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J P R Christensen
Department of Mathematics University of California at Berkeley Ber
Department of Mathematics White Hall Cornell University Ithaca
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algebra Amer application approximation arbitrary assume Baire Banach space Bochner Boolean Borel measure bounded called closed compact complete condition consider contained continuous convergence convex Corollary corresponding defined definition denote differentiation disjoint easy eine elements equivalent example exists extension fact finite function function f given hence Hilbert space holds implies integral interval lattice Lebesgue Lemma lifting limit linear locally Math maximal measurable functions measure measure space metrizable norm o-algebra observe operator perfect Pettis integrable positive probability problem proof proposition prove Radon Radon-Nikodym References regular relation Remark representation resp respect restriction result satisfies separable sequence subset sufficient Suppose theorem theory topology u-measurable uniform University valued vector vector measure weak