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AbstractAbstract
[en] The classical spaces lp=lp(N,R) are generalized into topological vector spaces l0(I,Y) by replacing N and R by a non empty set I and a topological vector space Y respectively. Various topological and order structures are considered by showing that lp(I,Y) satisfies a given property if Y does so. For normed spaces, a characterization of the reflexivity and of the dual of lp(I,Y) is given. (author). 10 refs
Original Title
Une generalisation des espaces lp
Primary Subject
Source
May 1989; 14 p
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Report
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