activity
20002021
most citedUnbounded violation of tripartite Bell inequalities

145 citations · 396 across the 23 of their papers we have counts for

collaborators

27 papers

math.FA2021

On the relation between completely bounded and -summing maps with applications to quantum XOR games

Marius Junge, Aleksander M. Kubicki, Carlos Palazuelos +1

In this work we show that, given a linear map from a general operator space into the dual of a C-algebra, its completely bounded norm is upper bounded by a universal constant t…

math.MG2020

Continuous valuations on the space of Lipschitz functions on the sphere

Andrea Colesanti, Daniele Pagnini, Pedro Tradacete +1

We study real-valued valuations on the space of Lipschitz functions over the Euclidean unit sphere . After introducing an appropriate notion of convergence, we show that c…

quant-ph2020

Quantum one way vs. classical two way communication in XOR games

Abderramán Amr, Ignacio Villanueva

In this work we give an example of exponential separation between quantum and classical resources in the setting of XOR games assisted with communication. Specifically, we show an…

math.FA2019★ 1 cited

Dot product invariant valuations on Lip

Andrea Colesanti, Daniele Pagnini, Pedro Tradacete +1

We provide an integral representation for continuous, rotation invariant and dot product invariant valuations defined on the space Lip of Lipschitz continuous functions…

math-ph2019

Optimal non-signalling violations via tensor norms

Abderraman Amr, Carlos Palazuelos, Ignacio Villanueva

In this paper we characterize the set of bipartite non-signalling probability distributions in terms of tensor norms. Using this characterization we give optimal upper and lower bo…

math.FA2019

Daugavet property in tensor product spaces

Abraham Rueda Zoca, Pedro Tradacete, Ignacio Villanueva

We study the Daugavet property in tensor products of Banach spaces. We show that has the Daugavet property when and are purely…