journal article
Feb 01, 1976
Scattering states and bound states in λ℘(φ)2
Communications in Mathematical Physics
Vol. 49
No. 1
pp. 1-16
·
Springer Science and Business Media LLC
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References
13
[1]
Glimm, J., Jaffe, A., Spencer, T.: The Wightman axioms and particle structure in the ℘(φ2) quantum field model. Ann. Math.100, 585–632 (1974)
10.2307/1970959
[2]
Glimm, J., Jaffe, A., Spencer, T.: In: Lecture Notes in Physics, Vol. 25. Ed. by G. Velo and A. Wightman. Berlin, Heidelberg, New York: Springer 1973
[3]
Hepp, K.: In Axiomatic Field Theory. Brandeis University Summer Institute in Theoretical Physics 1965, vol. 1
[4]
Osterwalder, K., Sénéor, R.: The scattering matrix is non-trivial for weakly coupled ℘(φ)2 models, to appear
[5]
Eckmann, J.-P., Epstein, H., Frohlich, J.: to appear
[6]
Spencer, T.: The decay of the Bethe-Salpeter kernel in ℘(φ)2 quantum field models, to appear in Commun. math. Phys.
[7]
Bros, J.: Some analyticity properties implied by the two-particle structure of Green's functions in general quantum field theory in Analytic Methods in Mathematical Physics. Ed. by R. Gilbert and R. Newton. New York: Gordon and Breach 1970
[8]
Glimm, J., Jaffe, A.: Two and three body equations in quantum field models, to appear in Commun. math. Phys.
[9]
Dixmier, J.: Les algebres d'opérateurs dans l'espace hilbertien (Algebres de Von Neumann). Paris: Gauthier Villars 1956
[10]
Dunford, N., Schwartz, J.: Linear operators, vol. 1, Lemma 13, pg. 592. New York: Interscience Publishers 1958
[11]
Simon, B.: Quantum mechanics for Hamiltonians defined as quadratic forms. Princeton, N.J.: Princeton University Press 1971
[12]
Glimm, J., Jaffe, A., Spencer, T.: The cluster expansion forP(φ)2 in the two phase region, to appear
[13]
Dimock, J.: to appear
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Citations
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References
Details
- Published
- Feb 01, 1976
- Vol/Issue
- 49(1)
- Pages
- 1-16
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Cite This Article
Thomas Spencer, Francesco Zirilli (1976). Scattering states and bound states in λ℘(φ)2. Communications in Mathematical Physics, 49(1), 1-16. https://doi.org/10.1007/bf01608631
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