00985nam a2200205 a 4500001001400000003000700014005001700021008004100038020001800079040000800097100002700105245009600132260003500228300002600263504005000289505037300339650002200712650001900734650002600753vtls000043663KUKTEM20251117145516.0090909t2009    nju    f      001 0 eng d  a9780470259542  aUMP1 aRichardson, Leonard F.10aMeasure and integration :ba concise introduction to real analysis /cLeonard F. Richardson  aHoboken, N.J. :bWiley,cc2009  axvi, 237 p. ;c24 cm.  aIncludes bibliographical references and index0 aHistory 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 0aLebesgue integral 0aMeasure theory 0aMathematical analysis