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Hypercontractivity in group von Neumann algebras
Marius Junge
, Carlos Palazuelos
, Javier Parcet
, Mathilde Perrin
Mathematics
Research output
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Contribution to journal
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Article
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peer-review
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Dive into the research topics of 'Hypercontractivity in group von Neumann algebras'. Together they form a unique fingerprint.
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Mathematics
Von Neumann Algebra
100%
Markov Process
50%
Integer
50%
Free Group
50%
Cyclic Group
50%
Finitely generated group
50%
Optimal Time
50%
Coxeter Group
50%
Discrete Group
50%
Cocycle
50%
Logarithmic Sobolev Inequalities
50%
Mathematical Method
50%
Keyphrases
Group Von Neumann Algebra
100%
Hypercontractivity
100%
Word Length
40%
Large Classes
20%
One-group
20%
Numerical Methods
20%
Combinatorial Method
20%
Negative Words
20%
Markov Process
20%
Class Group
20%
Further Application
20%
Small Loop
20%
Discrete Groups
20%
Finite-dimensional
20%
Free Group
20%
Finitely Generated Group
20%
Cocycle
20%
Logarithmic Sobolev Inequality
20%
Kazhdan's Property T
20%
Hypercontractive Inequality
20%
Infinite Coxeter Groups
20%
Finite Cyclic Group
20%
Triangular Group
20%