Registro:

Referencias:

• Albert, D., Loewer, B., Wanted dead or alive: Two attempts to solve Schrödinger's paradox (1990) Proceedings of the 1990 Biennial Meeting of the Philosophy of Science Association, 1, pp. 277-285. , East Lansing: Philosophy of Science Association
• Albert, D., Loewer, B., Non-ideal measurements (1993) Foundations of Physics Letters, 6, pp. 297-305
• Amann, A., Must a molecule have a shape? (1992) South African Journal of Chemistry, 45, pp. 29-38
• Ardenghi, J.S., Castagnino, M., Lombardi, O., Quantum mechanics: Modal interpretation and Galilean transformations (2009) Foundations of Physics, 39, pp. 1023-1045
• Auyang, S.Y., (1995) How Is Quantum Field Theory Possible?, , Oxford: Oxford University Press
• Bacciagaluppi, G., Dickson, W.M., Dynamics for modal interpretations (1999) Foundations of Physics, 29, pp. 1165-1201
• Bacciagaluppi, G., Hemmo, M., Modal interpretations, decoherence and measurements (1996) Studies in History and Philosophy of Modern Physics, 27, pp. 239-277
• Ballentine, L., Quantum Mechanics: A Modern Development (1998) Singapore: World Scientific
• Bargmann, V., On unitary ray representations of continuous groups (1954) Annals of Mathematics, 59, pp. 1-46
• Bohm, D., (1952) A suggested interpretation of the quantum theory in terms of 'hidden' variables. I and II, 85, pp. 166-193. , Physical Review
• Bohr, N., On the notions of causality and complementarity (1948) Dialectica, 2, pp. 312-319
• Bose, S.K., The Galilean group in 2+1 space-times and its central extension (1995) Communications in Mathematical Physics, 169, pp. 385-395
• Brading, K., Castellani, E., (2007) Symmetries and invariances in classical physics, pp. 1331-1367. , In J. Butterfield and J. Earman (eds. ). Philosophy of Physics. Part B. Amsterdam: Elsevier
• Brown, H., Suárez, M., Bacciagaluppi, G., (1998) Are 'sharp values' of observables always objective elements of reality?, pp. 289-306. , In D. Dieks and P. E. Vermaas (eds. ). The Modal Interpretation of Quantum Mechanics. Dordrecht: Kluwer Academis Publishers
• Bub, J., Interpreting the Quantum Wold. Cambridge: Cambridge University Press. Bunge, M. (1977). Treatise on Basic Philosophy (1997), 3. , Ontology I. Dordrecht-Boston: Reidel; Butterfield, J., (2007) On symplectic reduction in classical mechanics, pp. 1-131. , In J. Butterfield and J. Earman (eds.). Philosophy of Physics. Part A. Amsterdam: Elsevier
• Castagnino, M., Lombardi, O., The role of the Hamiltonian in the interpretation of quantum mechanics (2008) Journal of Physics. Conferences Series, 28, p. 012014
• Cohen-Tannoudji, C., Diu, B., Lalöe, F., (1977) Quantum Mechanics, , New York: John Wiley and Sons
• Dickson, M., Dieks, D., Modal interpretations of quantum mechanics (2008) The Stanford Encyclopedia of Philosophy. Stanford: Stanford University., , In E. N. Zalta (ed.)
• Dieks, D., The formalism of quantum theory: An objective description of reality? (1988) Annalen der Physik, 7, pp. 174-190
• Dieks, D., Objectification, measurement and classical limit according to the modal interpretation of quantum mechanics (1994) Proceedings of the Symposium on the Foundations of Modern Physics. Singapore: World Scientific, pp. 160-167. , In P. Busch, P. J. Lathi and P. Mittelstaedt (eds. )
• Dieks, D., The modal interpretation of quantum mechanics, measurement and macroscopic behavior (1994) Physical Review D, 49, pp. 2290-2300
• Dieks, D., Probability in modal interpretations of quantum mechanics (2007) Studies in History and Philosophy of Modern Physics, 38, pp. 292-310
• Dieks, D., Vermaas, P.E., (1998) The Modal Interpretation of Quantum Mechanics, , Dordrecht: Kluwer Academis Publishers
• Elby, A., Why «modal» interpretations don't solve the measurement problem (1993) Foundations of Physics Letters, 6, pp. 5-19
• Elby, A., The 'decoherence' approach to the measurement problem in quantum mechanics (1994) Proceedings of the 1994 Biennial Meeting of the Philosophy of Science Association, 1, pp. S355-S365. , East Lansing: Philosophy of Science Association
• Georgi, H., (1982) Lie Algebras in Particle Physics: From Isospin to Unified Theories, , Reading, MA: Benjamin-Cummings
• Giere, R.N., A Laplacean formal semantics for single-case propensities (1976) Journal of Philosophical Logic, 5, pp. 321-353
• Harshman, N.L., Wickramasekara, S., Galilean and dynamical invariance of entanglement in particle scattering (2007) Physical Review Letters, 98, p. 080406
• Healey, R., (1989) The Philosophy of Quantum Mechanics: An Interactive Interpretation, , Cambridge: Cambridge University Press
• Healey, R., Dissipating the quantum measurement problem (1995) Topoi, 14, pp. 55-65
• Hughes, R.I.G., (1989) The Structure and Interpretation of Quantum Mechanics, , Cambridge Mass.: Harvard University Press
• Kneale, W., Kneale, M., (1962) The Development of Logic, , Oxford: Clarendon Press
• Kochen, S., A new interpretation of quantum mechanics (1985) Symposium on the Foundations of Modern Physics. Singapore: World Scientific, pp. 151-169. , In P. J. Lahti and P. Mittelsteadt (eds. )
