Lectures on non-equilibrium theory of condensed matter

Lectures on Non-Equilibrium Theory of Condensed Matter

Volumn , Issue , 2006, Pages 1-234

  Bányai, Ladislaus Alexander ^a  

^a GOETHE UNIVERSITY   (Germany)

Author keywords

[No Author keywords available]

Indexed keywords

BOSE-EINSTEIN CONDENSATION; STATISTICAL MECHANICS;

CONDENSED MATTER; IRREVERSIBLE BEHAVIOR; LATEST DEVELOPMENT; NON EQUILIBRIUM; NON-EQUILIBRIUM PHYSICS; SCALING RELATIONSHIPS; SPONTANEOUS SYMMETRY BREAKING; ULTRA-FAST SPECTROSCOPIES;

CONDENSED MATTER PHYSICS;

EID: 84967551356     PISSN: None     EISSN: None     Source Type: Book    
DOI: 10.1142/6085     Document Type: Book

References (58)

1. Abrikosov, A. A., Gorkov, L. P. and Dzialoshinski, J. P. (1965). Quantum field theoretical methods in statistical physics, Pergamon Press, pp. 1-365
2. Adler, S. (1962). Quantum theory of the dielectric Constant in Real Solids. Phys. Rev. 126, 2, pp 413-420.
3. Anderson, M. H., Ensher, J. R., Matthews, M.R., Wiemann, C. E. and Cornell, E. A. (1995). Observation of Bose-Einstein condensation in a dilute atomic vapor. Science 269, 5221, pp. 198-201.
4. Argyres, P. N. (1960). Quantum Transport in a Magnetic Field, Phys. Rev. 117, 2, pp 315-328.
5. Bányai, L. (1969). Teoria cuantica a coeficientilor de transport, Seminar de Fizica Teoretica, Ed. V. Novacu, Bucuresti 1, pp. 13-35.
6. Bányai, L. and Aldea, A. (1979). Master-Equation Approach to the Hopping Transport Theory, Fortschritte der Physik 27, 9, pp. 435-462.
7. Bányai, L. and Gartner, P. (1984). Clausius-Mosotti limit of the quantum theory of the electronic dielectric constant, Phys. Rev. B29, 2, pp. 728-734.
8. Bányai, L. (1984). The scaling relation between the microscopic (kinetic) and macroscopic (hydrodynamic) descriptions, Frontiers of Nonequilibrium Statistical Physics. Eds. G.T. Moore and M. O. Scully NATO ASI Series, Santa Fe. Plenum Press B135, pp. 241-257.
9. Bányai, L., Aldea, A. and Gartner, P. (1984). On the Nyquist noise, Z. Phys. B - Condensed Matter 58, pp. 161-164
10. Bányai, L. (1993). Motion of a Classical Polaron in a dc Electric Field, Phys. Rev. Lett. 70, 11, pp. 1674-1677.
11. Bányai, L., Tran Thoai, D.B., Reitsamer, E., Haug, H., Steinbach, D., Wehner, M.U., Wegener, M., Marschner, T. and Stolz, W. (1995). Exciton-LO-phonon quantum kinetics: evidence of memory effects in bulk GaAs. Phys. Rev. Lett. 75, 11, pp. 2188-2191.
12. Bányai, L., Gartner, P., Schmitt, O.M., and Haug,.H. (2000). Condensation kinetics for bosonic excitons interacting with a thermal phonon bath, Phys. Rev. B61, 13, pp. 8823-8834
13. Bányai, L. and Gartner, P. (2002). Real time Bose-Einstein condensation in a finite volume with a discrete spectrum, Phys. Rev. Letters 88, 21, pp. 210404-1-210404-4.
14. Baym, G., Kadanoff, L.P. (1961). Conservation laws and correlation functions. Phys. Rev. 124, 2, pp. 287-299.
15. Baym, G. (1962). Self-consistent approximationsin many-body systems. Phys. Rev. 127, 4, pp. 1391-1401.
16. Betz, M., Göger, G., Lauberau, A., Gartner, P., Bányai, L., Haug, H., Ortner, K., Becker, C.R., Leitenstorfer, A. (2001). Subthreshold carrier-LO phonon dynamics in semiconductors with intermediate polaron coupling: A purely quantum kinetic relaxation channel. Phys. Rev. Lett. 86, 20, pp. 4684-4687
17. Bonitz, M. (1998) Quantum Kinetic Theory, B. G. Teubner Stuttgart, Leipzig pp. 1-388.
18. Brenig, W. (1989) Statistical Theory of Heat-Nonequilibrium Phenomena, Springer, Berlin pp. 1.
19. Caldeira, A. O. and Leggett, A. J. (1983). Quantum tunnelling in a dissipative system. Ann. Phys. 149, 2, pp. 374-456.
20. Cohen-Tanoudji, C. (1992). Atom-photon Interactions, Wiley, pp. 1-656
21. Davies, E.B. (1967). Quantum theory of open systems, Academic Press, London pp. 1-171.
22. Davydov, I. and Pomeranchuk, I. (1940) J. Phys. USSR 2, 2, pp. 147-160.
23. Davis, K.B., Mewes, M.O., Andrews, M.R., van Druten, N.J., Durfee, S., Kurn, D.M., and Ketterle, W. (1995) Bose-Einstein condensation in a gas of sodium atoms. Phys. Rev. Lett. 75, 22, pp 3969-3973.
24. Gartner, P., Bányai, L. and Haug, H. (1999). Two-time electron-LO-phonon quantum kinetics and the generalized Kadanoff-Baym approximation. Phys. Rev. B60, 20, pp. 14234-14241.
25. Gartner, P., Bányai, L. and Haug, H. (2000). Coulomb screening in the two-time Keldysh-Green-function formalism. Phys. Rev. B62, 11, pp. 7116-7120.
