Critical mass in a relativistic two-body problem

Author:

Bawin M.,Lavine J. P.

Publisher

Springer Science and Business Media LLC

Subject

General Medicine

Reference12 articles.

1. L. I. Schiff, H. Snyder andJ. Weinberg:Phys. Rev.,57, 315 (1940).

2. B. Müller, J. Rafelski andW. Greiner:Zeits. Phys.,257, 62 (1972);Nuovo Cimento,18 A, 551 (1973);Ya. B. Zel'dovich andV. S. Popov:Usp. Fiz. Nauk,105, 403 (1971) (English translation:Sov. Phys. Usp.,14, 673 (1972)).

3. For a review of the Bethe-Salpeter equation, seeN. Nakanishi:Prog. Theor. Phys. Suppl.,43, 1 (1969). More recent work in connection with deep bound states is described inL. G. Suttorp:Nuovo Cimento,29 A, 225 (1975).

4. C. Fronsdal andR. W. Huff:Phys. Rev. D,3, 933 (1971);W. Dittrich:Phys. Rev. D,1, 3345 (1970).

5. For a derivation of the two-body Dirac equation from field theory see,e.g.,W. Królikowski andJ. Rzewuski:Nuovo Cimento,2, 203 (1955). There exists a wide range of alternative approaches to the relativistic two-body problem. Several may be traced through ref. (3,4)N. Nakanishi:Prog. Theor. Phys. Suppl.,43, 1 (1969). More recent work in connection with deep bound states is described inL. G. Suttorp:Nuovo Cimento,29 A, 225 (1975).C. Fronsdal andR. W. Huff:Phys. Rev. D,3, 933 (1971);W. Dittrich:Phys. Rev. D,1, 3345 (1970), the following references and the articles they cite:H. A. Bethe andE. E. Salpeter:Quantum Mechanics of One- and Two-Electron Atoms, Chap. II (Berlin and New York, N.Y., 1957);M. J. Moravcsik andH. P. Noyes:Ann. Rev. Nucl. Sci.,11, 95 (1961);A. Klein andT.-S. H. Lee:Phys. Rev. C,12, 1381 (1975);H. Enatsu andS. Kawaguchi:Nuovo Cimento,27 A, 458 (1975). For a discussion of quasi-potential equations in connection with the relativistic two-body problem, seeI. T. Todorov:Quasi-potential approach to the two-body problem in quantum field theory, inProperties of the Fundamental Interactions, Vol.9, Part C, edited byA. Zichichi (Bologna, 1973), p. 952.

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