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Stochastic convergence

Stochastic Convergence, Second Edition covers the theoretical aspects of random power series dealing with convergence problems. This edition contains eight chapters and starts with an introduction to the basic concepts of stochastic convergence. The succeeding chapters deal with infinite sequences o...

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Detalles Bibliográficos
Autores principales: Lukacs, Eugene, Birnbaum, Z W, Lukacs, E
Lenguaje:eng
Publicado: Academic Press 1975
Materias:
Acceso en línea:http://cds.cern.ch/record/110248
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author Lukacs, Eugene
Birnbaum, Z W
Lukacs, E
author_facet Lukacs, Eugene
Birnbaum, Z W
Lukacs, E
author_sort Lukacs, Eugene
collection CERN
description Stochastic Convergence, Second Edition covers the theoretical aspects of random power series dealing with convergence problems. This edition contains eight chapters and starts with an introduction to the basic concepts of stochastic convergence. The succeeding chapters deal with infinite sequences of random variables and their convergences, as well as the consideration of certain sets of random variables as a space. These topics are followed by discussions of the infinite series of random variables, specifically the lemmas of Borel-Cantelli and the zero-one laws. Other chapters evaluate the po
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institution Organización Europea para la Investigación Nuclear
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publishDate 1975
publisher Academic Press
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spelling cern-1102482021-04-22T05:08:06Zhttp://cds.cern.ch/record/110248engLukacs, EugeneBirnbaum, Z WLukacs, EStochastic convergenceMathematical Physics and MathematicsStochastic Convergence, Second Edition covers the theoretical aspects of random power series dealing with convergence problems. This edition contains eight chapters and starts with an introduction to the basic concepts of stochastic convergence. The succeeding chapters deal with infinite sequences of random variables and their convergences, as well as the consideration of certain sets of random variables as a space. These topics are followed by discussions of the infinite series of random variables, specifically the lemmas of Borel-Cantelli and the zero-one laws. Other chapters evaluate the poAcademic Pressoai:cds.cern.ch:1102481975
spellingShingle Mathematical Physics and Mathematics
Lukacs, Eugene
Birnbaum, Z W
Lukacs, E
Stochastic convergence
title Stochastic convergence
title_full Stochastic convergence
title_fullStr Stochastic convergence
title_full_unstemmed Stochastic convergence
title_short Stochastic convergence
title_sort stochastic convergence
topic Mathematical Physics and Mathematics
url http://cds.cern.ch/record/110248
work_keys_str_mv AT lukacseugene stochasticconvergence
AT birnbaumzw stochasticconvergence
AT lukacse stochasticconvergence