By Fauser B., et al. (eds.)

ISBN-10: 3764375744

ISBN-13: 9783764375744

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4:342, 1960. P. Drever. A search for the anisotropy of inertial mass using a free precession technique. Phil. , 6:683, 1961. D. J. M. J. Wineland. Limits for spatial anisotropy by use of nuclear–spin–polarized 9 Be+ ions. Phys. Rev. , 54:2387, 1985. K. P. R. J. N. Fortson. New limits on spatial anisotropy from optically pumped 201 Hg and 199 Hg. Phys. Rev. , 57:3125, 1986. E. J. A. R. M. E. Wagshul. Results of a new test of local Lorentz invariance: A search for mass anisotropy in 21 Ne. Phys.

The geometry of free fall and light propagation. In L. L. Synge, page 63. Clarendon Press, Oxford, 1972. [59] J. Ehlers. Survey of general relativity theory. In W. Israel, editor, Relativity, Astrophysics and Cosmology, page 1. Reidel, Dordrecht, 1973. [60] J. Audretsch and C. L¨ ammerzahl. A new constructive axiomatic scheme for the geometry of space-time. In Majer U. , editors, Semantical Aspects of Space-Time Geometry, page 21. BI Verlag, Mannheim, 1993. [61] C. W. Hehl. Riemannian light cone from vanishing birefringence in premetric vacuum electrodynamics.

S. W. Brehme. Radiation Damping in a Gravitational Field. Ann. Phys. (NY), 9:220, 1960. [11] H. Dittus, C. L¨ ammerzahl, and H. Selig. Testing the universality of free fall for charged particles. Gen. Rel. , 36:571, 2004. C. M. Fairbank. Experimental comparison of the graviational force on freely falling electrons and metallic electrons. Phys. Rev. , 19:1049, 1967. E. Moody and F. Wilczek. New macroscopic forces? Phys. , D 30:130, 1984. [14] R. Bluhm. Overview of the SME: Implications and phenomenology of Lorentz violation.

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