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We study locally self-similar processes (LSSPs) in Silverman’s sense. By deriving the minimum mean-square optimal kernel within Cohen’s class counterpart of time-frequency representations, we obtain a...
In this article, we merge celebrated results of Kesten and Spitzer [Z. Wahrsch. Verw. Gebiete 50 (1979) 5-25] and Kawazu and Kesten [J. Stat. Phys. 37 (1984) 561-575]. A random walk performs a motion ...
Let X(t) (ts R,) be an u-self-similar Markov process on Rd or Rd+. The Hausdorff dimension of the image, graph and zero set of X(t) are obtained under certain mild conditions. Similar results are a...
Self-similar processes are closely connected with limit : theorems for identical and in general strongly dependent variables. Moreover, since they allow heavy-tailed distributions and provide an ad...
We prove that under a general condition interpolation dimensions of H-sssi process converge in probabiIity to 2-H. The result can be applied to a wide class of H-sssi processes which includes fract...
Let $xi$ be a subordinator with Laplace exponent $Phi$, $I=int_{0}^{infty}exp(-xi_s)ds$ the so-called exponential functional, and $X$ (respectively, $hat X$) the self-similar Markov process obtained f...
Let X = (Xt)t ≥ 0 be a self-similar Markov process with values in the non-negative half-line, such that the state 0 is a trap. We present a necessary and sufficient condition for the existence of a se...
Let X = (Xt)t ≥ 0 be a self-similar Markov process with values in the non-negative half-line, such that the state 0 is a trap. We present a necessary and sufficient condition for the existence of a se...
We derive a class of ergodic transformation of self-similar Gaussian processes that are Volterra, i.e. of type X_t = int^t_0 z_X(t,s)dW_s, t in [0,infty), where z_X is a deterministic kernel and W is ...
We derive a class of ergodic transformation of self-similar Gaussian processes that are Volterra, i.e. of type X_t = int^t_0 z_X(t,s)dW_s, t in [0,infty), where z_X is a deterministic kernel and W is ...

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