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  1. Experimental Realization of Popper's Experiment: Violation of the Uncertainty Principle? [REVIEW]Yoon-Ho Kim & Yanhua Shih - 1999 - Foundations of Physics 29 (12):1849-1861.
    An entangled pair of photons (1 and 2) are emitted in opposite directions. A narrow slit is placed in the path of photon 1 to provide the precise knowledge of its position on the y-axis and this also determines the precise y-position of its twin, photon 2, due to quantum entanglement. Is photon 2 going to experience a greater uncertainty in momentum, that is, a greater Δpy because of the precise knowledge of its position y? The experimental data show Δy (...)
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  • Consequence for Wavefunction Collapse Model of the Sudbury Neutrino Observatory Experiment.Gordon Jones, Philip Pearle & James Ring - 2004 - Foundations of Physics 34 (10):1467-1474.
    It is shown that data on the dissociation rate of deuterium obtained in an experiment at the Sudbury Neutrino Observatory provides evidence that the Continuous Spontaneous Localization wavefunction collapse model should have mass–proportional coupling to be viable.
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  • Theoretical Practice: the Bohm-Pines Quartet.R. I. G. Hughes - 2006 - Perspectives on Science 14 (4):457-524.
    Quite rightly, philosophers of physics examine the theories of physics, theories like Quantum Mechanics, Quantum Field Theory, the Special and General Theories of Relativity, and Statistical Mechanics. Far fewer, however, examine how these theories are put to use; that is to say, little attention is paid to the practices of theoretical physicists. In the early 1950s David Bohm and David Pines published a sequence of four papers, collectively entitled, ‘A Collective Description of Electron Interaction.’ This essay uses that quartet as (...)
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  • Spacetime Fluctuations and a Stochastic Schrödinger–Newton Equation.Sayantani Bera, Priyanka Giri & Tejinder P. Singh - 2017 - Foundations of Physics 47 (7):897-910.
    We propose a stochastic modification of the Schrödinger–Newton equation which takes into account the effect of extrinsic spacetime fluctuations. We use this equation to demonstrate gravitationally induced decoherence of two gaussian wave-packets, and obtain a decoherence criterion similar to those obtained in the earlier literature in the context of effects of gravity on the Schrödinger equation.
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