Exploiting exact spherical solutions of the Brans-Dicke equations, we study various definitions of the total mass of a body in this theory. We argue why the vacuum spherical solutions involve—in general—two arbitrary constants of integration. We discuss the dependence of the total mass on these constants.
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Askari, H. R., and Riazi, N. (n.d.).Monthly Notices of the Royal Astronomical Society, submitted.
Brans, C., and Dicke, R. H. (1961).Physical Review,124, 925.
Bonnor, W. B. (1992).Classical and Quantum Gravity,9, 269.
Cooperstock, F. I., Sarracino, R. S., and Bayin, S. S. (1981).Journal of Physics A: Mathematical and General,14, 181.
Herrera, L., and Ibanez, J. (1993).Classical and Quantum Gravity,10, 535.
Nordtvedt, K., Jr. (1968).Physical Review,169, 1017.
Rosen, N., and Cooperstock, F. I. (1992).Classical and Quantum Gravity,9, 2657.
Weinberg, S. (1972).Gravitation and Cosmology, Wiley, New York.
Will, M. C. (1981).Theory and Experiments in Gravitational Physics, Cambridge University Press, Cambridge.
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Askari, H.R., Riazi, N. Mass of a body in Brans-Dicke theory. Int J Theor Phys 34, 417–428 (1995). https://doi.org/10.1007/BF00671601
- Field Theory
- Elementary Particle
- Quantum Field Theory
- Total Mass
- Arbitrary Constant