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Herbst inequalities for supercontractive semigroups - MaRDI portal

Herbst inequalities for supercontractive semigroups (Q1279748)

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scientific article; zbMATH DE number 1251227
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Herbst inequalities for supercontractive semigroups
scientific article; zbMATH DE number 1251227

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    Herbst inequalities for supercontractive semigroups (English)
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    4 January 2000
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    The authors consider symmetric Markov semigroups \((e^{-tA})_{t\geq 0}\) on \(L^{2}(X,\mu)\) and the corresponding Dirichlet form \(E(f,f)=\| A^{1 \over 2}f\| _{2}^{2}\). If \(\| e^{-tA}\| _{p \to q} < \infty\) for \(1<p,q<\infty\), i.e., the semigroup is supercontractive, they derive exponential integrability inequalities, called Herbst inequalities.
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    symmetric Markov semigroups
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    Dirichlet form
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    supercontractive
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    exponential integrability inequalities
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    Herbst inequalities
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