activity
20192022
most citedSupercritical percolation on graphs of polynomial growth

3 citations · 3 across the 5 of their papers we have counts for

collaborators

6 papers

quant-ph2022

Reconstructing the whole from its parts

Daniel Uzcátegui Contreras, Dardo Goyeneche

The quantum marginal problem consists in deciding whether a given set of marginal reductions is compatible with the existence of a global quantum state or not. In this work, we for…

math.PR2022

Locality of percolation for graphs with polynomial growth

Daniel Contreras, Sébastien Martineau, Vincent Tassion

Schramm's Locality Conjecture asserts that the value of the critical percolation parameter of a graph satisfying depends only on its local structure. In this note, we…

quant-ph2022

Design of optimization tools for quantum information theory

Daniel Uzcategui Contreras

In this thesis, we present optimization tools for different problems in quantum information theory. First, we introduce an algorithm for quantum estate estimation. The algorithm co…

math.PR2021★ 3 cited

Supercritical percolation on graphs of polynomial growth

Daniel Contreras, Sébastien Martineau, Vincent Tassion

We consider Bernoulli percolation on transitive graphs of polynomial growth. In the subcritical regime (), it is well known that the connection probabilities decay exponenti…

quant-ph2019

Fast and simple quantum state estimation

Daniel Uzcategui Contreras, Gabriel Senno, Dardo Goyeneche

We present an iterative method to solve the multipartite quantum state estimation problem. We demonstrate convergence for any informationally complete set of generalized quantum me…

math.CO2019

Circulant matrices with orthogonal rows and off-diagonal entries of absolute value

Daniel Uzcátegui Contreras, Dardo Goyeneche, Ondřej Turek +1

It is known that a real symmetric circulant matrix with diagonal entries , off-diagonal entries and orthogonal rows exists only of order (and trivially of ord…