Dustin Lazarovici

Dr. Dustin Lazarovici

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Research Focus & Metrics

Academic Career Length

13Years (2014-Present)

(Calculated once Scilit publication data is synced: current year − year of first publication + 1)

Representative Publications

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20 May 2017 in Archive for Rational Mechanics and Analysis
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Dustin LazaroviciDustin Lazarovici
Dustin Lazarovici
PPPeter Pickl
Peter Pickl

24 January 2019 in Scientific Reports
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Dustin LazaroviciDustin Lazarovici
Dustin Lazarovici
MHMario Hubert
Mario Hubert
We discuss the no-go theorem of Frauchiger and Renner based on an “extended Wigner’s friend” thought experiment which is supposed to show that any single-world interpretation of quantum mechanics leads to inconsistent predictions if it is applicable on all scales. We show that no such inconsistency occurs if one considers a complete description of the physical situation. We then discuss implications of the thought experiment that have not been clearly addressed in the original paper, including a tension between relativity and nonlocal effects predicted by quantum mechanics. Our discussion applies in particular to Bohmian mechanics.

26 February 2016 in Communications in Mathematical Physics
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Dustin LazaroviciDustin Lazarovici
Dustin Lazarovici

19 September 2014 in Erkenntnis
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Dustin LazaroviciDustin Lazarovici
Dustin Lazarovici
PRPaula Reichert
Paula Reichert

23 June 2017 in European Journal for Philosophy of Science
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Dustin LazaroviciDustin Lazarovici
Dustin Lazarovici

18 May 2018 in Entropy
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Dustin LazaroviciDustin Lazarovici
Dustin Lazarovici
Andrea OldofrediAndrea Oldofredi
Andrea Oldofredi
MEMichael Esfeld
Michael Esfeld
The paper argues that far from challenging—or even refuting—Bohm’s quantum theory, the no-hidden-variables theorems in fact support the Bohmian ontology for quantum mechanics. The reason is that (i) all measurements come down to position measurements; and (ii) Bohm’s theory provides a clear and coherent explanation of the measurement outcome statistics based on an ontology of particle positions, a law for their evolution and a probability measure linked with that law. What the no-hidden-variables theorems teach us is that (i) one cannot infer the properties that the physical systems possess from observables; and that (ii) measurements, being an interaction like other interactions, change the state of the measured system.