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The Quasi-Representation Theorem of the Conjugate Cone[L~β(μ,X)]_β~*(о<β<1) 被引量:3
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作者 Jian Yong WANG 《Acta Mathematica Sinica,English Series》 SCIE CSCD 2009年第10期1729-1740,共12页
For 0 〈β 〈 1, the author once wrote a paper to deal with the representation problem of the conjugate cone [L^β[0, 1]β^* of complex β-nanach space L^β[0, 1]. In this paper, replacing [0, 1] with a Borel finite ... For 0 〈β 〈 1, the author once wrote a paper to deal with the representation problem of the conjugate cone [L^β[0, 1]β^* of complex β-nanach space L^β[0, 1]. In this paper, replacing [0, 1] with a Borel finite measure space (Ω,M,μ) and replacing the complex field C with a Banach space X, we study the representation problem of the conjugate cone [L^β(μ, X)]β^* of L^β(μ, X), and obtain [L^β(μ, X)]β^*≌L^∞ M^+(μ, S), called the Quasi-Representation Theorem of [L^β(μ, X)]β^*. 展开更多
关键词 locally β-convex space β-Banach space normed conjugate cone (quasi-)shadow cone quasi-representation theorem
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