首页> 外文期刊>Transactions of the American Mathematical Society >ON THE L-p-BOUNDEDNESS OF THE STOCHASTIC SINGULAR INTEGRAL OPERATORS AND ITS APPLICATION TO L-p-REGULARITY THEORY OF STOCHASTIC PARTIAL DIFFERENTIAL EQUATIONS
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ON THE L-p-BOUNDEDNESS OF THE STOCHASTIC SINGULAR INTEGRAL OPERATORS AND ITS APPLICATION TO L-p-REGULARITY THEORY OF STOCHASTIC PARTIAL DIFFERENTIAL EQUATIONS

机译:关于随机奇异积分算子的L-P界性及其在随机偏微分方程的L-P定期理论中的应用

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In this article we introduce a stochastic counterpart of the Hormander condition and Calderon-Zygmund theorem. Let W-t be a Wiener process in a probability space Omega and let K(omega, r, t, x, y) be a random kernel which is allowed to be stochastically singular in a domain O subset of R-d in the sense that
机译:在本文中,我们介绍了霍尔德纳德病症和Calderon-Zygmund定理的随机对应物。 让W-T是概率空间ω的维纳过程,让K(Omega,R,T,x,y)是一个随机内核,其在域的域O子集中被置于R-D的域组中

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