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Second dual projection characterizations of three classes of \(L^0\)-closed, convex, bounded sets in \(L^1\): non-commutative generalizations - MaRDI portal

Second dual projection characterizations of three classes of \(L^0\)-closed, convex, bounded sets in \(L^1\): non-commutative generalizations (Q2258938)

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Second dual projection characterizations of three classes of \(L^0\)-closed, convex, bounded sets in \(L^1\): non-commutative generalizations
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    Second dual projection characterizations of three classes of \(L^0\)-closed, convex, bounded sets in \(L^1\): non-commutative generalizations (English)
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    27 February 2015
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    von-Neumann algebras
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    non-commutative \(L^p\)-spaces
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    local convergence in measure
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    convex sets
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    Yosida-Hewitt projections
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