On Hypermomentum in General Relativity III. Coupling Hypermomentum to Geometry

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Abstract

In Part I1of this series we presented the notion of the material hypermomentum current and motivated its introduction into general relativity. In Part II 2 we showed that a general, linearly connected manifold with Symmetric metric (L4, g) is the appropriate geometrical framework for such an introduction. The present paper completes the picture by giving dynamical definitions for energy-momentum and hypermomentum for a minimally coupled material Lagrangian. We derive and discuss the field equations of a new metricaffine gravitational theory which embodies these notions. © 1976, Verlag der Zeitschrift für Naturforschung. All rights reserved.

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Hehl, F. W., Kerlick, G. D., & Von der Heyde, P. (1976). On Hypermomentum in General Relativity III. Coupling Hypermomentum to Geometry. Zeitschrift Fur Naturforschung - Section A Journal of Physical Sciences, 31(7), 823–827. https://doi.org/10.1515/zna-1976-0724

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