The harmonic oscillator in a heat bath
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[1] C J Isham,et al. Methods of Modern Mathematical Physics, Vol 1: Functional Analysis , 1972 .
[2] A kinetic theory for power transfer in stochastic systems , 1972 .
[3] G. C. Stey,et al. Decay of quantum states in some exactly soluble models , 1972 .
[4] I. Prigogine,et al. Kinetic and ergodic properties of quantum systems — The Friedrichs model , 1972 .
[5] E. Davies. Diffusion for weakly coupled quantum oscillators , 1972 .
[6] M. Reed. Methods of Modern Mathematical Physics. I: Functional Analysis , 1972 .
[7] Mark S. C. Reed,et al. Method of Modern Mathematical Physics , 1972 .
[8] J. J. Kozak,et al. Relaxation to Quantum‐Statistical Equilibrium of the Wigner‐Weisskopf Atom in a One‐Dimensional Radiation Field. III. The Quantum‐Mechanical Solution , 1971 .
[9] Kurt Friedrichs,et al. Perturbation of Spectra in Hilbert Space , 1967 .
[10] J. M. Cook. Perturbation of Spectra in Hubert Space (K. O. Friedrichs) , 1966 .
[11] Tosio Kato. Perturbation theory for linear operators , 1966 .
[12] E. J. Woods,et al. REPRESENTATIONS OF THE CANONICAL COMMUTATION RELATIONS DESCRIBING A NONRELATIVISTIC INFINITE FREE BOSE GAS , 1963 .
[13] I. Segal. Foundations of the Theory of Dynamical Systems of Infinitely Many Degrees of Freedom, II , 1961, Canadian Journal of Mathematics.
[14] H. Araki. Hamiltonian Formalism and the Canonical Commutation Relations in Quantum Field Theory , 1960 .
[15] Elliott W. Montroll,et al. Poincaré Cycles, Ergodicity, and Irreversibility in Assemblies of Coupled Harmonic Oscillators , 1960 .
[16] L. Hove,et al. Quantum-mechanical perturbations giving rise to a statistical transport equation , 1954 .
[17] Mark Kac,et al. On the Distribution of Values of Trigonometric Sums with Linearly Independent Frequencies , 1943 .
[18] G. W. FonDt. Statistical Mechanics of Assemblies of Coupled Oscillators * , 2022 .