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  1. Nonlocality in quantum theory understood in terms of Einstein's nonlinear field approach.D. Bohm & B. J. Hiley - 1981 - Foundations of Physics 11 (7-8):529-546.
    We discuss Einstein's ideas on the need for a theory that is both objective and local and also his suggestion for realizing such a theory through nonlinear field equations. We go on to analyze the nonlocality implied by the quantum theory, especially in terms of the experiment of Einstein, Podolsky, and Rosen. We then suggest an objective local field model along Einstein's lines, which might explain quantum nonlocality as a coordination of the properties of pulse-like solutions of the nonlinear equations (...)
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  • Une Tentative d'interprétation causale et non linéaire de la mécanique ondulatoire.Louis de Broglie - 1958 - British Journal for the Philosophy of Science 9 (34):167-168.
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  • Present, predicted, and hidden probabilities.Louis de Broglie, Georges Lochak, Juan Alberto Beswick & José Vassalo-Pereira - 1976 - Foundations of Physics 6 (1):3-14.
    The general properties of measurements in microphysics are studied and the three types of probabilities that, according to the authors, appear in wave mechanics are set up. Such a distinction, together with the principle of the localization of the corpuscle as was laid down at the very introduction of the theory of the double solution, provides a good grasp of certain phenomena whose explanation according to the usual theory (which makes no use of permanent localization and where the three types (...)
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  • Proposed experimental test of wave packet reduction and the uncertainty principle.E. E. Fitchard - 1979 - Foundations of Physics 9 (7-8):525-535.
    A practical experiment using coincidence techniques is suggested to test the validity of the following concepts:(1) wave packet reduction and(2) the measurement-uncertainty principle for position and momentum. The suggested experiment uses the time-of-flight method to determine an electron's momentum and a coincident photon, emitted from a system excited by the electron, to determine its initial position. It is shown that this method does constitute a simultaneous measurement of position and momentum for a single system. Also, it is pointed out that (...)
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  • Stochastic theory for classical and quantum mechanical systems.L. de la Peña & A. M. Cetto - 1975 - Foundations of Physics 5 (2):355-370.
    We formulate from first principles a theory of stochastic processes in configuration space. The fundamental equations of the theory are an equation of motion which generalizes Newton's second law and an equation which expresses the condition of conservation of matter. Two types of stochastic motion are possible, both described by the same general equations, but leading in one case to classical Brownian motion behavior and in the other to quantum mechanical behavior. The Schrödinger equation, which is derived here with no (...)
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  • Explaining electron diffraction—De Broglie or Schrödinger?L. Mackinnon - 1981 - Foundations of Physics 11 (11-12):907-912.
    It is shown that the fact that an electron diffraction or interference pattern is not dependent on observer movement may be explained by de Broglie's phase waves, but cannot be explained by Schrödinger waves.
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