Deviation equations in spaces with torsion
Bozhidar Z. Iliev, Sawa S. Manoff (Institute for Nuclear Research, and Nuclear Energy, Bulgarian Academy of Sciences, Sofia, Bulgaria)
TL;DR
This paper derives the most general deviation equations applicable to spaces equipped with a linear connection that includes arbitrary torsion, expanding the theoretical framework for understanding geometric deviations.
Contribution
It introduces the most general form of deviation equations in spaces with linear connections and arbitrary torsion, extending previous formulations.
Findings
Derived the general deviation equations with torsion
Extended geometric deviation analysis to broader spaces
Provides a foundation for future research in torsion-inclusive geometries
Abstract
The most general form of the deviation equations in spaces with linear connection with arbitrary torsion is derived.
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Taxonomy
TopicsGeotechnical and Geomechanical Engineering · Elasticity and Wave Propagation