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Resolvent Estimates of Elliptic Differential and Finite Element Operators in Pairs of Function Spaces;Research rept

机译:函数空间对中椭圆微分和有限元算子的预估估计;研究进展

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We present some resolvent estimates of elliptic differential and finite element operators in pairs of function spaces, for which the first space in a pair is endowed with stronger norm. In this work we deal with estimates in (Lebesgue, Lebesgue), (Holder, Holder) pairs of norms. In particular, our results are useful for the stability and error analysis of semi-discrete and fully discrete approximations to parabolic partial differential problems with rough and distribution-valued data.

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