Skip to main content Accessibility help
×
  • Cited by 47
Publisher:
Cambridge University Press
Online publication date:
October 2012
Print publication year:
2012
Online ISBN:
9781139095167

Book description

Time asymmetric phenomena are successfully predicted by statistical mechanics. Yet the foundations of this theory are surprisingly shaky. Its explanation for the ease of mixing milk with coffee is incomplete, and even implies that un-mixing them should be just as easy. In this book the authors develop a new conceptual foundation for statistical mechanics that addresses this difficulty. Explaining the notions of macrostates, probability, measurement, memory, and the arrow of time in statistical mechanics, they reach the startling conclusion that Maxwell's Demon, the famous perpetuum mobile, is consistent with the fundamental physical laws. Mathematical treatments are avoided where possible, and instead the authors use novel diagrams to illustrate the text. This is a fascinating book for graduate students and researchers interested in the foundations and philosophy of physics.

Reviews

'The Road to Maxwell’s Demon is an exceptionally clear and readable book, intended for readers without physics or philosophy backgrounds. It is also a highly original and important contribution to the foundations of physics. It goes against much of the received wisdom and offers novel solutions to many problems: among them, discussions of time asymmetry in classical mechanics, an empiricist alternative to typicality, a criticism of the role of ergodicity, the notion of a physical observer and the irrelevance of information theory to the foundations of statistical mechanics. Readers interested in the foundations of physics will welcome such a fresh outlook on these topics.'

Amit Hagar Source: Metascience

Refine List

Actions for selected content:

Select all | Deselect all
  • View selected items
  • Export citations
  • Download PDF (zip)
  • Save to Kindle
  • Save to Dropbox
  • Save to Google Drive

Save Search

You can save your searches here and later view and run them again in "My saved searches".

