Geodesic
Zeta-function method in field theory at finite temperature
Teoretičeskaâ i matematičeskaâ fizika, Tome 78 (1989) no. 3, pp. 444-457 Cet article a éte moissonné depuis la source Math-Net.Ru

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Zeta-function technique is used to calculate the one-loop quantum corrections in the field theory at finite temperature. High and low temperature expansions of the effective potential and temperature corrections to the free energy of nontrivial classical solutions such as domain walls and strings are obtained. 
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     title = {Zeta-function method in~field theory at~finite temperature},
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R. V. Konoplich. Zeta-function method in field theory at finite temperature. Teoretičeskaâ i matematičeskaâ fizika, Tome 78 (1989) no. 3, pp. 444-457. http://geodesic.mathdoc.fr/item/TMF_1989_78_3_a12/

[1] Kirzhnits D. A., Pisma v ZhETF, 15:6 (1972), 745–748

[2] Kirzhnits D. A., Linde A. D., ZhETF, 67:4 (1974), 1263–1275

[3] Weinberg S., Phys. Rev., D9:12 (1974), 3357–3378

[4] Dolan L., Jackiw R., Phys. Rev., D9:12 (1974), 3320–3341 | MR

[5] Nielsen H. B., Olesen P., Nucl. Phys., R61:1 (1973), 45–61 | DOI

[6] S. Khoking, V. Izrael (red.), Obschaya teoriya otnositelnosti, Mir, M., 1983

[7] Birrel N., Devis P., Kvantovannye polya v iskrivlennom prostranstve-vremeni, Mir, M., 1984 | MR

[8] Bollini C. G., Giambiagi J., Phys. Lett., 134:6 (1984), 436–438 | DOI | MR

[9] Actor A., Nucl. Phys., B265:3 (1986), 689–719 | DOI | MR

[10] Weldon H. A., Nucl. Phys., B270:1 (1986), 79–91 | DOI | MR

[11] Kirzhnits D. A., Linde A. D., Ann. Phys., 101 (1976), 195 | DOI

[12] Johnston D., Z. Phys., C31:1 (1986), 129–134 | MR

[13] Niemi A. J., Semenoff G. W., Nucl. Phys., B230:1 (1984), 181–221 | DOI | MR

[14] Belavin A. A., Polyakov A. M., Pisma v ZhETF, 22:10 (1975), 503–505

[15] Aragao de Carvalho C. et al., Nucl. Phys., B265:1 (1986), 45–64 | DOI

[16] Aragao de Carvalho C. et al., Phys. Rev., D31:6 (1985), 1411–1417

[17] Aragao de Carvalho C. et al., Phys. Rev., D32:12 (1985), 3256–3260

[18] Grinsparg P., Nucl. Phys., B170:3 (1980), 388–408 | DOI

[19] Plunien G., Muller B., Greiner W., Phys. Rep., 134:2–3 (1986), 87–193 | DOI | MR