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A Basic course in measure and probab...
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Leadbetter, M. R.
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A Basic course in measure and probability : = theory for applications /
紀錄類型:
書目-語言資料,印刷品 : Monograph/item
正題名/作者:
A Basic course in measure and probability :/ Ross Leadbetter, Stamatis Cambanis, Vladas Pipiras.
其他題名:
theory for applications /
作者:
Leadbetter, M. R.
其他作者:
Cambanis, Stamatis,
出版者:
Cambridge ;Cambridge University Press, : 2014.,
面頁冊數:
xiv, 360 p. :ill. ;23 cm.
標題:
Measure theory. -
ISBN:
9781107652521
A Basic course in measure and probability : = theory for applications /
Leadbetter, M. R.
A Basic course in measure and probability :
theory for applications /Ross Leadbetter, Stamatis Cambanis, Vladas Pipiras. - Cambridge ;Cambridge University Press,2014. - xiv, 360 p. :ill. ;23 cm.
Includes bibliographical references and index.
Point sets and certain classes of set --
Originating from the authors' own graduate course at the University of North Carolina, this material has been thoroughly tried and tested over many years, making the book perfect for a two-term course or for self-study. It provides a concise introduction that covers all of the measure theory and probability most useful for statisticians, including Lebesgue integration, limit theorems in probability, martingales, and some theory of stochastic processes. Readers can test their understanding of the material through the 300 exercises provided. The book is especially useful for graduate students in statistics and related fields of application (biostatistics, econometrics, finance, meteorology, machine learning, and so on) who want to shore up their mathematical foundation. The authors establish common ground for students of varied interests which will serve as a firm 'take-off point' for them as they specialize in areas that exploit mathematical machinery.
ISBN: 9781107652521US50.00
LCCN: 2013028841Subjects--Topical Terms:
516951
Measure theory.
LC Class. No.: QC20.7.M43 / L43 2014
Dewey Class. No.: 515/.42
A Basic course in measure and probability : = theory for applications /
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Convergence of measurable functions, Lp-spaces --
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Integrating complex functions, Fourier theory and related topics --
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Foundations of probability --
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