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IssuesArchive of Issues2008-4pp.545-557

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P. A. Belov and S. A. Lurie, "Theory of 4D-media with stationary dislocations," Mech. Solids. 43 (4), 545-557 (2008)
Year 2008 Volume 43 Number 4 Pages 545-557
DOI 10.3103/S0025654408040043
Title Theory of 4D-media with stationary dislocations
Author(s) P. A. Belov (Institute of Applied Mechanics, Russian Academy of Sciences, GSP-1, V-334, Leninskii pr-t 32A, Moscow, 117334, Russia, pbelov@yandex.ru)
S. A. Lurie (Institute of Applied Mechanics, Russian Academy of Sciences, GSP-1, V-334, Leninskii pr-t 32A, Moscow, 117334, Russia, lurie@ccas.ru)
Abstract In earlier studies, the authors showed that an application of classical methods of mechanics of deformable media to the study of properties of 4D-space-time continuum permit stating consistent models of nonholonomic media mechanics consistent with the first and second laws of thermodynamics. In the present paper, we show that the classical methods of continuum mechanics are also promising when modeling physical processes. It is shown that, just as in the three-dimensional theory of stationary dislocations, there exist dislocations of three types for a generalized 4D-medium. They correspond to the decomposition of the free distortion tensor into a spherical tensor, a deviator tensor, and a pseudotensor of rotations. We interpret several particular models, thus showing that the proposed model describes the spectrum of known physical interactions: electromagnetic, strong, weak, and gravitational. We show that the resolving equations include the Maxwell equations of electrodynamics and the Yukawa equations for strong interactions as subsystems.
Received 12 March 2008
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