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Literature DB >> 27091161

Preface of the special issue quantum foundations: information approach.

Giacomo Mauro D'Ariano¹, Andrei Khrennikov².

Abstract

This special issue is based on the contributions of a group of top experts in quantum foundations and quantum information and probability. It enlightens a number of interpretational, mathematical and experimental problems of quantum theory.

Keywords: Copenhagen interpretation; QBism; cognition; information; principle of plenitude; reconstruction

Year: 2016 PMID： 27091161 PMCID： PMC4843640 DOI： 10.1098/rsta.2015.0244

Source DB: PubMed Journal: Philos Trans A Math Phys Eng Sci ISSN： 1364-503X Impact factor: 4.226

14 in total

1. Loophole-free Bell inequality violation using electron spins separated by 1.3 kilometres.

Authors: B Hensen; H Bernien; A E Dréau; A Reiserer; N Kalb; M S Blok; J Ruitenberg; R F L Vermeulen; R N Schouten; C Abellán; W Amaya; V Pruneri; M W Mitchell; M Markham; D J Twitchen; D Elkouss; S Wehner; T H Taminiau; R Hanson
Journal: Nature Date: 2015-10-21 Impact factor: 49.962

Preface of the special issue quantum foundations: information approach.

1. Loophole-free Bell inequality violation using electron spins separated by 1.3 kilometres.

2. Geometric phases for mixed states of the Kitaev chain.

3. Note on entropies for quantum dynamical systems.

4. On contextuality in behavioural data.

5. Quantum Bayesianism as the basis of general theory of decision-making.

6. Links between fluid mechanics and quantum mechanics: a model for information in economics?

Review 7. Darwinism in disguise? A comparison between Bohr's view on quantum mechanics and QBism.

8. Grounding the randomness of quantum measurement.

Review 9. Von Neumann was not a Quantum Bayesian.

Review 10. Quantum theory as plausible reasoning applied to data obtained by robust experiments.

1. Preface for the special issue, 'Second quantum revolution: foundational questions'.

2. Differential Parametric Formalism for the Evolution of Gaussian States: Nonunitary Evolution and Invariant States.