Abstract:
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.
Citation:
R. V. Konoplich, “Zeta-function method in field theory at finite temperature”, TMF, 78:3 (1989), 444–457; Theoret. and Math. Phys., 78:3 (1989), 315–325
This publication is cited in the following 8 articles:
Kwiatkowski G. Leble S., “Quantum Corrections To Quasi-Periodic Solution of sine-Gordon Model and Periodic Solution of Phi(4) Model”, Physics and Mathematics of Nonlinear Phenomena 2013, Journal of Physics Conference Series, 482, IOP Publishing Ltd, 2014, 012023
Kwiatkowski G., Leble S., “Green Function Diagonal for a Class of Heat Equations”, Appl. Math. Comput., 219:11 (2013), 6084–6092
Kwiatkowski G., Leble S., “Quantum Corrections to Sg Equation Solutions and Applications”, Phys. Lett. A, 376:8-9 (2012), 991–995
S. B. Leble, “Quantum corrections to static solutions of the sine-Gordon and Nahm models via a generalized zeta function”, Theoret. and Math. Phys., 160:1 (2009), 976–985
Robert D. Pisarski, “Towards a theory of the semi-Quark Gluon Plasma”, Nuclear Physics B - Proceedings Supplements, 195 (2009), 157
Tanmoy Bhattacharya, Andreas Gocksch, Chris Korthals Altes, Robert D. Pisarski, “Z(N) interface tension in a hot SU(N) gauge theory”, Nuclear Physics B, 383:3 (1992), 497
R Easther, W Moreau, “Calculating the critical temperature for Coleman-Weinberg GUTs”, J. Phys. G: Nucl. Part. Phys., 18:12 (1992), 1869
R.V. Konoplich, “Vortices on a superconducting domain wall”, Physics Letters B, 226:3-4 (1989), 233
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