Summary
We solve the Green’s function equation for a gauge field both in presence of the sharp gauge fixingx·A=0 and with the gauge-fixing term (x·A)2/2β. The ensuing propagators are symmetric in the field arguments.
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References
V. A. Fock:Sov. Phys.,12, 404 (1937);J. Schwinger:Phys. Rev.,82, 664 (1952).
J. Schwinger:Particles, Sources and Fields (Addison Wesley, New York, N.Y., 1989), Vol. I, Chapt. 3, sect. 8;M. A. Shifman:Nucl. Phys. B,173, 13 (1980);E. V. Shuriak andA. I. Vainshtein:Nucl. Phys. B,201, 141 (1982);V. A. Novikov et al.: Fortschr. Phys.,32, 585 (1984).
G. Modanese andM. Toller:J. Math. Phys.,31, 452 (1990).
P. Menotti andD. Seminara:Ann. Phys. (N. Y.) 208, 449 (1991);Nucl. Phys. B,376 411 (1992).
W. Kummer andJ. Weiser:Z. Phys. C.,31, 105 (1986).
G. Modanese:J. Math. Phys.,33, 1523 (1992).
D. G. Boulware andS. Deser:Nuovo Cimento A,31, 448 (1976).
P. Menotti, G. Modanese andD. Seminara:The radial gauge propagator in quantum gravity, IFUP-TH-30/92, to appear inAnn. Phys. (N.Y.).
P. Gaigg, W. Kummer andM. Schweda (Editors):Physical, and Non Standard Gauges, Lecture Notes in Physics (Springer-Verlag, Berlin, Heidelberg, 1990).
L. Schwartz:Théorie des distributions (Hermann, Paris, 1966), Chapt. 1.
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Work partially supported by MURST
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Menotti, P., Seminara, D. The radial gauge propagator. Nuov Cim A 106, 187–198 (1993). https://doi.org/10.1007/BF02800061
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DOI: https://doi.org/10.1007/BF02800061