The tenth Vilnius conference on probability theory and mathematical statistics. II

DOI10.1007/s10986-011-9126-4zbMath1397.60011OpenAlexW2089941882MaRDI QIDQ717820

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Publication date: 7 October 2011

Published in: Lithuanian Mathematical Journal (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1007/s10986-011-9126-4

Mathematics Subject Classification ID

Proceedings, conferences, collections, etc. pertaining to statistics (62-06) Proceedings of conferences of miscellaneous specific interest (00B25) Proceedings, conferences, collections, etc. pertaining to probability theory (60-06)

Uses Software

• longmemo

Cites Work

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• Synthesis of multivariate stationary series with prescribed marginal distributions and covariance using circulant matrix embedding
• A wavelet analysis of the Rosenblatt process: chaos expansion and estimation of the self-similarity parameter
• Long- and short-range dependent sequences under exponential subordination
• Whittle estimator for finite-variance non-Gaussian time series with long memory
• Properties of nonlinear transformations of fractionally integrated processes.
• Bounds for the covariance of functions of infinite variance stable random variables with applications to central limit theorems and wavelet-based estimation
• Spectral properties of superpositions of Ornstein-Uhlenbeck type processes
• Testing for the Presence of Self-Similarity of Gaussian Time Series Having Stationary Increments
• Image Processing and Data Analysis
• Scaling, Fractals and Wavelets
• Robust Estimators in Non-linear Regression Models with Long-Range Dependence
• Wavelet analysis and synthesis of fractional Brownian motion
• Weak convergence to fractional brownian motion and to the rosenblatt process
• Wavelet analysis of long-range-dependent traffic
• Statistical study of the wavelet analysis of fractional Brownian motion
• A wavelet-based joint estimator of the parameters of long-range dependence
• Student processes
• Fractal‐Based Point Processes
• Estimating the parameters of a fractional Brownian motion by discrete variations of its sample paths

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