Registro:

Referencias:

• Alicki, R., Lozinski, A., Pakonski, P., Zyczkowski, K., Quantum dynamical entropy and decoherence rate (2004) J. Phys. A, 37, pp. 5157-5172
• Slomczynski, W., Zyczkowski, K., Quantum chaos: an entropy approach (1994) J. Math. Phys., 35, pp. 5674-5700
• Slomczynski, W., Zyczkowski, K., Mean dynamical entropy of quantum maps on the sphere diverges in the semiclassical limit (1998) Phys. Rev. Lett., 80, pp. 1880-1883
• Zyczkowski, K., Wiedemann, H., Slomczynski, W., How to generalize Lyapunov exponents for quantum mechanics (1993) Vistas Astron., 37, pp. 153-156
• Cucchietti, F.M., Dalvit, D.A.R., Paz, J.P., Zurek, W.H., Decoherence and the Loschmidt Echo (2003) Phys. Rev. Lett., 91, p. 210403
• Cucchietti, F.M., Pastawski, H.M., Jalabert, R.A., Universality of the Lyapunov regime of the Loschmidt echo (2004) Phys. Rev. B, 70, p. 035311
• Monteoliva, D., Paz, J.P., Decoherence and the Rate of Entropy Production in Chaotic Quantum Systems (2000) Phys. Rev. Lett., 85, p. 3373
• Monteoliva, D., Paz, J.P., Decoherence in a classically chaotic quantum system: Entropy production and quantum-classical correspondence (2001) Phys. Rev. E., 64, p. 056238
• Bellot, G., Earman, J., Studies in History and Philosophy of Modern Physics (1997) Chaos out of order: Quantum mechanics, the correspondence principle and chaos, 28, pp. 147-182
• Berkovitz, J., Frigg, R., Kronz, F., The Ergodic Hierarchy Randomness and Hamiltonian Chaos (2006) Stud. Hist. Philos. Mod. Phys., 37, pp. 661-691
• Berry, M., Quantum chaology, not quantum chaos (1989) Phys. Scr., 40, pp. 335-336
• Castagnino, M., Lombardi, O., Towards a definition of the quantum ergodic hierarchy: Ergodicity and mixing (2009) Phys. A, 388, pp. 247-267
• Gomez, I., Castagnino, M., Towards a definition of the Quantum Ergodic Hierarchy: Kolmogorov and Bernoulli systems (2014) Phys. A, 393, pp. 112-131
• Gomez, I., Castagnino, M., On the classical limit of quantum mechanics, fundamental graininess and chaos: Compatibility of chaos with the correspondence principle, Chaos (2014) Solitons Fractals, 68, pp. 98-113
• Stockmann, H., (1999) Quantum Chaos: An Introduction, page numbers, , Cambridge University Press, Cambridge
• Haake, F., (2001) Quantum Signatures of Chaos, page numbers, , Springer-Verlag, Heidelberg
• Gutzwiller, M.C., (1990) Chaos in Classical and Quantum Mechanics, page numbers, , Springer Verlag, New York
• Casati, G., Chirikov, B., (1995) Quantum Chaos: between order and disorder, page numbers, , Cambridge University Press, Cambridge
• Tabor, M., (1988) Chaos and Integrability in Nonlinear Dynamics: An Introduction, page numbers, , Wiley, New York
• Omnès, R., (1994) The Interpretation of Quantum Mechanics, vol. 288, , Princeton University, Princeton
• Laura, R., Castagnino, M., Functional approach for quantum systems with continuous spectrum (1998) Phys. Rev. E, 57, p. 3948
• Lichtenberg, A.J., Lieberman, M.A., (2010) Regular and Chaotic Dynamics (Applied Mathematical Sciences), vol. 304, , Springer, Berlin
• Pesin, Y., Characteristic exponents and smooth ergodic theory (1977) Russ. Math. Surv., 32, pp. 55-114
• Young, L., (2003) Entropy, p. 283. , Princeton University Press, Princeton
• Hillery, M., O’Connell, R., Scully, M., Wigner, E., Distribution functions in physics: Fundamentals (1984) Phys. Rep., 106, pp. 121-167
• Dito, G., Sternheimer, D., Deformation quantization: genesis, development and metamorphosis (2002) IRMA Lect. Math. Theor. Phys., 1, pp. 9-54
• Bayern, F., Flato, M., Fronsdal, M., Lichnerowicz, A., Sternheimer, D., Deformation theory and quantization. II, Physical applications (1978) Ann. Phys., 110, pp. 111-151
• Antoniou, I., Suchanecki, Z., Laura, R., Tasaki, S., Intrinsic irreversibility of quantum systems with diagonal singularity (1997) Phys. A, 241, pp. 737-772
• Gadella, M., Pronko, G., (2011) Fortschritte der Physik The Friedrichs model and its use in resonance phenomena, 59, pp. 795-859
• Castagnino, M., Fortin, S., New bases for a general definition for the moving preferred basis (2011) Mod. Phys. Lett. A, 26, pp. 2365-2373
• Ordonez, G., Kim, S., Complex collective states in a one-dimensional two-atom system (2004) Phys. Rev. A, 70, p. 032702
• Bohm, A., (1986) Quantum mechanics, foundations and applications, pp. 549-563. , Springer Verlag, Berlin
• Gilary, I., Fleischer, A., Moiseyev, N., Calculations of time-dependent observables in non-Hermitian quantum mechanics: The problem and a possible solution (2005) Phys. Rev. A, 72, p. 012117

Citas:

---------- APA ----------

---------- CHICAGO ----------

---------- MLA ----------

---------- VANCOUVER ----------