journal article
Sep 01, 1974
Infinite volume asymptotics inP(ø)2 field theory
Communications in Mathematical Physics
Vol. 39
No. 3
pp. 243-250
·
Springer Science and Business Media LLC
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References
12
[1]
Glimm, J., Jaffe, A.: Boson quantum field models. In: Mathematics of Contemporacy Physics (R. Streater, Ed.). New York: Academic Press 1972
[2]
Guerra, F., Rosen, L., Simon, B.: Commun. math. Phys.27, 10–22 (1972)
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[3]
Guerra, F., Rosen, L., Simon, B.: TheP(φ)2 Euclidean quantum field theory as classical statistical mechanics: Ann. Math. (to appear)
[4]
Glimm, J., Jaffe, A., Spencer, T.: The Wightman axioms and particle structure in theP(φ)2 quantum field model: Ann. Math. (to appear)
[5]
Newman, C.M.: J. Funct. Anal.14, 44–61 (1973)
10.1016/0022-1236(73)90029-3
[6]
See, for example, Blum, J.R., Hanson, D.L.: Pacific J. Math.10, 1125–1130 (1960), Corollary 2
10.2140/pjm.1960.10.1125
[7]
Fröhlich, J.: Verification of axioms for Euclidean and relativistic fields and Haag's theorem in a class ofP(φ)2 models: Harvard University preprint (1974)
[8]
Simon, B.: Private communication
[9]
Dimock, J.: Perturbation expansion for theP(φ)2 Schwinger functions. In: Constructive Quantum Field Theory (G. Velo, A.S. Wightman Eds.). Berlin-Heidelberg-New York: Springer 1973
[10]
Schrader, R.: On the Euclidean version of Haag's theorem inP(ϕ)2 Theories. Commun. math. Phys.36, 133–136 (1974) Erratum: Commun. math. Phys.38, 81–82 (1974)
10.1007/bf01646327
[11]
Guerra, F., Rosen, L., Simon, B.: Commun. math. Phys.29, 233–247 (1973)
10.1007/bf01645249
[12]
Brody, E.J.: Z. Wahrscheinlichkeitstheorie20, 217–226 (1971)
10.1007/bf00534903
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Details
- Published
- Sep 01, 1974
- Vol/Issue
- 39(3)
- Pages
- 243-250
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Authors
Cite This Article
A. Lenard, C. M. Newman (1974). Infinite volume asymptotics inP(ø)2 field theory. Communications in Mathematical Physics, 39(3), 243-250. https://doi.org/10.1007/bf01614243
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