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20122020
most citedObservable consequences of a hypothetical transient deviation from Quantum Mechanics

5 citations · 8 across the 3 of their papers we have counts for

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quant-ph20201 cited

Quantum Mechanical description of Bell's experiment assumes Locality

Alejandro Hnilo

Here it is shown that the simplest description of Bell's experiment according to the canon of von Neumann's theory of measurement explicitly assumes the (Quantum Mechanics-language…

quant-ph2020

Using Randomness to decide among Locality, Realism and Ergodicity

Alejandro Hnilo

Loophole-free experiments have demonstrated that at least one of three features is false when the violation of Bell's inequalities is observed: Locality, Realism or (what is lesser…

quant-ph2019

Randomness of imperfectly entangled states

Myriam Nonaka, Mónica Agüero, Marcelo Kovalsky +1

The generation of series of random numbers is an important and difficult problem. Appropriate measurements on entangled states have been proposed as the definitive solution, based…

quant-ph20182 cited

Addendum to: Kolmogorov complexity of sequences of random numbers generated in Bell's experiments (series of outcomes)

Marcelo G. Kovalsky, Alejandro A. Hnilo, Mónica B. Agüero

In the mentioned paper we presented results of the estimation of Kolmogorov complexity of sequences of random numbers generated in a famous Bell's experiment, aimed to study the se…

quant-ph2018

On a different expression of the classical limit of quantum mechanics

Alejandro A. Hnilo

The principle of correspondence (or classical limit) is essential in quantum mechanics. Yet, how and why quantum phenomena vanish at the macroscopic scale are issues still open to…

quant-ph2018

Kolmogorov complexity of sequences of random numbers generated in Bell's experiments

Marcelo G. Kovalsky, Alejandro A. Hnilo, Mónica B. Agüero

Quantum systems are the ultimate touchstone for the production of random sequences of numbers. Spatially spread entangled systems allow the generation of identical random sequences…