On \(L^p\)-theory for parabolic and elliptic integro-differential equations with scalable operators in the whole space (Q1706669)
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| Language | Label | Description | Also known as |
|---|---|---|---|
| English | On \(L^p\)-theory for parabolic and elliptic integro-differential equations with scalable operators in the whole space |
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On \(L^p\)-theory for parabolic and elliptic integro-differential equations with scalable operators in the whole space (English)
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28 March 2018
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In this paper the authors study the \(L^p\) theory for parabolic and elliptic integro-differential equations with scalable operators in the whole space. Verification of Hörmander condition, existence and uniqueness are proved. Probability density function estimates for associated Levy process is used.
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non-local parabolic and elliptic integro-differential equations
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Lévy processes
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