Literature

Literature

Eshelby, J. D. (1949). Uniformly moving dislocations. Proceedings of the Physical Society London  A 62, 307-314.

Flanders, H. (1963). Differential Forms with Applications to the Physical Sciences (Dover reprint 1989 ed.). Mineaola, N.Y.: Dover.

Frank, C. F. (1949). On the equations of motion of crystal dislocations. Proceedings of the Physical Society London  A 62, 131-134.

Günther, H. (1988). On Lorentz symmetries in solids. physica status solidi (b)  149, 104-109.

Kröner, E. (1959). Kontinuumstheorie der Versetzungen und Eigenspannungen. Springer.

Kröner, E. (1960). Allgemeine Kontinuumstheorie der Versetzungen und Eigenspannungen. Arch. Rat. Mech. Anal.  4, 273-334.

Kröner, E. (1980). Continuum theory of defects. In R. Balian, M. Kleman, and J.-P. Poirier (Eds.), Physics of Defects, Volume Les Houches, Session 35, pp. 215-315. Amsterdam: North-Holland.

Nakahara, M. (1995). Geometry, Topology and Physics. IOP Publishing.

Schouten, J. A. (1954). Ricci-Calculus. New York: Springer.

Vargas, J. G. (1991). On the geometrization of electrodynamics. Foundations of Physics  21 (4), 379-401.

Vargas, J. G. and D. G. Torr (1993). Finslerian structures: The Cartan-Clifton method of the moving frame. Journal of Mathematical Physics  34 (10), 4898-4913.

Vargas, J. G. and D. G. Torr (1995). The cornerstone role of the torsion in Finslerian physical worlds. General Relativity and Gravitation  27, 629.

Vargas, J. G. and D. G. Torr (1996a). Canonical connections of Finsler metrics and Finslerian connections on Riemannian manifolds. General Relativity and Gravitation  28 (4), 451-469.

Vargas, J. G. and D. G. Torr (1996b). Elementary geometries underlying the theory of Euclidean connections on Finsler metrics of Lorentzian signature. Contemporary Mathematics  196, 301-309.

Vargas, J. G., D. G. Torr, and A. Lecompte (1999). The cartan-einstein unification with teleparallelism and the discrepant measurements of newton's constant g. Foundations of Physics  29 (2), 145.

Whittaker, E. (1951). A History of the Theories of Aether and Electricity. Dover.

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