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However, it is not clear, how to generalize this approach on 4D case
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Interesting approach to unification of YM theory and general relativity in three dimensions was proposed by Peldan. (See P. Peldan, Nucl. Phys. B 395, 239 (1993)). However, it is not clear, how to generalize this approach on 4D case.
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Halpern "metric" is biliniar form of self-dual field strengths that is very similar to Eq. (8). So Halpern's results can be considered as prototype of ones obtained in Refs. 9 and 11. But, in contrast to metric (8), Halpem "metric" is not second rank space-time tensor and so it is not an analog of metric in general relativity
-
It is necessary to note that effective "metric" constructed from YM fields was introduced, first, by Halpern in his investigations of self-dual sector of 4D YM theory. (See M. B. Halpern, Phys. Rev. D 16, 3515 (1977)). Halpern "metric" is biliniar form of self-dual field strengths that is very similar to Eq. (8). So Halpern's results can be considered as prototype of ones obtained in Refs. 9 and 11. But, in contrast to metric (8), Halpem "metric" is not second rank space-time tensor and so it is not an analog of metric in general relativity.
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King's College preprint (1995) in which the analogy between general relativity and YM theory in Plebanski approach is considerably clarified. The relations between these results and ones obtained in the present paper need further investigations
-
After the completion of this paper author learned about recent works by Robinson (D. C. Robinson, Class. Quant. Grav. 11, L157 (1994); King's College preprint (1995)) in which the analogy between general relativity and YM theory in Plebanski approach is considerably clarified. The relations between these results and ones obtained in the present paper need further investigations.
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An attempt to develop the formalism for unified description of YM and gravity fields in the spirit of Ashtekar phase space approach was done in works S. Chakraborty and P. Peldan, Phys. Rev. Lett. 73, 1195 (1994); Int. J. Mod. Phys. D 3, 695 (1195). However, this theory gives the conventional YM theory only in the lowest order in the fields and so it is hard to make consistent its predictions with ones of the Standard Model.
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Peldan, P.2
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0346575463
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However, this theory gives the conventional YM theory only in the lowest order in the fields and so it is hard to make consistent its predictions with ones of the Standard Model
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An attempt to develop the formalism for unified description of YM and gravity fields in the spirit of Ashtekar phase space approach was done in works S. Chakraborty and P. Peldan, Phys. Rev. Lett. 73, 1195 (1994); Int. J. Mod. Phys. D 3, 695 (1195). However, this theory gives the conventional YM theory only in the lowest order in the fields and so it is hard to make consistent its predictions with ones of the Standard Model.
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