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首页> 外文期刊>SIAM Journal on Mathematical Analysis >ON DIVERGENCE FORM SPDES WITH GROWING COEFFICIENTS IN W12 SPACES WITHOUT WEIGHTS
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ON DIVERGENCE FORM SPDES WITH GROWING COEFFICIENTS IN W12 SPACES WITHOUT WEIGHTS

机译:W12空间中权重增长的散度形式SPDES

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摘要

We consider divergence form uniformly parabolic stochastic partial differential equations with bounded and measurable leading coefficients and possibly growing lower-order coefficients in the deterministic part of the equations. We look for solutions which are summable to the second power with respect to the usual Lebesgue measure along with their first derivatives with respect to the spatial variable.
机译:我们考虑发散形式的均匀抛物线型随机偏微分方程,在它们的确定性部分具有有界的和可测量的前导系数,并且有可能增长低阶系数。我们寻找相对于通常的Lebesgue测度可归纳为二阶幂的解,以及相对于空间变量而言可归纳为一阶导数的解。

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