• Kochen, S., Specker, E., The problem of hidden variables in quantum mechanics (1967) Journal of Mathematics and Mechanics, 17, pp. 59-87
• Lévi-Leblond, J.M., Galilei group and nonrelativistic quantum mechanics (1963) Journal of Mathematical Physics, 4, pp. 776-788
• Lévi-Leblond, J.M., The pedagogical role and epistemological significance of group theory in quantum mechanics (1974) Nuovo Cimento, 4, pp. 99-143
• Lombardi, O., Castagnino, M., A modal-Hamiltonian interpretation of quantum mechanics (2008) Studies in History and Philosophy of Modern Physics, 39, pp. 380-443
• Lombardi, O., Castagnino, M., Ardenghi, J.S., The modal-Hamiltonian interpretation and the Galilean covariance of quantum mechanics (2010) Studies in History and Philosophy of Modern Physics, forthcoming
• Loux, M., (1998) Metaphysics. A Contemporary Introduction, , London-New York: Routledge
• Menzel, C., (2007) The Stanford Encyclopedia of Philosophy. Stanford: Stanford University., , Actualism. In E. N. Zalta (ed.)
• Minkowski, H., The Principle of Relativity (1923) A Collection of Original Memoirs on the Special and General Theory of Relativity. New York: Dover, pp. 75-91. , Space and time. In W. Perrett and G. B. Jeffrey (eds.)
• Mittelstaedt, P., (1998) The Interpretation of Quantum Mechanics and the Measurement Process, , Cambridge: Cambridge University Press
• Monton, B., Van Fraassen and Ruetsche on preparation and measurement (1999) Philosophy of Science, 66, pp. S82-S91
• Nozick, R., (2001) Invariances: The Structure of the Objective World, , Harvard: Harvard University Press
• Omnès, R., (1994) The Interpretation of Quantum Mechanics, , Princeton: Princeton University Press
• Omnès, R., (1999) Understanding Quantum Mechanics, , Princeton: Princeton University Press
• Paz, J.P., Decoherence in quantum Brownian motion (1994) Physical Origins of Time Asymmetry. Cambridge: Cambridge University Press., , In J. Halliwell, J. Pérez-Mercader and W. Zurek (eds. )
• Paz, J.P., Zurek, W., Quantum limit of decoherence: environment induced superselection of energy eigenstates (1999) Physical Review Letters, 82, pp. 5181-5185
• Paz, J.P., Zurek, W., Environment-induced decoherence and the transition from quantum to classical." In D. Heiss (ed.). Fundamentals of Quantum Information (2002) Lecture Notes in Physics, 587. , Heidelberg-Berlin: Springer-Verlag
• Primas, H., (1983) Chemistry, Quantum Mechanics and Reductionism, , Berlin: Springer
• Russell, B., (1919) Introduction to Mathematical Philosophy, , London: George Allen and Unwin
• Schlosshauer, M., Decoherence, the measurement problem, and interpretations of quantum mechanics (2004) Reviews of Modern Physics, 76, pp. 1267-1305
• Schlosshauer, M., (2007) Decoherence and the Quantum-to-Classical Transition, , Heidelberg-Berlin: Springer
• Tinkham, M., (1964) Group Theory and Quantum Mechanics, , New York: McGraw-Hill
• Tung, W.K., (1985) Group Theory in Physics, , Singapore: World Scientific
• van Fraassen, B.C., (1972) A formal approach to the philosophy of science, pp. 303-366. , In R. Colodny (ed.). Paradigms and Paradoxes: The Philosophical Challenge of the Quantum Domain. Pittsburgh: University of Pittsburgh Press
• van Fraassen, B.C., Semantic analysis of quantum logic (1973) Contemporary Research in the Foundations and Philosophy of Quantum Theory. Dordrecht: Reidel, pp. 80-113. , In C. A. Hooker (ed. )
• van Fraassen, B.C., The Einstein-Podolsky-Rosen paradox (1974) Synthese, 29, pp. 291-309
• Vermaas, P.E., Dieks, D., The modal interpretation of quantum mechanics and its generalization to density operators (1995) Foundations of Physics, 25, pp. 145-158
• Weinberg, S., (1995) The Quantum Theory of Fields, 1. , Foundations. Cambridge: Cambridge University Press
• Wigner, E.P., On the unitary representations of the inhomogeneous Lorentz group (1939) Annals of Mathematics, 40, pp. 149-204
• Weyl, H., (1952) Symmetry, , Princeton: Princeton University Press
• Wooley, R.G., Must a molecule have a shape? (1978) American Chemical Society, 100, pp. 1073-1078
• Zurek, W., Pointer basis of quantum apparatus: into what mixtures does the wave packet collapse? (1981) Physical Review D, 24, pp. 1516-1525
• Zurek, W., Environment-induced superselection rules (1982) Physical Review D, 26, pp. 1862-1880
• Zurek, W., Preferred states, predictability, classicality and the environment-induced decoherence (1993) Progress of Theoretical Physics, 89, pp. 281-312
• Zurek, W., Decoherence, einselection, and the quantum origins of the classical (2003) Reviews of Modern Physics, 75, pp. 715-776
• Zurek, W., Habib, S., Paz, J.P., Coherent states via decoherence (1993) Physical Review Letters, 70, pp. 1187-1190

Citas:

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

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

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

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