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Titlebook: Integration I; Chapters 1-6 Nicolas Bourbaki Book 2004 Springer-Verlag Berlin Heidelberg 2004 MSC (2000): 28-01, 28Bxx, 46Exx.YellowSale200

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Japanische Methoden des Management,In this chapter, X denotes a locally compact space, µ a measure on X; when a function is under consideration (absent any specification of the set where the function is defined), it is understood to be a function defined in X.
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Jürgen Ensthaler,Patrick Wege,Stefan Müller(N.B.—The Roman numerals refer to the bibliography at the end of this note.)
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Inequalities of convexity,Let X be a set; in the vector space . of all . numerical functions. defined on X, let P be the set of all positive real-valued functions on X. On the other hand, let . be a numerical function., ., with values ≥ 0, defined on P, such that:
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Historical Note,(N.B. — The Roman numerals refer to the bibliography at the end of this note.)
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Measures on locally compact spaces, 1.—. X . E . . . ., . . . X . E. . S . X . .(.)=0 . X − S (in other words, the closure in X of the set of all . ∈ X such that .(.)≠0) . . . Supp(.).
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Extension of a measure. LP spaces,In this chapter, X denotes a locally compact space, µ a measure on X; when a function is under consideration (absent any specification of the set where the function is defined), it is understood to be a function defined in X.
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Historical Note,(N.B. — The Roman numerals refer to the bibliography at the end of this note.)
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