Aubrun, Guillaume - Institut Camille Jordan, Universit� Claude Bernard Lyon-I

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Aubrun, Guillaume - Institut Camille Jordan, Universit� Claude Bernard Lyon-I

NON-ADDITIVITY OF RENYI ENTROPY AND DVORETZKY'S THEOREM GUILLAUME AUBRUN, STANISLAW SZAREK, AND ELISABETH WERNER
Around Dvoretzky theorem in quantum information Guillaume AUBRUN
STOCHASTIC DOMINATION FOR ITERATED CONVOLUTIONS AND CATALYTIC MAJORIZATION
Almost depolarizing channels with short Kraus decompositions
SAMPLING CONVEX BODIES: A RANDOM MATRIX APPROACH GUILLAUME AUBRUN
Two-point symmetrization and convexity Guillaume AUBRUN and Matthieu FRADELIZI
Confluentes Mathematici, Vol. 1, No. 2 (2009) 169179 c World Scientific Publishing Company
PARTIAL TRANSPOSITION OF RANDOM STATES AND NON-CENTERED SEMICIRCULAR DISTRIBUTIONS
Random points in the unit ball of # n Guillaume Aubrun
CATALYTIC MAJORIZATION AND p NORMS GUILLAUME AUBRUN AND ION NECHITA
CATALYTIC MAJORIZATION AND # p NORMS GUILLAUME AUBRUN AND ION NECHITA
A Sharp Small Deviation Inequality for the Largest Eigenvalue of a Random Matrix
ON ALMOST RANDOMIZING CHANNELS WITH A SHORT KRAUS DECOMPOSITION
SAMPLING CONVEX BODIES: A RANDOM MATRIX APPROACH GUILLAUME AUBRUN
A Sharp Small Deviation Inequality for the Largest Eigenvalue of a Random Matrix
A Sharp Small Deviation Inequality for the Largest Eigenvalue of a Random Matrix
Tensor products of convex sets and the volume of separable states on N qudits
Random points in the unit ball of `np Guillaume Aubrun
THE MULTIPLICATIVE PROPERTY CHARACTERIZES p AND Lp GUILLAUME AUBRUN AND ION NECHITA
arXiv:1003.4925v1[quant-ph]25Mar2010 HASTINGS' ADDITIVITY COUNTEREXAMPLE VIA DVORETZKY'S
Two-point symmetrization and convexity Guillaume AUBRUN and Matthieu FRADELIZI
CATALYTIC MAJORIZATION AND `p NORMS GUILLAUME AUBRUN AND ION NECHITA
ON ALMOST RANDOMIZING CHANNELS WITH A SHORT KRAUS DECOMPOSITION
Tensor products of convex sets and the volume of separable states on N qudits
Tensor products of convex sets and the volume of separable states on N qudits
THE MULTIPLICATIVE PROPERTY CHARACTERIZES `p AND Lp NORMS
SAMPLING CONVEX BODIES: A RANDOM MATRIX APPROACH GUILLAUME AUBRUN
PARTIAL TRANSPOSITION OF RANDOM STATES AND NON-CENTERED SEMICIRCULAR DISTRIBUTIONS