Ground state Euclidean measures for quantum lattice systems on compact manifolds

Albeverio S, Kondratiev Y, Minlos RA, Shchepan'uk GV (2000)
REPORTS ON MATHEMATICAL PHYSICS 45(3): 419-429.

Zeitschriftenaufsatz | Veröffentlicht | Englisch
 
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Autor/in
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Abstract / Bemerkung
Quantum lattice systems with compact spins and nearest-neighbour interactions are considered. The existence and uniqueness of the corresponding ground state Euclidean measures are proved for sufficiently small mass of the particles.
Stichworte
uniqueness; cluster expansions; ground state Euclidean measures; quantum lattice systems; problem
Erscheinungsjahr
2000
Zeitschriftentitel
REPORTS ON MATHEMATICAL PHYSICS
Band
45
Ausgabe
3
Seite(n)
419-429
ISSN
0034-4877
Page URI
https://pub.uni-bielefeld.de/record/1619555

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Albeverio S, Kondratiev Y, Minlos RA, Shchepan'uk GV. Ground state Euclidean measures for quantum lattice systems on compact manifolds. REPORTS ON MATHEMATICAL PHYSICS. 2000;45(3):419-429.
Albeverio, S., Kondratiev, Y., Minlos, R. A., & Shchepan'uk, G. V. (2000). Ground state Euclidean measures for quantum lattice systems on compact manifolds. REPORTS ON MATHEMATICAL PHYSICS, 45(3), 419-429. doi:10.1016/S0034-4877(00)80008-7
Albeverio, S., Kondratiev, Y., Minlos, R. A., and Shchepan'uk, G. V. (2000). Ground state Euclidean measures for quantum lattice systems on compact manifolds. REPORTS ON MATHEMATICAL PHYSICS 45, 419-429.
Albeverio, S., et al., 2000. Ground state Euclidean measures for quantum lattice systems on compact manifolds. REPORTS ON MATHEMATICAL PHYSICS, 45(3), p 419-429.
S. Albeverio, et al., “Ground state Euclidean measures for quantum lattice systems on compact manifolds”, REPORTS ON MATHEMATICAL PHYSICS, vol. 45, 2000, pp. 419-429.
Albeverio, S., Kondratiev, Y., Minlos, R.A., Shchepan'uk, G.V.: Ground state Euclidean measures for quantum lattice systems on compact manifolds. REPORTS ON MATHEMATICAL PHYSICS. 45, 419-429 (2000).
Albeverio, Sergio, Kondratiev, Yuri, Minlos, RA, and Shchepan'uk, GV. “Ground state Euclidean measures for quantum lattice systems on compact manifolds”. REPORTS ON MATHEMATICAL PHYSICS 45.3 (2000): 419-429.