Relativity and Cosmology

    

The Geometries of Weyl And the Motion Equation

Authors: Wenceslao Segura González

We define the Weyl geometry and we establish two types: integrable and nonintegrable. We obtain the equation of motion for a free particle in Weyl integrable geometry. We analyze the ways to obtain the field equations: take the components of the metric tensor as the only potentials or take the components of the metric tensor and the components of the metric connexion as the potentials of the field. We analyze how the calibration is imposed on each of these two options. We finished applying the results to the equations derived from some Lagrangian densities.

Comments: 9 Pages. Spanish

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Submission history

[v1] 2014-06-27 04:01:03
[v2] 2014-06-27 10:37:09

Unique-IP document downloads: 699 times

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