A relativistic theory of the field II: Hamilton's principle and Bianchi's identities

As gravitation and electromagnetism are closely analogous long-range interactions, and the current formulation of gravitation is given in terms of geometry. Thence emerges a relativistic theory of the field by generalization of the general relativity. The derivation presented shows how naturally we...

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Autor principal:	Mississippi Valenzuela
Formato:	article
Lenguaje:	EN ES
Publicado:	Instituto de Investigación de Física 2021
Materias:	Curvature Tensor field equations Bianchi’s identities Maxwell’s equations. Physics QC1-999
Acceso en línea:	https://doaj.org/article/1f8d2c1cb52449668f06fb86e9a3f077
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spelling	oai:doaj.org-article:1f8d2c1cb52449668f06fb86e9a3f0772021-11-06T03:07:11ZA relativistic theory of the field II: Hamilton's principle and Bianchi's identities1605-77241728-2977https://doaj.org/article/1f8d2c1cb52449668f06fb86e9a3f0772021-10-01T00:00:00Zhttps://revistasinvestigacion.unmsm.edu.pe/index.php/fisica/article/view/14375https://doaj.org/toc/1605-7724https://doaj.org/toc/1728-2977 As gravitation and electromagnetism are closely analogous long-range interactions, and the current formulation of gravitation is given in terms of geometry. Thence emerges a relativistic theory of the field by generalization of the general relativity. The derivation presented shows how naturally we can extend general relativity theory to a non-symmetric field, and that the field-equations are really the generalizations of the gravitational equations. With curvature tensor and the variational principle, we will deduce the field equations and Bianchi's identities. In consecuense, the field equations will find from Bianchi's identities. Mississippi ValenzuelaInstituto de Investigación de FísicaarticleCurvature Tensorfield equationsBianchi’s identitiesMaxwell’s equations.PhysicsQC1-999ENESRevista de Investigación de Física (2021)
institution	DOAJ
collection	DOAJ
language	EN ES
topic	Curvature Tensor field equations Bianchi’s identities Maxwell’s equations. Physics QC1-999
spellingShingle	Curvature Tensor field equations Bianchi’s identities Maxwell’s equations. Physics QC1-999 Mississippi Valenzuela A relativistic theory of the field II: Hamilton's principle and Bianchi's identities
description	As gravitation and electromagnetism are closely analogous long-range interactions, and the current formulation of gravitation is given in terms of geometry. Thence emerges a relativistic theory of the field by generalization of the general relativity. The derivation presented shows how naturally we can extend general relativity theory to a non-symmetric field, and that the field-equations are really the generalizations of the gravitational equations. With curvature tensor and the variational principle, we will deduce the field equations and Bianchi's identities. In consecuense, the field equations will find from Bianchi's identities.
format	article
author	Mississippi Valenzuela
author_facet	Mississippi Valenzuela
author_sort	Mississippi Valenzuela
title	A relativistic theory of the field II: Hamilton's principle and Bianchi's identities
title_short	A relativistic theory of the field II: Hamilton's principle and Bianchi's identities
title_full	A relativistic theory of the field II: Hamilton's principle and Bianchi's identities
title_fullStr	A relativistic theory of the field II: Hamilton's principle and Bianchi's identities
title_full_unstemmed	A relativistic theory of the field II: Hamilton's principle and Bianchi's identities
title_sort	relativistic theory of the field ii: hamilton's principle and bianchi's identities
publisher	Instituto de Investigación de Física
publishDate	2021
url	https://doaj.org/article/1f8d2c1cb52449668f06fb86e9a3f077
work_keys_str_mv	AT mississippivalenzuela arelativistictheoryofthefieldiihamiltonsprincipleandbianchisidentities AT mississippivalenzuela relativistictheoryofthefieldiihamiltonsprincipleandbianchisidentities
_version_	1718443964906864640

A relativistic theory of the field II: Hamilton's principle and Bianchi's identities

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