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20012003
most citedRadon-Nikodym derivatives of quantum operations

38 citations · 48 across the 6 of their papers we have counts for

collaborators

10 papers

math.PR2003

A Phase Transition and Stochastic Domination in Pippenger's Probabilistic Failure Model for Boolean Networks with Unreliable Gates

Maxim Raginsky

We study Pippenger's model of Boolean networks with unreliable gates. In this model, the conditional probability that a particular gate fails, given the failure status of any subse…

quant-ph20032 cited

Scaling and renormalization in fault-tolerant quantum computers

Maxim Raginsky

This work is concerned with phrasing the concepts of fault-tolerant quantum computation within the framework of disordered systems, Bernoulli site percolation in particular. We sho…

quant-ph2003

Quantum system identification

Maxim Raginsky

We formulate and study, in general terms, the problem of quantum system identification, i.e., the determination (or estimation) of unknown quantum channels through their action on…

math-ph200338 cited

Radon-Nikodym derivatives of quantum operations

Maxim Raginsky

Given a completely positive (CP) map , there is a theorem of the Radon-Nikodym type [W.B. Arveson, Acta Math. {\bf 123}, 141 (1969); V.P. Belavkin and P. Staszewski, Rep. Math.…

quant-ph2002

Entropy-energy balance in noisy quantum computers

Maxim Raginsky

We use entropy-energy arguments to assess the limitations on the running time and on the system size, as measured in qubits, of noisy macroscopic circuit-based quantum computers.

math-ph20028 cited

Entropy production rates of bistochastic strictly contractive quantum channels on a matrix algebra

Maxim Raginsky

We derive, for a bistochastic strictly contractive quantum channel on a matrix algebra, a relation between the contraction rate and the rate of entropy production. We also sketch s…