Entanglement (physics)/Bibliography: Difference between revisions
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| url = http://link.aps.org/doi/10.1103/RevModPhys.82.665 | | url = http://link.aps.org/doi/10.1103/RevModPhys.82.665 | ||
}} (also [http://arxiv.org/abs/0907.3584 arXiv]). | }} (also [http://arxiv.org/abs/0907.3584 arXiv]). | ||
{{Citation | |||
| last1 = Peres | |||
| first1 = Asher | |||
| last2 = Terno | |||
| first2 = Daniel R. | |||
| year = 2004 | |||
| title = Quantum information and relativity theory | |||
| journal = Reviews of Modern Physics | |||
| volume = 76 | |||
| number = 1 | |||
| pages = 93–12? | |||
| url = http://link.aps.org/doi/10.1103/RevModPhys.76.93 | |||
}}. | |||
==Highly technical== | ==Highly technical== | ||
Revision as of 05:28, 26 September 2010
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Historic
Einstein, Albert; Boris Podolsky & Nathan Rosen (1935), "Can quantum-mechanical description of physical reality be considered complete?", Physical Review 47: 777–780 (available also here).
Bell, J. S. (1964), "On the Einstein Podolsky Rosen paradox", Physics 1 (3): 195–200 (available also here).
Non-technical
Mermin, N. David (1985), "Is the Moon there when nobody looks? Reality and the quantum theory", Physics Today 38 (4): 38–47 (available also here and elsewhere).
Bell, J.S. (1981), "Bertlmann's socks and the nature of reality", J. Phys. Colloques 42 (C2): 41-62, DOI:10.1051/jphyscol:1981202 (available also here).
Bell, John; A. Shimony & M. Horne et al. (1985), "An exchange on local beables", Dialectica 39 (2): 85–110.
Peres, Asher (1986), "Existence of "free will" as a problem of physics", Foundations of Physics 16 (6): 573–584 (available also here).
Technical
Buhrman, Harry; Richard Cleve & Serge Massar et al. (2010), "Nonlocality and communication complexity", Reviews of Modern Physics 82 (1): 665–698 (also arXiv).
Peres, Asher & Daniel R. Terno (2004), "Quantum information and relativity theory", Reviews of Modern Physics 76 (1): 93–12?.
Highly technical
Junge, M.; C. Palazuelos & D. Perez-Garcia et al. (2009), Unbounded violations of bipartite Bell Inequalities via operator space theory.