arXiv · 2409.06497
Regularity of paths of stochastic measures
Abstract
Random functions $\mu(x)$, generated by values of stochastic measures are considered. The Besov regularity of the continuous paths of $\mu(x)$, $x\in[0,1]^d$ is proved. Fourier series expansion of $\mu(x)$, $x\in[0,2\pi]$ is obtained. These results are proved under weaker conditions than similar results in previous papers.
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Vadym Radchenko. 2024-09-10. Regularity of paths of stochastic measures. https://arxiv.org/abs/2409.06497
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