6 found
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  1.  20
    A geometrical interpretation of the Pauli exclusion principle in classical field theory.Antonio F. Rañada - 1985 - Foundations of Physics 15 (1):89-100.
    It is shown that classical Dirac fields with the same couplings obey the Pauli exclusion principle in the following sense: If at a certain time two Dirac fields are in different states, they can never reach the same one. This is geometrically interpreted as analogous to the impossibility of crossing of trajectories in the phase space of a dynamical system. An application is made to a model in which extended particles are represented as solitary waves of a set of several (...)
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  2.  18
    A Model of Topological Quantization of the Electromagnetic Field.Antonio F. Rañada - 1995 - In M. Ferrero & A. van der Merwe (eds.), Fundamental Problems in Quantum Physics. pp. 267--277.
  3.  36
    Time, Clocks and Parametric Invariance.Antonio F. Rañada & A. Tiemblo - 2008 - Foundations of Physics 38 (5):458-469.
    In the context of a parametric theory (with the time being a dynamical variable) we consider here the coupling between the quantum vacuum and the background gravitation that pervades the universe (unavoidable because of the universality and long range of gravity). We show that this coupling, combined with the fourth Heisenberg relation, would break the parametric invariance of the gravitational equations, introducing thus a difference between the marches of the atomic and the astronomical clocks. More precisely, they would be progressively (...)
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  4.  63
    The Pioneer Anomaly as Acceleration of the Clocks.Antonio F. Rañada - 2004 - Foundations of Physics 34 (12):1955-1971.
    This work proposes an explanation of the Pioneer anomaly, the unmodelled and as yet unexplained blueshift detected in the microwave signal of the Pioneer 10 and other spaceships by Anderson et al. in 1998. What they observed is similar to the effect that would have either (i) an anomalous acceleration a P the ship towards the Sun, or (ii) an acceleration of the clocks a t =a P /c. The second alternative is investigated here, with a phenomenological model in which (...)
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  5.  41
    Topological Quantization of the Magnetic Flux.Antonio F. Rañada & José Luis Trueba - 2006 - Foundations of Physics 36 (3):427-436.
    The quantization of the magnetic flux in superconducting rings is studied in the frame of a topological model of electromagnetism that gives a topological formulation of electric charge quantization. It turns out that the model also embodies a topological mechanism for the quantization of the magnetic flux with the same relation between the fundamental units of magnetic charge and flux as there is between the Dirac monopole and the fluxoid.
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  6.  36
    Helicity in classical electrodynamics and its topological quantization.José L. Trueba & Antonio F. Ranada - 2000 - Apeiron 7 (1-2):83.
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