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White Noise Approach to stochastic integration

机译:随机积分的白噪声方法

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摘要

We extend to white noise integrals the scalar type integrator inequalities introduced by Accardi, Fagnola and Quaegebeur [1] as a generalization of the Hudson–Parthasarathy basic estimates on stochastic integrals. We use these estimates as "regularity results", showing that some Hida distributions are in fact elements of the Fock space. We also use them to prove an analogue regularity result for solutions of white noise equations with bounded coefficients.
机译:我们将Accardi,Fagnola和Quaegebeur [1]引入的标量类型积分不等式扩展到白噪声积分,作为对随机积分的Hudson-Parthasarathy基本估计的推广。我们将这些估计值用作“规律性结果”,表明某些Hida分布实际上是Fock空间的元素。我们还使用它们来证明具有有界系数的白噪声方程解的模拟正则结果。

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