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內容簡介

　　科恩編著的《測度論》是一部為初學者提供學習測度論的入門書籍。綜閤性強，清晰易懂。全麵介紹瞭測度和積分，重在強調學習分析和測度必需的和相關的一些話題。前五章講述瞭抽象測度和積分，通過這五章，讀者可以說精通積分知識；第六章講述微分知識，包括Rd上變量的處理。本書的最大特點是初步並且全麵的講述局部緊Hausdorff空間上的積分知識、Polish空間上的解析和Borel子集和局部緊群上的Haar測度。書中提供瞭學習目前感興趣的領域，尤其是調和分析和概率論的工具。每章末都附有具有代錶性的習題，從常規題型到擴展訓練都有，並且對較高難度的習題附有提示。

目錄

1． measures 1． algebras and sigma-algebras 2． measures 3． outer measures 4． lebesgue measure 5． completeness and regularity 6． dynkin classes 2． functions and integrals 1． measurable functions 2． properties that hold almost everywhere 3． the integral 4． limit theorems 5． the riemann integral 6． measurable functions again， complex-valued functions， and image measures 3． convergence 1． modes of convergence 2． normed spaces 3． definition of．．of p and ls 4． properties of p and lp 5． dual spaces 4． signed and complex measures 1． signed and complex measures 2． absolute continuity 3． singularity 4． functions of bounded variation 5． the duals of the lp spaces 5． product measures 1． constructions 2． fubini's theorem 3． applications 6． differentiation 1． change of variable in ra 2． differentiation of measures 3． differentiation of functions 7． measures on locally compact spaces 1． locally compact spaces 2． the riesz representation theorem 3． signed and complex measures; duality 4． additional properties of regular measures 5． the μ*-measurable sets and the dual of l1 6． products of locally compact spaces 8． polish spaces and analytic sets 1． polish spaces 2． analytic sets 3． the separation theorem and its consequences 4． the measurability of analytic sets 5． cross sections 6． standard， analytic， lusin， and souslin spaces 9． haar measure 1． topological groups 2． the existence and uniqueness of haar measure 3． properties of haar measure 4． the algebras lt (g) and m(g) appendices a． notation and set theory b． algebra c． calculus and topology in ra d． topological spaces and metric spaces e． the bochner integral bibliography index of notation index

前言/序言

測度論 下載 mobi epub pdf txt 電子書

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一個實體的質量好壞是需要測量的，而測量就需要首先建立質量指標體係或質量模型，然後使用特定測量方法纔能實施測量。測度的運用是建立測量方法的依據，也是解決軟件質量測量的關鍵。

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幫彆人買得，還沒來得及看，說是不錯。

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“測度”在軟件質量中的運用

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東西不錯，非常的不錯。

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（1）（非負性）對任意的A∈Γ，有ρ(A)≧0;

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