# T:A:L:K:S

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 title: An $L_2$-theory of stochastic PDEs driven by L\\evy processes name: Kim first name: Kyeong-Hun location/conference: SPDE09 PRESENTATION-link: http://www.dfg-spp1324.de/download/spde09/material/kim.pdf abstract: In this talk, we consider the following stochastic PDE driven by L\\evy processes: $$du=(D_i(a^{ij}u_{x^j}+b^iu)+cu_{x^i}+du+f)dt + (\\sigma^{ik}u_{x^i}+\\nu^ku+g^k)dZ^k_t.$$ Here $i,j=1,2,...,n$ and $k=1,2,...$. All the coefficients of the equation are random and depend also on space and time variables. We present the uniqueness and existence results in $L_2$-spaces.