Self-stabilizing processes

DOI10.1080/15326349.2018.1521726zbMath1411.60057arXiv1802.02543OpenAlexW2890135675MaRDI QIDQ4634189

Jacques Lévy-Véhel, Kenneth J. Falconer

Publication date: 7 May 2019

Published in: Stochastic Models (Search for Journal in Brave)

Full work available at URL: https://arxiv.org/abs/1802.02543

zbMATH Keywords

stable processself-stabilizinglocal form

Mathematics Subject Classification ID

Self-similar stochastic processes (60G18) Stable stochastic processes (60G52)

Related Items (2)

Self-stabilizing processes based on random signs ⋮ Explicit and combined estimators for parameters of stable distributions

Cites Work

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• Simulation of nonhomogeneous poisson processes by thinning
• Self-regulating processes
• Tempering stable processes
• On two multistable extensions of stable Lévy motion and their semi-martingale representations
• Multifractional, multistable, and other processes with Prescribed local form
• Construction of continuous functions with prescribed local regularity
• Elliptic Gaussian random processes
• Tangent fields and the local structure of random fields
• A Ferguson-Klass-LePage series representation of multistable multifractional motions and related processes
• Self-stabilizing processes based on random signs
• Multifractional Poisson process, multistable subordinator and related limit theorems
• Sample path properties of ergodic self-similar processes
• Multistable Processes and Localizability
• Localizable Moving Average Symmetric Stable and Multistable Processes
• THE LOCAL STRUCTURE OF RANDOM PROCESSES
• Statistical Estimation for a Class of Self‐Regulating Processes
• Incremental moments and Hölder exponents of multifractional multistable processes
• Convergence of stochastic processes
• The generalized multifractional Brownian motion

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