev and Gagliardo-Nirenberg inequal...
AbstractFollowing the equivalence between logarithmic Sobolev inequalities and hypercontractivity sh...
AbstractWe prove a new inequality which improves on the classical Hardy inequality in the sense that...
AbstractWe give a criterion for the logarithmic Sobolev inequality (LSI) on the product space X1×⋯×X...
The result of this note is a special case of [3], and the readers should refer to it for more detail...
Annales de la Faculté des Sciences de Toulouse Sér. 6Dans cet article nous améliorons la méthode exp...
We prove a new inequality which improves on the classical Hardy inequality in the sense that a nonli...
In the setting of Carnot groups, we prove the q-logarithmic Sobolev inequality for probability measu...
We prove an optimal logarithmic Sobolev inequality in Wl,p(Rd). Explicit minimizers are given. This ...
AbstractWe prove an optimal logarithmic Sobolev inequality in W1,p(Rd). Explicit minimizers are give...
We prove an optimal logarithmic Sobolev inequality in W1,p(IRd). Explicit minimizers are given. This...
The equation ut = ∆p(u1/(p−1)) for p > 1 is a nonlinear generalization of the heat equation which is...
The equation ut=Δp(u1/(p−1)) for p>1 is a nonlinear generalization of the heat equation which is als...
AbstractThe equation ut=Δp(u1/(p−1)) for p>1 is a nonlinear generalization of the heat equation whic...
The equation ut = ∆p(u1/(p−1)) for p> 1 is a nonlinear generalization of the heat equation which ...
presented by JORGE HOUNIE We prove general optimal euclidean Sobolev and Gagliardo-Nirenberg inequal...
AbstractFollowing the equivalence between logarithmic Sobolev inequalities and hypercontractivity sh...
AbstractWe prove a new inequality which improves on the classical Hardy inequality in the sense that...
AbstractWe give a criterion for the logarithmic Sobolev inequality (LSI) on the product space X1×⋯×X...
The result of this note is a special case of [3], and the readers should refer to it for more detail...
Annales de la Faculté des Sciences de Toulouse Sér. 6Dans cet article nous améliorons la méthode exp...
We prove a new inequality which improves on the classical Hardy inequality in the sense that a nonli...
In the setting of Carnot groups, we prove the q-logarithmic Sobolev inequality for probability measu...
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