Di Liberto, Francesco (2006) Entropy production and lost work for irreversible processes. Philosophical Magazine. ISSN 1478-6435 (Sottomesso)


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Tipologia del documento: Preprint
Titolo: Entropy production and lost work for irreversible processes
Di Liberto, Francescodiliberto@na.infn.it
Data: 2006
Tipo di data: Sottomissione
Titolo del periodico: Philosophical Magazine
Data: 2006
ISSN: 1478-6435
Parole chiave: irreversibility, entropy production, adiabatic process
Riferimenti bibliografici: [1] W.H. Zurek, Entropy Evaporated by a Black Hole, Phys.Rev. Lett 49 1683 (1982); P. Kanti, Evaporating black holes and extra-dimensions, Int. J. Mod. Phys. A19 4899 (2004). [2] F. Angulo-Brown, An ecological optimization criterion for finite-time heat engines, J. Appl. Phys. 69 7465 (1991). [3] Z. Yan and L. Chen, The fundamental optimal relation and the bounds of power output efficiency for an irreversible Carnot engine, J. Phys . A: Math. and Gen 28, 6167 (1995). [4] A. Bejan, Entropy generation minimization: the new thermodynamics of finite size devices and finite-time processes, J. Appl. Phys. 79 1191 (1996) and References therein. [5] L.G. Chen, C. Wu and F.R. Sun, Finite time thermodynamics or entropy generation minimization of energy systems, J. Non- Equil. Thermodyn. 25 327 (1999) and References therein. [6] A.M. Tsirlin and V. Kazakov, Maximal work problem in finite-time Thermodynamics, Phys. Rev. E 62 307 (2000); E. Allahverdyan and T. M Nieuwenhuizen, Optimizing the Classical Heat Engine, Phys. Rev. Letters 85 232 (2000); F. di Liberto, Complexity in step-wise ideal gas Carnot cycle, Physica A 314 331-344 (2002). [7] H.L. Callendar, The Caloric Theory of Heat and Carnot's Principle, Proc. Phys. Soc. 23 153 (1911); A. Sommerfeld, Thermodynamics and Statistical Mechanics, in Lectures in Theoretical Physics –Vol. V - Chp.II, Sec.21, pp. 152-155 (Academic Press, 1964); I. Prigogine, Thermodynamics of irreversible Processes (Interscience Publishers, New York, 1967). G. Job, Neudarstellung der Warmlehre, die Entropie als Warme (Berlin, 1972). G. Falk, F. Hermann and G.B. Schmid, Energy Forms or Energy Careers, Am. J. Phys. 51 1074 (1983). [8] H.S. Leff and L. Jones Gerald, Irreversibility, entropy production and thermal efficiency, Am. J. Phys. 43 973 (1975); H.S. Leff, Heat engine and the performance of the external work, Am. J. Phys. 46 218 (1978); H.S. Leff, Thermal efficiency at maximum work output: new results for old heat engines, Am .J. Phys 55 602 (1987); P.T. Landsberg and H.S. Leff, Thermodynamic cycles with nearly universal maximum-work efficiencies, J. Phys. A: Math. and Gen 22 4019 (1989). [9] V.T. Marcella, Entropy production and the second law of thermodynamics: an introduction to second law analysis, Am . J. Phys. 60 888-895 (1992). [10] R.E. Reynolds, Comment on ‘Entropy production and the second law of thermodynamics: an introduction to second law analysis’, Am. J. Phys. 62 92 (1994). [11] S.K. Das Comment on ‘Entropy production and the second law of thermodynamics: an introduction to second law analysis’, Am. J. Phys. 62 1151-1152 (1994). [12] M. Vicentini Missoni, Dal calore all’Entropia (La Nuova Italia Scientifica, Roma, 1992); H.U. Fuchs, The dynamics of heat (Springer, New York 1996). F. Hermann, The Karlsruhe Physics Course, Eur. J. Phys. 21 49 (2000) ; C. Agnes, M. D’Anna, F. Hermann and P. Pianezz, L’Entropia Giocosa, Atti XLI Congresso AIF, 34 (2002). M. D'Anna, U. Kocher, P. Lubini, S. Sciorini”L'equazione di bilancio dell'energia e dell'entropia” La fisica nella Scuola Vol.XXXVIII (2005,)290 [13] O. Kafri., Y.B. Band and R.D. Levine, Is work output optimized in a reversible operation?, Chem. Phys. Lett. 77 441 (1981). [14] J.I. Belandria, Positive and negative entropy production in an ideal-gas expansion, Europhys. Lett. 70 446 (2005). [15] G. Gallavotti “Nonequilibrium thermodynamics ?” cond-mat/0301172 G. Gallavotti, E.G.D. Cohen “Note on nonequilibrium stationary states and entropy” cond-mat/0312306 G. Gallavotti “ Entropy production in nonequilibrium thermodynamics: a review “cond-mat/0312657
Settori scientifico-disciplinari del MIUR: Area 02 - Scienze fisiche > FIS/02 - Fisica teorica, modelli e metodi matematici
Area 02 - Scienze fisiche > FIS/08 - Didattica e storia della fisica
Area 02 - Scienze fisiche > FIS/01 - Fisica sperimentale
Depositato il: 15 Mar 2006
Ultima modifica: 30 Set 2014 12:20
URI: http://www.fedoa.unina.it/id/eprint/345

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