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Measure and integration : = a concis...

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Richardson, Leonard F.

Measure and integration : = a concise introduction to real analysis /

Record Type:	Language materials, printed : Monograph/item
Title/Author:	Measure and integration :/ Leonard F. Richardson.
Reminder of title:	a concise introduction to real analysis /
Author:	Richardson, Leonard F.
Published:	Hoboken, N.J. :Wiley, : c2009.,
Description:	xvi, 237 p. :ill. ; : 25 cm.;
Subject:	Lebesgue integral. -
ISBN:	9780470259542 :

Measure and integration : = a concise introduction to real analysis /
Richardson, Leonard F.

Measure and integration :a concise introduction to real analysis /Leonard F. Richardson. - Hoboken, N.J. :Wiley,c2009. - xvi, 237 p. :ill. ;25 cm.

Includes bibliographical references (p. 229-230) and index.

History of the subject -- Fields, Borel fields, and measures -- Lebesgue measure -- Measurable functions -- The integral -- Product measures and Fubini's theorem -- Functions of a real variable -- General countably additive set functions -- Examples of dual spaces from measure theory -- Translation invariance in real analysis -- Appendix: The Banach-Tarski theorem.

ISBN: 9780470259542 :NT3581

LCCN: 2009009714Subjects--Topical Terms:

786722
Lebesgue integral.

LC Class. No.: QA312 / .R45 2009

Dewey Class. No.: 515/.42

Measure and integration : = a concise introduction to real analysis /
LDR:01063cam a2200217 a 4500 001 951159
005 20200710135014.0
008 200821s2009 njua b 001 0 eng
010 $a 2009009714
020 $a 9780470259542 : $c NT3581
020 $a 047025954X
035 $a (OCoLC)ocn298775867
035 $a 15654156
040 $a DLC $c DLC $d BTCTA $d C#P $d CDX $d BWX $d TTS $d DLC $d NFU
041 0 # $a eng
050 0 0 $a QA312 $b .R45 2009
082 0 0 $a 515/.42 $2 22
100 1 $a Richardson, Leonard F. $3 1240514
245 1 0 $a Measure and integration : $b a concise introduction to real analysis / $c Leonard F. Richardson.
260 # $a Hoboken, N.J. : $b Wiley, $c c2009.
300 $a xvi, 237 p. : $b ill. ; $c 25 cm.
504 $a Includes bibliographical references (p. 229-230) and index.
505 0 # $a History of the subject -- Fields, Borel fields, and measures -- Lebesgue measure -- Measurable functions -- The integral -- Product measures and Fubini's theorem -- Functions of a real variable -- General countably additive set functions -- Examples of dual spaces from measure theory -- Translation invariance in real analysis -- Appendix: The Banach-Tarski theorem.
650 # 0 $a Lebesgue integral. $3 786722
650 # 0 $a Measure theory. $3 527848
650 # 0 $a Mathematical analysis. $3 527926

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515.42 R521 2009

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