Applications of maple to general relativity

Computer Physics Communications

Volumn 105, Issue 2-3, 1997, Pages 233-253

  Portugal, R ^a,b   Sautu S L ^a  

^a CENTRO BRASILEIRO DE PESQUISAS FÍSICAS   (Brazil)

^b UNIVERSITY OF WATERLOO   (Canada)

Author keywords

Component calculation; Computer algebra; General relativity; Maple; Symmetry; Tensor

Indexed keywords

ALGORITHMS; COMPUTATION THEORY; COMPUTER SOFTWARE; RELATIVITY; TENSORS;

COMPONENT CALCULATION; COMPUTER ALGEBRA; GENERAL RELATIVITY; MAPLE; SYMMETRY;

COMPUTER PROGRAMMING LANGUAGES;

EID: 0031251627     PISSN: 00104655     EISSN: None     Source Type: Journal    
DOI: 10.1016/s0010-4655(97)00078-7     Document Type: Article

References (11)

1. K.M. Heal et al., Maple V Learning Guide (Springer, New York, 1996).
2. M.B. Monagan et al., Maple V Programming Guide (Springer, New York, 1996).
3. S. Weinberg, Gravitation and Cosmology (Wiley, New York, 1972).
4. R.M. Wald, General Relativity (University of Chicago Press, Chicago, 1984).
5. D. Kramer et al., Exact Solutions of Einstein's Field Equations (Cambridge Univ. Press, Cambridge, 1980).
6. J. Carminati and R.G. McLenaghan, J. Math. Phys. 32 (1991) 3135 .
7. A. Tomimatsu and H. Sato, Prog. Theor. Phys. 50 (1973) 95.
8. M.A.H. MacCallum and J. Skea, Sheep: A computer algebra system for General Relativity, Lecture Notes from the First Brazilian School on Computer Algebra, Vol. 2, M.J. Rebouças and W.L. Roque, eds. (Clarendon Press, Oxford, 1994).
9. R.G. McLenaghan, Maple applications to General Relativity, Lecture Notes from the First Brazilian School on Computer Algebra, Vol. 2, M.J. Rebouças and W.L. Roque, eds. (Clarendon Press, Oxford, 1994).
10. D. Pollney et al., Class. Quantum Grav. 13 (1996) 2289.
11. F.W. Letniowski and R.G. McLenaghan, GRG 20 (1988) 463.