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Titlebook: Measure, Integral and Probability; Marek Capiński,Peter Ekkehard Kopp Textbook 19991st edition Springer-Verlag London 1999 Analysis.Integr

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书目名称Measure, Integral and Probability
编辑Marek Capiński,Peter Ekkehard Kopp
视频video
概述Kopp is a highly respected researcher and expositor Unique approach emphasizes the reasons for studying measure theory as a gateway to probability theory through worked examples Includes useful applic
丛书名称Springer Undergraduate Mathematics Series
图书封面Titlebook: Measure, Integral and Probability;  Marek Capiński,Peter Ekkehard Kopp Textbook 19991st edition Springer-Verlag London 1999 Analysis.Integr
描述The central concepts in this book are Lebesgue measure and the Lebesgue integral. Their role as standard fare in UK undergraduate mathematics courses is not wholly secure; yet they provide the principal model for the development of the abstract measure spaces which underpin modern probability theory, while the Lebesgue function spaces remain the main sour ce of examples on which to test the methods of functional analysis and its many applications, such as Fourier analysis and the theory of partial differential equations. It follows that not only budding analysts have need of a clear understanding of the construction and properties of measures and integrals, but also that those who wish to contribute seriously to the applications of analytical methods in a wide variety of areas of mathematics, physics, electronics, engineering and, most recently, finance, need to study the underlying theory with some care. We have found remarkably few texts in the current literature which aim explicitly to provide for these needs, at a level accessible to current under­ graduates. There are many good books on modern prob ability theory, and increasingly they recognize the need for a strong grounding
出版日期Textbook 19991st edition
关键词Analysis; Integration; Measure theory; Measure-theoretic probability; Random variable; calculus; function;
版次1
doihttps://doi.org/10.1007/978-1-4471-3631-6
isbn_ebook978-1-4471-3631-6Series ISSN 1615-2085 Series E-ISSN 2197-4144
issn_series 1615-2085
copyrightSpringer-Verlag London 1999
The information of publication is updating

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Product measures,In Chapter 2 we constructed Lebesgue measure on the real line. The basis for that was the notion of the length of an interval. Consider now the plane ℝ. in place of ℝ. Here by interval we understand a rectangle of any sort: . where .., .. are any intervals. The ‘length’ of a rectangle is its area
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Limit theorems,In this chapter we introduce something of a change of pace and the reader may omit the more technically demanding proofs at a first reading, in order to gain an overview of the principal limit theorems for sequences of random variables. We put the spotlight firmly on probability to derive substantive applications of the preceding theory.
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eld at South Bank University, London. The keynote addresses, by Professor Colette Roland and Mr Ian Graham, are also included. The acceptance rate for papers was around 47%. The papers for the Industry Day were invited papers. The keynote paper by Professor Roland analyses the challenges in object m
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