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Titlebook: Analysis of Variations for Self-similar Processes; A Stochastic Calculu Ciprian Tudor Book 2013 Springer International Publishing Switzerla

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发表于 2025-3-21 18:45:41 | 显示全部楼层 |阅读模式
期刊全称Analysis of Variations for Self-similar Processes
期刊简称A Stochastic Calculu
影响因子2023Ciprian Tudor
视频video
发行地址Introduces new concepts.Surveys modern techniques and new results on limit theorems and stochastic calculus.Useful to probabilists and statisticians?.Includes supplementary material:
学科分类Probability and Its Applications
图书封面Titlebook: Analysis of Variations for Self-similar Processes; A Stochastic Calculu Ciprian Tudor Book 2013 Springer International Publishing Switzerla
影响因子.Self-similar processes are stochastic processes that are invariant in distribution under suitable time scaling, and are a subject intensively studied in the last few decades. This book presents the basic properties of these processes and focuses on the study of their variation using stochastic analysis. While self-similar processes, and especially fractional Brownian motion, have been discussed in several books, some new classes have recently emerged in the scientific literature.  Some of them are extensions of fractional Brownian motion (bifractional Brownian motion, subtractional Brownian motion, Hermite processes), while others are solutions to the partial differential equations driven by fractional noises. .In this monograph the author discusses the basic properties of these new classes of  self-similar processes and their interrelationship. At the same time a new approach (based on stochastic calculus, especially Malliavin calculus) to studying the behavior of the variations of self-similar processes has been developed over the last decade. This work surveys these recent techniques and findings on limit theorems and Malliavin calculus.  .
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发表于 2025-3-21 21:24:01 | 显示全部楼层
Solutions to the Linear Stochastic Heat and Wave Equations. In this chapter we analyze these classes of self-similar processes. We focus on the solution to the linear heat and wave equation driven by a Gaussian noise which behaves as a Brownian motion or fractional Brownian motion with respect to the time variable and is white or colored with respect to t
发表于 2025-3-22 02:24:50 | 显示全部楼层
Non-Gaussian Self-similar Processesar as limits in the so called Non-Central Limit Theorem. This class includes the fractional Brownian motion but all the other processes in the class of Hermite processes are non-Gaussian. Another interesting example in this class is the Rosenblatt process, which is discussed is details, together wit
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978-3-319-03368-6Springer International Publishing Switzerland 2013
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Non-Gaussian Self-similar Processesar as limits in the so called Non-Central Limit Theorem. This class includes the fractional Brownian motion but all the other processes in the class of Hermite processes are non-Gaussian. Another interesting example in this class is the Rosenblatt process, which is discussed is details, together with its variants, in this part of the monograph.
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