Geodesic
Asymptotic conformal invariance and asymptotic finiteness in grand unification theories in curved spacetime
Teoretičeskaâ i matematičeskaâ fizika, Tome 83 (1990) no. 3, pp. 399-405 
F. Sh. Zaripov; S. D. Odyntsov. Asymptotic conformal invariance and asymptotic finiteness in grand unification theories in curved spacetime. Teoretičeskaâ i matematičeskaâ fizika, Tome 83 (1990) no. 3, pp. 399-405. http://geodesic.mathdoc.fr/item/TMF_1990_83_3_a7/
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     author = {F. Sh. Zaripov and S. D. Odyntsov},
     title = {Asymptotic conformal invariance and asymptotic finiteness in~grand unification theories in~curved spacetime},
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     url = {http://geodesic.mathdoc.fr/item/TMF_1990_83_3_a7/}
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Voir la notice de l'article provenant de la source Math-Net.Ru

An investigation is made of the behavior of the effective charges $\xi(t)$ that correspond to the parameters of nonminimal coupling of scalars to gravity in “finite” grand unification models in curved spacetime. Examples are given of “finite” theories in which asymptotic conformal invariance is realized in the limit of strong (or weak) gravitational fields. The possibility of asymptotic finiteness in curved spacetime is analyzed.

[1] Bukhbinder I. L., Odintsov S. D., Likhttsier I. M., TMF, 79:2 (1989), 314–320 | MR

[2] Buchbinder I. L., Odintsov S. D., Shapiro I. L., Riv. Nuovo Cim., 1989 ; Buchbinder I. L., Fortschr. Phys., 34:9 (1986), 605–628 | MR | Zbl | MR

[3] Hamidi S., Schwarz J. H., Phys. Lett., 147B:4–5 (1984), 303–306 ; Leon J. et al., Phys. Lett., 156B:1–2 (1985), 66–72 ; Ermushev A. V., Kazakov D. I., Tarasov O. V., Nucl. Phys., B281 (1987), 72–84 | DOI | MR | DOI

[4] Böhm M., Denner A., Nucl. Phys., B282 (1987), 206–234 | DOI | MR

[5] Odintsov S. D., Shapiro I. L., Pisma v ZhETF, 49 (1989), 125–127

[6] Fradkin E. S., Konshtein S. E., Kr. soobscheniya po fizike No 12, FIAN, 1986, S. 28–29.

[7] Odintsov S. D., Izv. VUZov SSSR. Fizika, 1989, no. 7, 108–109 | MR

[8] Bukhbinder I. L., Odintsov S. D., Izv. VUZov. Fizika, 1983, no. 12, 108–109; ЯФ, 40:5(11) (1984), 1338–1343; Lett. Nuovo Cim., 42 (1985), 379–381 ; Lichtzier I. M., Odintsov S. D., Europhys. Lett., 7:2 (1988), 95–99 | DOI | MR | DOI

[9] Parker L., Toms D. J., Phys. Rev., 29D:8 (1984), 1584–1608

[10] Barvinsky A. O., Vilkovisky G. A., Nucl. Phys., 191B (1981), 237–259 | DOI

[11] Toms D. J., Ann. Phys., 129:2 (1980), 334–357 | DOI | MR

[12] Odintsov S. D., YaF, 51:2 (1990), 547–548 | MR

[13] Fradkin E. S., Tseytlin A. A., Phys. Lett., 134B:3–4 (1984), 187–194 | DOI | MR