Large scale behavior of wavelet coefficients of non-linear subordinated processes with long memory

Details Large scale behavior of wavelet coefficients of non-linear subordinated processes with long memory Large scale behavior of wavelet coefficients of non-linear subordinated processes with long memory

2010-06-11

arxiv.org/abs/1006.2282v1

Mathematics

Probability

Scientific paper

We study the asymptotic behavior of wavelet coefficients of random processes with long memory. These processes may be stationary or not and are obtained as the output of non--linear filter with Gaussian input. The wavelet coefficients that appear in the limit are random, typically non--Gaussian and belong to a Wiener chaos. They can be interpreted as wavelet coefficients of a generalized self-similar process.

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