Pages that link to "Item:Q1058175"

The following pages link to On the interaction of spin and torsion (Q1058175):

Displaying 20 items.

• Field equations of arbitrary spin in space-time with torsion (Q884808) (← links)
• Cartan's contortion as a system of spin-2 and spin-0 fields (Q908530) (← links)
• Magnetic moments and general covariance (Q1065376) (← links)
• The interaction of spin and torsion. II: The principle of general covariance (Q1085826) (← links)
• Stochastic processes in conformal Riemann-Cartan-Weyl gravitation (Q1181823) (← links)
• Riemann-Cartan-Weyl geometries, quantum diffusions and the equivalence of the free Maxwell and Dirac-Hestenes equations (Q1276108) (← links)
• Riemann-Cartan-Weyl quantum geometry. II: Cartan stochastic copying method, Fokker-Planck operator and Maxwell-de Rham equations (Q1380922) (← links)
• On the geometry of the random representations for viscous fluids and a remarkable pure noise representation (Q1396670) (← links)
• Axial torsion-Dirac spin effect in rotating frame with relativistic factor (Q1404022) (← links)
• Random diffeomorphisms and integration of the classical Navier-Stokes equations (Q1611471) (← links)
• Quaternion algebra on 4D superfluid quantum space-time: gravitomagnetism (Q1735922) (← links)
• Riemann-Cartan-Weyl quantum geometry. I: Laplacians and supersymmetric systems (Q1912248) (← links)
• Torsion as electromagnetism and spin (Q1959194) (← links)
• Wave operators, torsion, and Weitzenböck identities (Q2138041) (← links)
• Spontaneous CPT breaking and fermion propagation in the Schwarzschild geometry (Q2273800) (← links)
• The torsion index of the spin groups (Q2572637) (← links)
• Torsion balance tests of couplings to spin (Q2882600) (← links)
• SOME FAMILIES OF q-VECTOR FIELDS ON PATH SPACES (Q4661839) (← links)
• Geometric foundations of Cartan gauge gravity (Q5255206) (← links)
• Random symplectic geometry and the realizations of the random representations of the Navier-Stokes equations by ordinary differential equations (Q5467636) (← links)