The quasiclassical limit for the Schrödinger operator and phase transitions in quantum statistical physics
V. S. Barbulyak, Yu. G. Kondrat'ev

This publication is cited in the following articles:

1. Yuri Kozitsky, Tatiana Pasurek, “Euclidean Gibbs Measures of Interacting Quantum Anharmonic Oscillators”, J Stat Phys, 127:5 (2007), 985  
2. Alina Kargol, Yuri Kozitsky, “A Phase Transition in a Quantum Crystal with Asymmetric Potentials”, Lett Math Phys, 79:3 (2007), 279  
3. Yuri Kozitsky, Tatiana Pasurek, “Gibbs States of Interacting Systems of Quantum Anharmonic Oscillators”, Lett Math Phys, 79:1 (2007), 23  
4. Y. Kondratiev, Y. Kozitsky, Encyclopedia of Mathematical Physics, 2006, 376  
5. Y Kondratiev, Y Kozitsky, Encyclopedia of Mathematical Physics, 2006, 197  
6. Yuri Kondratiev, Yuri Kozitsky, “Quantum Stabilization and Decay of Correlations in Anharmonic Crystals”, Letters in Mathematical Physics, 65:1 (2003), 1  
7. Sergio Albeverio, Yuri Kondratiev, Yuri Kozitsky, Michael Röckner, “Gibbs states of a quantum crystal: uniqueness by small particle mass”, Comptes Rendus. Mathématique, 335:8 (2002), 693  
8. S. ALBEVERIO, YU. KONDRATIEV, YU. KOZITSKY, M. RÖCKNER, “EUCLIDEAN GIBBS STATES OF QUANTUM LATTICE SYSTEMS”, Rev. Math. Phys., 14:12 (2002), 1335  
9. S. ALBEVERIO, YU. G. KONDRATIEV, M. RÖCKNER, T. V. TSIKALENKO, “GLAUBER DYNAMICS FOR QUANTUM LATTICE SYSTEMS”, Rev. Math. Phys., 13:01 (2001), 51  
10. S Albeverio, Yu.G Kondratiev, R.A Minlos, G.V Shchepan'uk, “Ground state euclidean measures for quantum lattice systems on compact manifolds”, Reports on Mathematical Physics, 45:3 (2000), 419  
11. S. Albeverio, Yu. G. Kondratiev, R. A. Minlos, G. V. Shchepan'uk, “Uniqueness Problem for Quantum Lattice Systems with Compact Spins”, Letters in Mathematical Physics, 52:3 (2000), 185  
12. S. Albeverio, A. Yu. Kondratiev, A. L. Rebenko, “Peierls Argument and Long-Range Order Behavior of Quantum Lattice Systems with Unbounded Spins”, Journal of Statistical Physics, 92:5-6 (1998), 1137