Critical dynamics as a field theory

N. V. Antonov; A. N. Vasil'ev

doi:10.1007/bf01018251

journal article Jul 01, 1984

Critical dynamics as a field theory

N. V. Antonov A. N. Vasil'ev

Theoretical and Mathematical Physics Vol. 60 No. 1 pp. 671-679 · Springer Science and Business Media LLC

View at Publisher Save 10.1007/bf01018251

Topics

No keywords indexed for this article. Browse by subject →

References

18

[1]

Theory of dynamic critical phenomena

P. C. Hohenberg, B. I. Halperin

Reviews of Modern Physics 1977 10.1103/revmodphys.49.435

[2]

S. Ma, Modern Theory of Critical Phenomena, Reading, Mass. (1976).

[3]

A. Z. Patashinskii and V. L. Pokrovskii, Fluctuation Theory of Phase Transitions [in Russian], Nauka, Moscow (1982).

[4]

C. De Dominicis, E. Brezin, and J. Zinn-Justin, Phys. Rev. B,12, 4945 (1975). 10.1103/physrevb.12.4945

[5]

C. De Dominicis, Nuovo Cimento Lett.,12, 567 (1975). 10.1007/bf02785928

[6]

Statistical Dynamics of Classical Systems

P. C. Martin, E. D. Siggia, H. A. Rose

Physical Review A 1973 10.1103/physreva.8.423

[7]

C. De Dominicis and P. C. Martin, Phys. Rev. A,19, 419 (1979). 10.1103/physreva.19.419

[8]

B. I. Halperin, P. C. Hohenberg, and S. Ma, Phys. Rev. Lett.,29, 1548 (1972). 10.1103/physrevlett.29.1548

[9]

L. Ts. Adzhemyan, A. N. Vasil'ev, and Yu. M. Pis'mak, Teor. Mat. Fiz.,57, 268 (1983).

[10]

G. Parisi and Y. S. Wu, Sci. Sin.,24, 483 (1981).

[11]

J. Alfaro and B. Sakita, “Derivation of quenched momentum prescription by means of stochastic quantization,” Preprint CUNY-HEP-82/8, CUNY, New York (1982).

[12]

E. Floratos and J. Iliopoulos, “Equivalence of stochastic and canonical quantization in perturbation theory,” Preprint LPTENS 82/31, LPTENS, Paris (1982).

[13]

D. Zwanziger, Nucl. Phys. B,192, 259 (1981). 10.1016/0550-3213(81)90202-9

[14]

L. Baulieu and D. Zwanziger, Nucl. Phys. B,193, 163 (1981). 10.1016/0550-3213(81)90523-x

[15]

G. 't Hooft, Nucl. Phys. B,61, 455 (1973). 10.1016/0550-3213(73)90376-3

[16]

A. A. Vladimirov, Teor. Mat. Fiz.,43, 210 (1980). 10.1007/bf01018394

[17]

M. Abramowitz and I. A. Stegun, Handbook of Mathematical Functions with Formulas, Graphs, and Mathematical Tables, Dover (1964).

[18]

D. I. Kazakov, O. V. Tarasov, and A. A. Vladimirov, Zh. Eksp. Teor. Fiz.,77, 1035 (1979).

Cited By

43

Model A of critical dynamics: 5-loop ɛ expansion study

L.Ts. Adzhemyan, D.A. Evdokimov · 2022

Physica A: Statistical Mechanics an...

On the definition of a unique effective temperature for non-equilibrium critical systems

Pasquale Calabrese, Andrea Gambassi · 2004

Journal of Statistical Mechanics: T...

Metrics

43

Citations

18

References

Details

Published: Jul 01, 1984
Vol/Issue: 60(1)
Pages: 671-679
License: View

Authors

Cite This Article

N. V. Antonov, A. N. Vasil'ev (1984). Critical dynamics as a field theory. Theoretical and Mathematical Physics, 60(1), 671-679. https://doi.org/10.1007/bf01018251

Critical dynamics as a field theory

You May Also Like