Please provide a title, maximum of 40 characters.
×

Contents

References

Albert, D. (1992) Quantum Mechanics and ExperienceCambridge, MA: Harvard University Press.
Albert, D. (2000) Time and Chance. Cambridge, MA: Harvard University Press.
Albert, D. (2012). Physics and chance. In Y. Ben-Menahem and M. Hemmo (eds.), Probability in Physics. The Frontiers Collection, Berlin Heidelberg: Springer-Verlag, pp. 17–40.
Alexander, H. G (1956) The Leibniz Clark Correspondence. Manchester: Manchester University Press.
Arnold, V. I. and Avez, A. (1968) Ergodic Problems of Classical Mechanics. New York, Amsterdam: Benjamin.
Arntzenius, F. (2000) Are there really instantaneous velocities?The Monist 83(2), 187–208.
Arntzenius, F. (2004) Time-reversal operations and the direction of time. Studies in History and Philosophy of Modern Physics 35(1), 31–43.
Arntzenius, F. and Greaves, H. (2009) Time reversal in classical electromagnetism. British Journal for the Philosophy of Science 60(3), 557–584.
Beisbart, C. and Hartmann, S. (eds.) (2011) Probabilities in Physics. Oxford: Oxford University Press.
Bell, J. S. (1987) Are there quantum jumps? In J. S. Bell (ed.), Speakable and Unspeakable in Quantum Mechanics. Cambridge: Cambridge University Press, pp. 201–212.
Ben Menahem (2011) The causal family: the place of causality in science. SSRN: http://ssrn.com/abstract=1925493
Bennett, C. (1973) Logical reversibility of computation. IBM Journal of Research and Development 17, 525–532.
Bennett, C. (1982) The thermodynamics of computation: a review. International Journal of Theoretical Physics 21, 905–940.
Bennett, C. (2003) Notes on Landauer's principle, reversible computation, and Maxwell's Demon. Studies in History and Philosophy of Modern Physics 34(3), 501–510.
Bergmann, P. G. and Lebowitz, J. L. (1955) New approach to nonequilibrium processes. Physical Review 99, 578–587.
Berkovitz, J., Frigg, R. and Krontz, F. (2006) The ergodic hierarchy, randomness and chaos. Studies in History and Philosophy of Modern Physics 37, 661–691.
Bernoulli, J. (1713) The Art of Conjecturing, together with Letter to a Friend on Sets in Court Tennis. English translation by Edith Sylla (2005). Baltimore: Johns Hopkins University Press.
Blatt, J. M. (1959) An alternative approach to the ergodic problem. Progress of Theoretical Physics 22(6), 745–756.
Brading, K. and Castellani, E. (eds.) (2003) Symmetries in Physics: Philosophical Reflections. Cambridge: Cambridge University Press.
Brown, H. and Uffink, J. (2001) The origins of time-asymmetry in thermodynamics: the Minus First Law. Studies in History and Philosophy of Modern Physics 32(4), 525–538.
Brown, H.Myrvold, W. and Uffink, J. (2009) Boltzmann's H-theorem, its limitations, and the birth of statistical mechanics. Studies in History and Philosophy of Modern Physics 40, 174–191.
Brush, S. (1976) The Kind of Motion We Call Heat. Amsterdam: North Holland.
Bub, J. (2001) Maxwell's Demon and the thermodynamics of computation. Studies in History and Philosophy of Modern Physics 32(4), 569–579.
Butterfield, J. (2011) Laws, causation and dynamics at different levels. PhilSci Archive, http://philsci-archive.pitt.edu/8745/
Butterfield, J. and Bouatta, N. (2011) Emergence and reduction combined in phase transitions. PhilSci Archive, http://philsci-archive.pitt.edu/8554/
Callender, C. (1995) The metaphysics of time-reversal: Hutchison on classical mechanics. British Journal for the Philosophy of Science 46(3), 331–340.
Callender, C. (1999). Reducing thermodynamics to statistical mechanics: the case of entropy. Journal of Philosophy XCVI, 348–373.
Callender, C. (2001) Taking thermodynamics too seriously. Studies in History and Philosophy of Modern Physics 32(4), 539–553.
Callender, C. (2004) Measures, explanation and the past: should “special” initial conditions be explained?British Journal for the Philosophy of Science 55, 195–217.
Callender, C. (2007) The emergence and interpretation of probability in Bohmian mechanics. Studies in the History and Philosophy of Modern Physics 38, 351–370.
Costa de Beauregard, O. and Tribus, M. (1974) Information theory and thermodynamics. Helvetica Physica Acta, 47, 238–247.
Dürr, D., Goldstein, S. and Zanghi, N. (1992) Quantum equilibrium and the origin of absolute uncertainty. Journal of Statistical Physics 67(5/6), 843–907.
