On Lp -theory for parabolic and elliptic integro-differential equations with scalable operators in the whole space

preprint2016arXivOpen access

Abstract

Elliptic and parabolic integro-differential model problems are considered in the whole space. By verifying Hörmander condition, the existence and uniqueness is proved in L_{p}-spaces of functions whose regularity is defined by a scalable, possibly nonsymmetric, Levy measure. Some rough probability density function estimates of the associated Levy process are used as well.

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