A Markovian Model for Joint Observations, Bell's Inequality and Hidden States
Faigle U, Schönhuth A (2010)
arXiv:1011.1295.
Preprint
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Autor*in
Faigle, Ulrich;
Schönhuth, AlexanderUniBi
Einrichtung
Abstract / Bemerkung
While the standard approach to quantum systems studies length preserving
linear transformations of wave functions, the Markov picture focuses on trace
preserving operators on the space of Hermitian (self-adjoint) matrices. The
Markov approach extends the standard one and provides a refined analysis of
measurements and quantum Markov chains. In particular, Bell's inequality
becomes structurally clear. It turns out that hidden state models are natural
in the Markov context. In particular, a violation of Bell's inequality is seen
to be compatible with the existence of hidden states. The Markov model moreover
clarifies the role of the "negative probabilities" in Feynman's analysis of the
EPR paradox.
Erscheinungsjahr
2010
Zeitschriftentitel
arXiv:1011.1295
Page URI
https://pub.uni-bielefeld.de/record/2941843
Zitieren
Faigle U, Schönhuth A. A Markovian Model for Joint Observations, Bell's Inequality and Hidden States. arXiv:1011.1295. 2010.
Faigle, U., & Schönhuth, A. (2010). A Markovian Model for Joint Observations, Bell's Inequality and Hidden States. arXiv:1011.1295
Faigle, Ulrich, and Schönhuth, Alexander. 2010. “A Markovian Model for Joint Observations, Bell's Inequality and Hidden States”. arXiv:1011.1295.
Faigle, U., and Schönhuth, A. (2010). A Markovian Model for Joint Observations, Bell's Inequality and Hidden States. arXiv:1011.1295.
Faigle, U., & Schönhuth, A., 2010. A Markovian Model for Joint Observations, Bell's Inequality and Hidden States. arXiv:1011.1295.
U. Faigle and A. Schönhuth, “A Markovian Model for Joint Observations, Bell's Inequality and Hidden States”, arXiv:1011.1295, 2010.
Faigle, U., Schönhuth, A.: A Markovian Model for Joint Observations, Bell's Inequality and Hidden States. arXiv:1011.1295. (2010).
Faigle, Ulrich, and Schönhuth, Alexander. “A Markovian Model for Joint Observations, Bell's Inequality and Hidden States”. arXiv:1011.1295 (2010).