Dürr, D. (2001) Bohmain mechanics. In J. Bricmont, D. Dürr, M. C. Galavottiet al. (eds.), Chance in Physics: Foundations and Perspectives. Lecture Notes in Physics, Springer-Verlag, pp. 115–132.
Earman, J. (1986) A Primer on Determinism. University of Western Ontario Series in Philosophy of Science, vol. 32, Dordrecht: Reidel.
Earman, J. (2002) What time-reversal invariance is and why it matters. International Studies in the Philosophy of Science 16(3), 245–264.
Earman, J. (2006) The Past Hypothesis: not even false. Studies in History and Philosophy of Modern Physics 37, 399–430.
Earman, J. and Norton, J. (1998) Exorcist XIV: the wrath of Maxwell's Demon. Part I. From Maxwell to Szilard. Studies in History and Philosophy of Modern Physics 29(4), 435–471.
Earman, J. and Norton, J (1999) Exorcist XIV: the wrath of Maxwell's Demon. Part II. From Szilard to Landauer and beyond. Studies in History and Philosophy of Modern Physics 30(1), 1–40.
Earman, J. and Redei, M. (1996) Why ergodic theory does not explain the success of equilibrium statistical mechanics. The British Journal for the Philosophy of Science 47, 63–78.
Eddington, A. (1935) The Nature of the Physical World. London: Everyman's Library, J. M. Dent.
Ehrenfest, P. and Ehrenfest, T. (1912) The Conceptual Foundations of the Statistical Approach in Mechanics. Leipzig; reprinted 1990 New York: Dover.
Einstein, A. (1905) Über die von der molekularkinetischen theorie der wärme geforderte bewegung von in ruhenden flüssigkeiten suspendierten teilchen. Annalen der Physik 17, 549–560. English translation in: R. Furth (ed.) Einstein, Albert, Investigations on the Theory of Brownian Motion, New York: Dover, 1926.
Einstein, A. (1970) Autobiographical notes. In P. A. Schilpp (ed.), Albert Einstein: Philosopher-scientist, vol. 2, Cambridge: Cambridge University Press.
Fahn, P. N. (1996) Maxwell's Demon and the entropy cost of information. Foundations of Physics 26, 71–93.
Fermi, E. (1936) Thermodynamics. New York: Dover, 1956.
Feynman, R. (1963) The Feynman Lectures on Physics, Addison Wesley.
Feynman, R. (1965) The Character of Physical Law. Cambridge: MIT Press.
Feynman, R. (1996) Feynman Lectures on Computation. London: Penguin.
Fredkin, E. and T.Toffoli, T. (1982) Conservative logic. International Journal of Theoretical Physics 21, 219–253.
French, A. P. and Taylor, E. F. (1978) An Introduction to Quantum Physics. Chapman & Hall.
Frigg, R. (2008) A field guide to recent work on the foundations of statistical mechanics. In D. Rickles (ed.), The Ashgate Companion to Contemporary Philosophy of Physics. London: Ashgate, pp. 99–196.
Frigg, R. and Werndl, C. (2012) A new approach to the approach to equilibrium. In Y. Ben-Menahem and M. Hemmo (eds.), Probability in Physics. The Frontiers Collection, Berlin Heidelberg: Springer-Verlag, pp. 99–114.
Ghirardi, G., Rimini, A. and Weber, T. (1986) Unified dynamics for microscopic and macroscopic systems. Physical Review D 34, 470–479.
Gibbs, J. W. (1902) Elementary Principles in Statistical Mechanics. New Haven: Yale University Press.
Goldstein, S. (2001) Botlzmann's approach to statistical mechanics. In J. Bricmont, D. Dürr, M. C. Galavottiet al., eds., Chance in Physics: Foundations and Perspectives. Springer-Verlag.
Goldstein, S. (2012). Typicality and notions of probability in physics. In Y. Ben-Menahem and M. Hemmo (eds.), Probability in Physics. The Frontiers Collection, Berlin Heidelberg: Springer-Verlag, pp. 59–72.
Guttmann, Y. (1999). The Concept of Probability in Statistical Physics. Cambridge: Cambridge University Press.
Hacking, I. (1975). The Emergence of Probability. Cambridge: Cambridge University Press.
Hahn, E. L. (1950). Spin echoes. Physical Review 80, 580–594.
Hahn, E. L. (1953). Free nuclear induction. Physics Today 6(11), 4–9.
Harman, P. M. (1982) Energy, Force and Matter: The Conceptual Development of Nineteenth Century Physics. Cambridge: Cambridge University Press.
Hawking, S. W. (1988) A Brief History of Time. London: Bantam Press.
Hemmo, M. and Pitowsky, I. (2007) Quantum probability and many worlds. Studies in the History and Philosophy of Modern Physics 38, 333–350.
Hemmo, M. and Shenker, O. (2001) Can we explain thermodynamics by quantum decoherence?Studies in the History and Philosophy of Modern Physics 32, 555–568.
