"Stable Non-Gaussian Self-Similar Processes with Stationary Increments"

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Book	Author(s)	Year	Publisher
Stable Non-Gaussian Self-Similar Processes with Stationary Increments	Vladas Pipiras; Murad S. Taqqu	1st ed. 2017	Springer International Publishing
Stable non-Gaussian random processes: stochastic models with infinite variance /	Samorodnitsky, Gennady.; Taqqu, Murad S.	[1994], ©1994.	Chapman & Hall,
Estimates of Stochastic Processes with Stationary Increments and Cointegrated Sequences	Maksym Luz	2019	John Wiley & Sons
Stable Non-Gaussian Random Processes: Stochastic Models with Infinite Variance: Stochastic Modeling	Moshe Shaked; Gennady Samoradnitsky	1994	Routledge
Hitting probabilities of single points for processes with stationary independent increments	Harry Kesten	1969	American Mathematical Society
Self-Similar Processes in Telecommunications	Oleg Sheluhin; Sergey Smolskiy; Andrew Osin	2007	Wiley Telecom
Stationary Random Processes Associated with Point Processes	Tomasz Rolski	1981	Springer New York
Gaussian Random Processes	I.A. Ibragimov; Y.A. Rozanov	1978	Springer New York
Noncommutative Stationary Processes	Rolf Gohm	2004	Springer Berlin Heidelberg
Lectures on Gaussian Processes	Mikhail Lifshits	2012	Springer Berlin Heidelberg
Non-stationary Electromagnetics	Alexander Nerukh; Trevor Benson	2012	Routledge
Markov Processes, Gaussian Processes, and Local Times	Michael B. Marcus; Jay Rosen	2006-07	Cambridge University Press
Locally stationary random processes.	Richard A. Silverman	1957	Courant Institute of Mathematical Sciences, New York University
Gaussian Processes for Machine Learning	Carl Edward Rasmussen; Christopher K. I. Williams	2005	MIT Press
Gaussian processes for machine learning	Carl Edward Rasmussen	2006	MIT Press
Gaussian Processes for Machine Learning	Carl Edward Rasmussen; Christopher K. I. Williams	2005	MIT Press,
Self-similar groups /	Nekrashevych, Volodymyr,	c2005.	American Mathematical Society,
Non-Gaussian Statistical Communication Theory	David Middleton	2012	Wiley-IEEE Press
Fluctuations of stationary and non-stationary electron currents	Cabot Seaton Bull	1966	Butterworths
Gaussian and Non-Gaussian Linear Time Series and Random Fields	Murray Rosenblatt	2000	Springer New York
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Chapter	Author(s)	Book	Book Authors	Year	Publisher
Self-Similar Stable Processes with Stationary Increments	Norio Kôno; Makoto Maejima	Stable Processes and Related Topics: A Selection of Papers from the Mathematical Sciences Institute Workshop, January 9–13, 1990	Cambanis	1991	Birkhäuser Boston
2D Self-Similar Processes with Stationary Fractional Increments	B. Pesquet-Popescu; P. Larzabal	Fractals in Engineering: From Theory to Industrial Applications	Jacques Levy Vehel; Evelyne Lutton; Claude Tricot	1997	Springer London
Chapter 3. Self similar Processes with Stationary Increments		Selfsimilar Processes	Paul Embrechts	2002	Princeton University Press
Non-Gaussian Self-similar Processes	Ciprian A. Tudor	Analysis of Variations for Self-similar Processes: A Stochastic Calculus Approach	Ciprian Tudor	2013	Springer International Publishing
Chapter 6. Sample Path Properties of Self similar Stable Processes with Stationary Increments		Selfsimilar Processes	Paul Embrechts	2002	Princeton University Press
Processes with Stationary Independent Increments	Simeon M. Berman	Sojourns and Extremes of Stochastic Processes	Simeon Berman	1992	Routledge
Locally Self Similar Gaussian Processes	A. Benassi	Wavelets and Statistics	Anestis Antoniadis; Georges Oppenheim	1995	Springer New York
Locally Self Similar Gaussian Processes	A. Benassi	Wavelets and statistics /	Antoniadis, Anestis.; Oppenheim, Georges.	[1995], ©1995.	Springer-Verlag,
Chapter 5. Self similar Processes with Independent Increments		Selfsimilar Processes	Paul Embrechts	2002	Princeton University Press
4 Processes with stationary, independent increments		Probability	Breiman L.	1992
D Processes with Stationary Independent Increments		Schaum's Outline of Probability, Random Variables, and Random Processes	Hwei Hsu	1996	McGraw-Hill
D Processes with Stationary Independent Increments		Schaum's Outline of Probability, Random Variables, and Random Processes	Hwei Hsu	1996	McGraw-Hill
Examples of self-similar stable processes	Shigeo Takenaka	Stochastic Processes: A Festschrift in Honour of Gopinath Kallianpur	Stamatis Cambanis; Jayanta K. Ghosh; Rajeeva L. Karandikar; Pranab K. Sen	1993	Springer New York
5. Spectral Representations of Stationary Processes. 5. 2. Gaussian Stationary Processes. 5. 3. Representation of [alpha]-Stable Stochastic Processes. 5. 4. Structure of Stationary Stable Processes. 5. 5. Self-similar [alpha]-Stable Processes		Simulation and chaotic behavior of α-stable stochastic processes /	Janicki, Aleksander,; Weron, A.	[1994], ©1994.	M. Dekker,
Increments Theory on Gaussian Processes	Zhengyan Lin	Stochastic analysis and applications /	Cho, Yeol Je.	[2000], ©2000.	Nova Science,
12 - Stable processes as self-similar Markov processes		Stable Levy Processes via Lamperti-Type Representations	Andreas E. Kyprianou; Juan Carlos Pardo	2022-04	Cambridge University Press
Self-Similar and Non-Self-Similar Markov Processes 358		Fractals, Chaos, Power Laws	Manfred Schroeder	1991	W. H. Freeman and Company
6 - Stationary Gaussian Processes		An Introduction to Computational Stochastic PDEs	Gabriel J. Lord; Catherine E. Powell; Tony Shardlow	2014-08	Cambridge University Press
1012 Stationary Gaussian Processes		Statistical Inference for Engineers and Data Scientists	Pierre Moulin; Venugopal V. Veeravalli	2019	Cambridge University Press
Probability Estimates for Lower Levels of Certain Gaussian Processes with Stationary Increments	Michael B. Marcus	High Dimensional Probability II	Evarist Giné; David M. Mason; Jon A. Wellner	2000	Birkhäuser Boston
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