No data available.
Please log in to see this content.
You have no subscription access to this content.
No metrics data to plot.
The attempt to load metrics for this article has failed.
The attempt to plot a graph for these metrics has failed.
Global Covariant Conservation Laws in Riemannian Spaces. II
1.A. Trautman, in Gravitation, An Introduction to Current Research, L. Witten, Ed. (John Wiley & Sons, Inc., New York, 1962), Chap. 5, pp. 183–188.
2.L. Landau and E. Lifshitz, The Classical Theory of Fields, translated from the Russian by M. Hamermesh (Addison‐Wesley Publishing Corporation, Inc., Reading, Massachusetts, 1951), p. 80.
3.Ref. 2, pp. 316–323.
4.J. Rayski, “Conservation Laws in General Relativity,” Bull. Polish Acad. Sci. 9, 33 (1961).
5.C. Møller, Tetrad Fields and Conservation Laws in General Relativity, in Proc. Intern. School Phys. “Enrico Fermi,” June–July 1961.
6.J. Ehlers and W. Kundt, Ref. 1, Chap. 2.
7.If another affine connection, e.g., that of a flat space is admitted into the Riemannian geometry, then the tensor offers a possibility to eliminate higher than the first derivatives. However, attempts have so far failed to prove the existence or nonexistence of a quadratic expression in φ with a vanishing divergence.
8.D. M. Lipkin, J. Math. Phys. 5, 696 (1964).
9.T. W. B. Kibble, J. Math. Phys. 6, 1022 (1965).
10.J. L. Synge and A. Schild, Tensor Calculus (The University of Toronto Press, Toronto, 1952), p. 60.
11.B. DeWitt, in Ref. 1, p. 340.
12.P. G. Bergmann, Introduction to the Theory of Relativity (Prentice‐Hall, Inc., Englewood Cliffs, New Jersey, 1953).
13.R. C. Tolman, Relativity, Thermodynamics and Cosmology (Clarendon Press, Oxford, England, 1934).
14.H. Weyl, Space‐Time‐Matter (Dover Publications, Inc, New York, 1950).
Article metrics loading...
Full text loading...