Mixed-norm inequalities and operator space Lp embedding theory

The authors prove a noncommutative analogue of this inequality for sums of free random variables over a given von Neumann subalgebra. This formulation leads to new classes of noncommutative function spaces which appear in quantum probability as square functions, conditioned square functions and maxi...

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Hlavní autori: Junge, Marius, Parcet, Javier
Médium: E-kniha Kniha
Jazyk:English
Vydavateľské údaje: Providence, R.I American Mathematical Society 2009
Edícia:Memoirs of the American Mathematical Society
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ISBN:9780821846551, 0821846558
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Abstract The authors prove a noncommutative analogue of this inequality for sums of free random variables over a given von Neumann subalgebra. This formulation leads to new classes of noncommutative function spaces which appear in quantum probability as square functions, conditioned square functions and maximal functions.
AbstractList The authors prove a noncommutative analogue of this inequality for sums of free random variables over a given von Neumann subalgebra. This formulation leads to new classes of noncommutative function spaces which appear in quantum probability as square functions, conditioned square functions and maximal functions.
Author Junge, Marius
Parcet, Javier
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Notes Volume 203, number 953 (2nd of 5 numbers).
Includes bibliographical references (p. 153-155)
PageCount 153
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Snippet The authors prove a noncommutative analogue of this inequality for sums of free random variables over a given von Neumann subalgebra. This formulation leads to...
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SubjectTerms Banach spaces
Harmonic analysis
Lp spaces
Martingales (Mathematics)
Noncommutative function spaces
Quantum statistics
Title Mixed-norm inequalities and operator space Lp embedding theory
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