Goldstone theorem in the Gaussian functional approximation to the scalar φ4 theory

Zeitschrift fur Physik C-Particles and Fields

Volumn 69, Issue 2, 1996, Pages 359-363

  Dmitrasinovic V ^a   McNeil, J A ^b   Shepard, J R ^a  

^a UNIVERSITY OF COLORADO   (United States)

^b NSF Engineering Research Center for Reinventing the Nation s Urban Water Infrastructure   (United States)

Author keywords

[No Author keywords available]

Indexed keywords

EID: 0000216761     PISSN: 01709739     EISSN: None     Source Type: Journal    
DOI: 10.1007/s002880050036     Document Type: Article

References (12)

1. T. Barnes, G.I. Ghandour: Phys. Rev. D22 (1980) 924
2. J.M. Cornwall, R. Jackiw, E. Tomboulis: Phys. Rev. D10 (1974) 2428
3. P.M. Stevenson: Phys. Rev. D32 (1985) 1389;
4. see also references in R. Ibañez-Meier, A. Mattingly, U. Ritschel, P.M. Stevenson: Phys. Rev. D45 (1992) 2893
5. M. Consoli, A Ciancitto: Nucl. Phys. B254 (1985) 653
6. A. Fetter, J.D. Walecka: Quantum Theory of Many-Body Systems. New York: McGraw-Hill 1971
7. J. Goldstone: Nuov. Cim. 19 (1961) 154
8. Y. Brihaye, M. Consoli: Phys. Lett. B157 (1985) 48
9. Y. Nambu, G. Jona-Lasinio: Phys. Rev. 122 (1961) 345
10. R.J. Rivers: Path Integral Methods in Quantum Field Theory. Cambridge: Cambridge University Press 1987
11. B.W. Lee: Chiral Dynamics. New York: Gordon and Breach 1972
12. B. Rosenstein, A. Kovner: p. 143 in eds. L. Polley, D.E.L. Pottinger: Variational Calculations in Quantum Field Theory. Singapore: World Scientific 1987