Results 131 to 140 of about 574 (155)
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The Kepler Problem In Stochastic Electrodynamics

1980
Stochastic electrodynamics is the Brownian motion of a charged particle in a random electromagnetic field with spectrum proportional to kω3 coth(kω/2kT). If the deterministic force field is simple harmonic, the properties of the system resemble closely those of the quantum-mechanical oscillator, but the extension to non-linear systems has proved to be ...
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The origin of the solar system and stochastic electrodynamics

Il Nuovo Cimento C, 1980
The formulation of the magnetic field of rotating bodies, obtained within the framework of stochastic electrodynamics, and Hoyle's mechanism for the transfer of angular momentum are used in the proposed model of the origin of the solar system. The ensemble of numerical results obtained is in good agreement with observations.
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Nonlocal stochastic quantization of scalar electrodynamics

International Journal of Theoretical Physics, 1990
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Dineykhan, M., Namsrai, Kh.
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The natural line-breadth in stochastic electrodynamics

International Journal of Theoretical Physics, 1974
The fact that the formalism of stochastic electrodynamics includes the reaction force, makes the calculation of the natural line-breadth straightforward. The evaluation of the relativistic correction to energy levels is greatly simplified in stochastic electrodynamics and brings out the concept of the propagation of the Coulomb field with the velocity ...
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Gauge transformations in stochastic quantum electrodynamics

Il Nuovo Cimento, 1965
Invariance of the S-matrix of ordinary quantum electrodynamics under gauge transformations of the electromagnetic field is demonstrated explicitly. The behavior of the S-matrix of stochastic quantum electrodynamics is examined under gauge transformations of the mean value electromagnetic fieldAπ(x;L).
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Solution of BVPs in electrodynamics by stochastic methods

2007 IEEE Applied Electromagnetics Conference (AEMC), 2007
Field computation by the stochastic differential equation (SDE) method is demonstrated for electrostatic and electrodynamic propagation problems by considering simple examples. The solution to the inhomogeneous Helmholtz equation is first related to that a Schrodinger type of equation (parabolic in nature) by means of Laplace transformation.
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