Hemmo, M. and Shenker, O. (2003) Quantum decoherence and the approach to equilibrium (Part I). Philosophy of Science 70, 330–358.
Hemmo, M. and Shenker, O. (2005) Quantum decoherence and the approach to equilibrium (Part II). Studies in the History and Philosophy of Modern Physics 36, 626–648.
Hemmo, M. and Shenker, O. (2006) Von Neumann's entropy does not correspond to thermodynamic entropy. Philosophy of Science 73(2), 153–174.
Hemmo, M. and Shenker, O. (2010) Maxwell's Demon. The Journal of Philosophy 107, 389–411.
Hemmo and Shenker (2011a) Introduction to the philosophy of statistical mechanics: can probability explain the arrow of time in the Second Law of thermodynamics?Philosophy Compass 6/9, 640–651.
Hemmo, M. and Shenker, O. (2011b) Szilard's perpetuum mobile. Philosophy of Science 78, 264–283.
Hemmo, M. and Shenker, O. (2012) Measures over initial conditions. In Y. Ben-Menahem and M. Hemmo (eds.), Probability in Physics. The Frontiers Collection, Berlin Heidelberg: Springer-Verlag, pp. 87–98.
Hutchison, K. (1993) Is classical mechanics really time-reversible and deterministic?British Journal for the Philosophy of Science 44, 341–347.
Jauch, J. M. and Baron, J. G. (1972) Entropy, information and Szilard's paradox. Helvetica Physica Acta 45, 220–232.
Jaynes, E. T. (1957) Information theory and statistical mechanics. Physical Review 106, 620–630 (Part I); Physical Review108, 171–190 (Part 2).
Jaynes, E. T. (1965) Gibbs vs. Boltzmann entropies. American Journal of Physics, 33, 391. Reprinted in Jaynes, E. (1983), Papers on Probability, Statistics and Statistical Physics. Dordrecht: Reidel, pp. 79–88.
Knott, C. G. (1911) Life and Scientific Work of Peter Guthrie Tait. Cambridge: Cambridge University Press.
Kolmogorov, A. N. (1933) Foundations of the Theory of Probability, English translation 1956. Chelsea Publ. Co., New York.
Kripke, S. (1980) Naming and Necessity. Cambridge MA: Harvard University Press.
Lanczos, C. (1970) The Variational Principles of Mechanics. Toronto: University of Toronto Press.
Landau, L. D. and Lifshitz, E. M. (1980) Statistical Physics Part 1, Course in Theoretical Physics vol. 5. 3rd ed. Translation by J. B. Sykes and M. J. Kearsley. Oxford: Butterworth-Heinemann.
Landauer, R. (1961) Irreversibility and heat generation in the computing process. IBM Journal of Research and Development 3, 183–191.
Landauer, R. (1992) Information is physical. Proceedings of PhysComp 1992, Workshop on Physics and Computation. Los Alamitos: IEEE Computers Society Press, pp. 1–4.
Landauer, R. (1996) The physical nature of information. Physics Letters A, 217, 188–193.
Lanford, O. E. (1975) Time evolution of large classical systems. In J. Moser (ed.), Dynamical Systems, Theory and Applications. Berlin: Springer, pp.1–111.
Lanford, O. E. (1976) On the derivation of the Boltzmann equation, Asterisque 40, 117–137.
Lanford, O. E. (1981) The hard sphere gas in the Boltzmann–Grad limit. Physica 106A, 70–76.
Lebowitz, J. (1993) Boltzmann's entropy and time's arrow. Physics Today, September, 32–38.
Leff, H. S. and Rex, A. (2003) Maxwell's Demon 2: Entropy, Classical and Quantum Information, Computing. Bristol: Institute of Physics Publishing.
Loewer, B. (2001) Determinism and chance. Studies in History and Philosophy of Modern Physics 32, 609–620.
Malament, D. (2004) On the time reversal invariance of classical electromagnetic theory. Studies in History and Philosophy of Modern Physics 35B (2), 295–315.
Maroney, O. (2005) The (absence of a) relationship between thermodynamic and logical reversibility. Studies in History and Philosophy of Modern Physics 36, 355–374.
Maudlin, T. (2005) The Metaphysics Within Physics. Oxford: Oxford University Press.
Maudlin, T. (2007) What could be objective about probabilities?Studies in History and Philosophy of Modern Physics 38, 275–291.
Maxwell, J. C. (1868) Letter to W. G. Tait. In C. G. Knott, Life and Scientific Work of William Guthrie Tait. London: Cambridge University Press, 1911.
North, J. (2011) Time in thermodynamics. In C. Callender (ed.), The Oxford Handbook of Philosophy of Time. Oxford: Oxford University Press, pp. 312–350.
Penrose, O. (1970) Foundations of Statistical Mechanics. New York: Pergamon Press.
Peres, A. (1993) Quantum Theory: Concepts and Methods. Dordrecht: Kluwer.