26. Gorini, V., Frigerio, A., Verry, M., Kossakowski, A. and Sudarshan, E. C. G. (1978). Properties of quantum markovian master equations, Rep. Math. Phys. (GB) 13, 19, pp. 149-173
27. Gotze, W. and Hajdu, J. (1978). On the theory of the transverse dynamic magneto-conductivity, J. Phys. C 11, 19, pp. 3993-4008
28. Gotze, W. and Hajdu, J. (1979). On the transverse dynamic magneto-conductivity in two-dimensional electron-impurity systems, Solid State Commmun. 29, 2, pp. 89-92.
29. Greenwood, D. A. (1958). The Boltzmann equation in the theory of electric al conduction in metalls, Proc. Phys. Soc. 71, 4, pp. 585-596.
30. Haug, H. and Jauho, A. P. (1995). Quantum kinetics for transport and optics in semiconductors, Springer Series in Solid-State Sciences 123, pp. 1-315.
31. Haug, H., Koch, S.W. (2004). Quantum theory of the optical and electronic properties of semiconductors, World Scientific, pp. 1-453.
32. Hiigel, W.A., Heinrich, M.F., Wegener, M., Vu, Q.T., Bányai, L. and Haug, H. (1999). Photon echoes from semiconductor band-to-band continuum transitions in the regime of Coulomb quantum kinetics Phys. Rev. Lett 83, 16, pp. 3313-3316.
33. Jackson, J.D. (1999), Classical Electrodynamics, Wiley, pp. 1-808
34. Keldysh, L. (1965) Diagramm technique for nonequilibrium processes. Sov. Phys. JETP 20, 4, pp- 1018-1026.
35. Kirzhnits D. A. (1967). Field Theoretical Methods in Many Body systems, Perg-amon, New York, pp. 1-394.
36. Kubo, R. (1957). Statistical-mechanical theory of irreversible processes. J. Phys. Soc. Japan 12, 6, pp. 570-586.
37. Kubo, R., Yokota, M. and Nakajima, S. (1957). Statistical Mechanical Theory of Irreversible Processes II. Response to Thermal Disturbance, J. Phys. Soc. Japan 12, 11, pp. 1203-1211.
38. Kubo, R., Hasegawa, H., Hashitsume, N. (1959). Quantum theory of galvano-magnetic effect. I Basic considerations, J. Phys. Soc. Japan 14, 1, pp. 56-74.
39. Kubo, R., Toda, M. and Hashitsume, N. (1985) Statistical Physics II - Nonequilibrium Statistical Mechanics. Springer, Berlin, Springer Series in Solid State Sciences 31 pp. 1.
40. Lax, M. (1958). Generalized Mobility Theory, Phys. Rev. 109, 6, pp. 1921-1926.
41. Lee, T.D. (1981), Particle Physics and introduction to field theory, Haarwood Academic, Chur/London/New York, pp. 1-865.
42. Louisell, W.H. (1990). Quantum statistical properties of radiation, Wiley, pp. 1-528
43. Luttinger, J. M. (1964). Theory of thermal transport coefficients. Phys. Rev. 135, 6A, pp. 1505-1514.
44. MacDonald, D. K. C. (1962). Noise and fluctuations: an Introduction. Wiley, New York, London pp. 1.
45. Mori, H. (1956). Quantum-statistical Theory of Transport Processes, J. Phys. Soc. Japan, 11, 10, pp. 1029-1044.
46. Nakajima, S. (1958). On Quantum Theory of Transport Phenomena. Steady Diffusion, Prog. Theor. Phys. 20, 6, pp. 948-959.
47. Nyquist, H. (1928) Thermal agitation of electric charge in conductors. Phys. Rev. 32, 1, pp. 110-113.
48. Pauli, W. (1928) title Festschrift zum Geburtstage A. Sommerfelds, Leipzig, pp. 30
49. Rammer, J. and Smith, H. (1986), Quantum field-theoretical methods in transport theory of metals. Rev. Mod. Phys. 58, 2, pp. 323-359.
50. Schäfer, W., Wegener, M. (2002). Semiconductor Optics and Transport Phenomena, Springer, pp. 1-495.
51. Schmitt, O.M., Tran Thoai, D.B., Bányai, L., Gartner, P., and Haug, H. (2001). Bose-Einstein Condensation quantum kinetics for a gas of interacting exci-tons. Phys. Rev. Lett 86, 17, pp. 3839-3842.
52. Titeica, S (1935). Uber die Widerstansanderung von Metallen in Magnetfeld. Annalen der Physik 22, 2, pp. 129-161.
53. van Hove, L. (1955), Quantum-mechanical perturbations giving rise to a statistical transport equation, Physica 21, 5, pp. 517-540.
54. Weinberg, S. (1996). The Quantum Theory of Fields, Cambridge University Press, pp. 1-609.
55. Wigner, E. P., (1959). Group theory and application to the qantum mechanics of atomic spectra. Academic Press, pp. 1-372.
56. Wiser, N. (1963). Dielectric constant with local field effects included. Phys. Rev. 129, 1, pp. 62-69.
57. Zwanzig, R. (1960). Ensemble method in the theory of irreversibility J. Chem. Phys. 33, 5, pp.338-1341.
58. Zwanzig, R. (2001). Nonequilibrium statistical mechanics. University Press, pp. 1-222.