Spinning and Spinning Deviation Equations for Special Types of Gauge Theories of Gravity

Abstract

The problem of spinning and spin deviation equations for particles as defined by their microscopic effect has led many authors to revisit non-Riemannian geometry for being described torsion and its relation with the spin of elementary particles. We obtain a new method to detect the existence of torsion by deriving the equations of spin deviations in different classes of non-Riemannian geometries, using a modified Bazanski method. We find that translational gauge potentials and rotational gauge potentials regulate the spin deviation equation in the presence of Poincare gauge field theory of gravity.

15 pages, LaTeX file

References in corpus (2)

• Constraining Torsion with Gravity Probe B
• An AP-Structure with Finslerian Flavor: Path Equations

Cited by in corpus (5)

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• Motion of Spinning and Spinning Deviation Density Tensors in Riemannian Geometry
• Spinning Equations for Objects of Some Classes in Finslerian Geometry
• Spinning test particles in the spacetime of a global monopole