QUANTPHYS

[1] Luigi Accardi and Massimo Regoli. Locality and bell's inequality. A talk given at Capri conference, July 2000. quant-ph/0007005 - 23 pages.
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[2] Guillaume Adenier. A refutation of bell's theorem. http://fr.arxiv.org/abs/quant-ph/0006014, 2000.
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[3] A. Agnese and R. Festa. Clues to discretization on the cosmic scale. Physics Letters A, 227:165, 1997.
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[4] Angelo Bassi and GianCarlo Ghirardi. A general argument against the universal validity of the superposition principle. Physics Letters A, 275(5-6):373-381, October 2000.
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[5] J. S. Bell. On the einstein-podolsky-rosen paradox. Physics, 1:195-200, 1964.
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[6] V. B. Braginsky. From galileo's pendulum to a quantum one (a short review). Foundations of Physics, 28(1):125-130, 1998.
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[7] John F. Clauser. Early history of bell's theorem. In R. A. Bertlmann and A. Zeilinger, editors, Quantum [un]speakable. From Bell to Quantum Information., pages 61-98. Springer-Verlag, 2002.
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[8] Claude Cohen-Tannoudji, Bernard Diu, and Franck Laloë. Mécanique quantique, volume I et II. Hermann, 1973.
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[9] John G. Cramer. The transactional interpretation of quantum mechanics. Rev. Mod. Phys., 58:647-688, July 1986.
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[10] M. A. Doncheski and R. W. Robinett. Quantum mechanical analysis of the equilateral triangle billiard: Periodic orbit theory and wave packet revivals. Annals of Physics, 299(2):208-227, August 2002.
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[11] Philippe Grangier. Contextual objectivity: a realistic interpretation of quantum mechanics. European Journal of Physics, 23(3):331-337, 2002.
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[12] Michael J W Hall and Marcel Reginatto. Schrödinger equation from an exact uncertainty principle. Journal of Physics A: Mathematical and General, 35(14):3289-3303, 2002.
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[13] R. Hermann, G. Schumacher, and R. Guyard. Scale relativity and quantization of the solar system. Orbit quantization of the planet's satellites. Astron. Astrophysics, 335:281-286, July 1998.
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[14] H. Jiraria, H. Kröger X. Q. Luo, G. Melkonyan, and K. J. M. Moriarty. Renormalisation in quantum mechanics. Physics Letters A, 303(5-6):299-306, October 2002.
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[15] S. Kamefuchi. Some considerations on quantum mechanics-matter wave and probability wave. Foundations of Physics, 28(1):31-43, 1998.
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[16] J. C. Kimball. States on the sierpinski triangle. Foundations of Physics, 28(1):87-105, 1998.
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[17] Roland Omnès. Consistent interpretations of quantum mechanics. Rev. Mod. Phys., 64(2):339-382, April 1992.
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[18] J Oppenheim, B Reznik, and W G Unruh. Temporal ordering in quantum mechanics. Journal of Physics A: Mathematical and General, 35(35):7641-7652, 2002.
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[19] M. Gadella R. de la Madrid. A pedestrian introduction to gamow vectors, 2002.
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[20] P. G. Kwiat R. Y. Chiao. Heisenberg's introduction of the `collapse of the wavepacket' into quantum mechanics, 2001. Comments: 13 pages, 3 figures. Chiao's Heisenberg Centennial Symposium lecture given in Bamberg, Germany, in Sept. 2001.
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[21] Louis Sica. Bell's inequalities i: An explanation for their experimental violation. Optics Communications, 170(1-3):55-60, October 1999.
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[22] Louis Sica. Bell's inequalities ii: Logical loophole in their interpretation. Optics Communications, 170(1-3):61-66, October 1999.
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[23] Andrew Steane. Quantum computing. Reports on Progress in Physics, 61(2):117-173, 1998. quant-ph/9708022.
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[24] Edwin F. Taylor, Stamatis Vokos, John M. O Meara, and Nora S. Thornber. Teaching feynman s sum-over-paths quantum theory. Computers in Physics, 12(2):190-199, 1998.
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[25] Angel G Valdenebro. Assumptions underlying bell's inequalities. European Journal of Physics, 23(5):569-577, 2002.
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[26] T C Weinacht and P H Bucksbaum. Using feedback for coherent control of quantum systems. Journal of Optics B: Quantum and Semiclassical Optics, 4(3):R35-R52, 2002.
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[27] S. Youssef. Quantum mechanics as complex probability theory. Mod.Phys.Lett. A, 9:2571-2586, 1994. http://fr.arxiv.org/abs/hep-th/9307019.
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[28] H. D. Zeh. There is no first quantization. Physics Letters A, 309(5-6):329-334, March 2003.
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This file has been generated by bibtex2html 1.46 . Bibliography collected by S. Correia.