Pitowsky, I. (1992) Why does physics need mathematics? A comment. In E. Ulmann-Margalit (ed.), The Scientific Enterprise, Dordrecht, Kluwer, pp. 163–167.
Pitowsky, I. (2012) Typicality and the role of the Lebesgue measure in statistical mechanics. In Y. Ben-Menahem and M. Hemmo (eds.), Probability in Physics. The Frontiers Collection, Berlin Heidelberg: Springer-Verlag, pp. 41–58.
Price, H. (1996) Time's Arrow and Archimedes' Point: New Directions for the Physics of Time. New York: Oxford University Press.
Putnam, H. (1967) Psychological predicates. In W. H. Capital and D. D. Merrill (eds.), Art, Mind and Religion. Pittsburgh: University of Pittsburgh Press; reprinted and retitled: The nature of mental states. In H. Putnam, Mind, Language, and Reality, Philosophical Papers, vol. 2, 2nd edition. Cambridge: Cambridge University Press (1979).
Reichenbach, H. (1956) The Direction of Time. Berkeley: University of California Press.
Ridderbos, K. (2002) The coarse graining approach to statistical mechanics: how blissful is our ignorance?Studies in History and Philosophy of Modern Physics 33(1), 65–77.
Ridderbos, K. and Redhead, M. (1998) The spin echo experiments and the Second Law of thermodynamics. Foundations of Physics 28(8), 1237–1270.
Russell, B. (1912) On the notion of cause. Proceedings of the Aristotelian Society New Series 13, 1–26.
Russell, B. (1921) The Analysis of Mind, Lecture IX.
Shalizi, C. R. and Moore, C. (2003) What is a macrostate? Subjective observations and objective dynamics. arXiv:cond-mat/0303625v1 [cond-mat.stat-mech].
Shenker, O. (1999) Maxwell's Demon and Baron Munchausen: free will as a perpetuum mobile. Studies in the History and Philosophy of Modern Physics 30, 347–372.
Sklar, L. (1973) Statistical explanation and ergodic theory. Philosophy of Science 40, 194–212.
Sklar, L. (1993) Physics and Chance. Cambridge: Cambridge University Press.
Sklar, L. (2000) Theory and Truth (Oxford: Oxford University Press).
Szilard, L. (1929). On the decrease in entropy in a thermodynamic system by the intervention of intelligent beings. In: H. S. Leff and A. Rex, A. (eds.), Maxwell's Demon 2: Entropy, Classical and Quantum Inforamtion, Computing. Bristol: Institute of Physics Publishing, 2003, pp. 110–119.
Swendsen, R. H. (2011) How physicists disagree on the meaning of entropy. American Journal of Physics 79, 342–348.
Tolman, R. (1938) The Principles of Statistical Mechanics. New York: Dover, 1979.
Tribus, M. and McIrvine, E.C. (1971) Energy and information. Scientific American 224, 179–186.
Tumulka, R. (2006) A relativistic version of the Ghirardi–Rimini–Weber Model. Journal of Statistical Physics 125, 821–840.
Uffink, J. (2001) Bluff your way in the Second Law of thermodynamics. Studies in History and Philosophy of Modern Physics 32, 305–394.
Uffink, J. (2006) Compendium to the foundations of classical statistical physics. In J. Butterfield and J. Earman (eds.), Handbook for the Philosophy of Physics, Part B, pp. 923–1074.
Uffink, J. (2008) Boltzmann's work in statistical physics. In E. N. Zalta (ed.) The Stanford Encyclopedia of Philosophy (Winter 2008 Edition), http://plato.stanford.edu/entries/statphys-Boltzmann.
Uffink, J. and Valente, G. (2010) Time's arrow and Lanford's theorem. Seminaire Poincaré XV Le Temps, 141–173.
van Fraassen, B. (1989) Laws and Symmetry. Oxford: Clarendon Press.
von Neumann, J. (1932) Mathematical Foundations of Quantum Mechanics, English translation by R. T. Beyer (1955). Princeton: Princeton University Press.
von Plato, J. (1994) Creating Modern Probability. Cambridge: Cambridge University Press.
Walker, G. H. and Ford, J. (1969) Amplitude instability and ergodic behaviour for conservative nonlinear oscillator Systems. Physical Review 188, 416–32.
Winsberg, E. (2004). Can conditioning on the “Past Hypothesis” militate against the reversibility objections?Philosophy of Science 71, 489–504.
Zurek, W. (1990). Algorithmic information content, Chuch–Turing thesis, physical entropy and Maxwell's Demon. In W. Zurek (ed.), Complexity, Entropy and the Physics of Information. Redwood: Addison Wesley.

Metrics

Full text views

Total number of HTML views: 0
Total number of PDF views: 0 *
Loading metrics...

Book summary page views

Total views: 0 *
Loading metrics...

* Views captured on Cambridge Core between #date#. This data will be updated every 24 hours.

Usage data cannot currently be displayed.