An $L^2$ -theory on SPDE driven by Lévy processes

preprint2010arXivOpen access

In this paper we develop an $L_2$ -theory for stochastic partial differential equations driven by Lévy processes. The coefficients of the equations are random functions depending on time and space variables, and no smoothness assumption of the coefficients is assumed.

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An $L^2$ -theory on SPDE driven by Lévy processes

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An L2L^2L2-theory on SPDE driven by Lévy processes

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An $L^2$ -theory on SPDE driven by Lévy processes