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001 9780750354073
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006 m eo d
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008 230502s2023 enka fob 000 0 eng d
020 _a9780750354073
_qebook
020 _a9780750354066
_qmobi
020 _z9780750354059
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020 _z9780750354080
_qmyPrint
024 7 _a10.1088/978-0-7503-5407-3
_2doi
035 _a(CaBNVSL)thg00083604
035 _a(OCoLC)1378317584
040 _aCaBNVSL
_beng
_erda
_cCaBNVSL
_dCaBNVSL
050 4 _aQC318.E57
_bA784 2023eb
072 7 _aPHH
_2bicssc
072 7 _aSCI065000
_2bisacsh
100 1 _aAttard, Phil,
_eauthor.
_996705
245 1 0 _aEntropy beyond the second law :
_bthermodynamics and statistical mechanics for equilibrium, non-equilibrium, classical, and quantum systems /
_cPhil Attard.
246 3 0 _aThermodynamics and statistical mechanics for equilibrium, non-equilibrium, classical, and quantum systems.
250 _aSecond edition.
264 1 _aBristol [England] (Temple Circus, Temple Way, Bristol BS1 6HG, UK) :
_bIOP Publishing,
_c[2023]
300 _a1 online resource (various pagings) :
_billustrations (some color).
336 _atext
_2rdacontent
337 _aelectronic
_2isbdmedia
338 _aonline resource
_2rdacarrier
490 1 _a[IOP release $release]
490 1 _aIOP ebooks. [2023 collection]
500 _a"Version: 20230401"--Title page verso.
504 _aIncludes bibliographical references.
505 0 _a 1. Entropy counts : universal nature of the statistical entropy -- 1.1. Entropy, weight, probability, and information -- 1.2. A combinatorial example -- 1.3. Entropy and the Second Law -- 1.4. Nature of probability and randomness
505 8 _a2. Variational formulation of equilibrium thermodynamics via entropy and free energy -- 2.1. Entropy of an isolated system -- 2.2. Heat reservoir and the Helmholtz free energy -- 2.3. Various reservoirs -- 2.4. Thermodynamic second derivatives -- 2.5. Probability and fluctuation theory
505 8 _a3. The entropy for transitions and non-equilibrium systems -- 3.1. Entropy for non-equilibrium systems -- 3.2. Pure parity fluctuation analysis -- 3.3. Mixed parity fluctuations -- 3.4. Steady heat flow -- 3.5. Variational hydrodynamics -- 3.6. Stochastic, dissipative hydrodynamic equations -- 3.7. Non-equilibrium pattern formation
505 8 _a4. Entropy for Brownian motion, fluctuations, and stochastic trajectories -- 4.1. Brownian motion -- 4.2. Fokker-Planck equation -- 4.3. Stochastic calculus -- 4.4. Generalized equipartition theorem -- 4.5. Liouville's approximation -- 4.6. Generalized Langevin equation
505 8 _a5. Equilibrium statistical mechanics and entropy in classical phase space -- 5.1. Phase space and Hamilton's equations of motion -- 5.2. Entropy of a point in phase space -- 5.3. Canonical equilibrium system -- 5.4. Stochastic, dissipative equations of motion -- 5.5. Equilibrium phase space averages -- 5.6. Sub-system entropy as a functional of particle densities -- 5.7. Time correlation and van Hove functions
505 8 _a6. Non-equilibrium statistical mechanics and path entropy -- 6.1. Reservoir entropy -- 6.2. Stochastic, dissipative equations of motion -- 6.3. Odd projection of the dynamic entropy -- 6.4. Driven Brownian motion -- 6.5. Path entropy and trajectory probability -- 6.6. Path entropy for mechanical work
505 8 _a7. Quantum statistical mechanics as entropy collapse in classical phase space -- 7.1. Conventional quantum statistical average -- 7.2. Uniform weight density of wave space -- 7.3. Canonical equilibrium system -- 7.4. Quantum statistical mechanics in classical phase space -- 7.5. Expansions for non-commutativity and symmetrization -- 7.6. Quantum ideal gas -- 7.7. Permutation loop expansion -- 7.8. The classical world
505 8 _a8. Entropy in Bose-Einstein condensation and the [lambda]-transition -- 8.1. Introduction -- 8.2. Ideal boson approach to the [lambda]-transition -- 8.3. Ideal bosons : exact enumeration -- 8.4. The [lambda]-transition for interacting bosons -- 8.5. Mixed loops -- 8.6. Discussion
505 8 _a9. Superfluidity : flow without entropy dissipation -- 9.1. Introduction -- 9.2. Nature of the Bose-Einstein condensed state -- 9.3. Interactions on the far side -- 9.4. Entropy of superfluidity -- 9.5. Fountain pressure
505 8 _a10. High temperature superconductivity : electrons paired by entropy -- 10.1. Introduction -- 10.2. General formulation and analysis -- 10.3. Results for 3He -- 10.4. Comparison of fermion pairs in BCS and the present theory -- 10.5. Monotonic-oscillatory transition in charge fluids.
520 3 _aEntropy Beyond the Second Law presents a coherent formulation of all aspects of thermodynamics and statistical mechanics with entropy as the unifying theme. This second edition includes the novel entropic treatment of Bose-Einstein condensation, superfluidity, and high temperature superconductivity. The new physical insights and the quantitative agreement with experimental measurement provide concrete examples of the universal approach based on entropy advocated in the book. Thermodynamics and statistical mechanics are important subjects, and students, academics, and researchers require the fundamental concepts to be clearly and concisely presented, as part of a unified whole, and the mathematical derivations to be explained with detailed physical explanation and applications.
521 _aThe book will appeal to graduate students, lecturers, academics, and scientific researchers in the fields of thermodynamics, statistical mechanics, condensed matter physics, theoretical chemistry, dynamics, many-body systems, condensed matter physics or quantum mechanics.
530 _aAlso available in print.
538 _aMode of access: World Wide Web.
538 _aSystem requirements: Adobe Acrobat Reader, EPUB reader, or Kindle reader.
545 _aPhil Attard researches broadly in statistical mechanics, quantum mechanics, thermodynamics, and colloid science. He has held academic positions in Australia, Europe, and North America, and he was a Professorial Research Fellow of the Australian Research Council. He has authored some 120 papers, 10 review articles, and 4 books, with over 7000 citations. As an internationally recognized researcher, he has made seminal contributions to the theory of electrolytes and the electric double layer, to measurement techniques for atomic force microscopy and colloid particle interactions, and to computer simulation and integral equation algorithms for condensed matter. Attard is perhaps best known for his discovery of nanobubbles and for establishing their nature. Recent research has focused on non-equilibrium systems and entropy as the basis for non-equilibrium thermodynamics, hydrodynamics, and chemical kinetics.
588 0 _aTitle from PDF title page (viewed on May 2, 2023).
650 0 _aEntropy.
_959664
650 0 _aThermodynamics.
_966400
650 0 _aStatistical mechanics.
_969101
650 7 _aThermodynamics & heat.
_2bicssc
_996706
650 7 _aSCIENCE / Mechanics / Thermodynamics.
_2bisacsh
_996707
710 2 _aInstitute of Physics (Great Britain),
_epublisher.
_917702
776 0 8 _iPrint version:
_z9780750354059
_z9780750354080
830 0 _aIOP (Series).
_pRelease 23.
830 0 _aIOP ebooks.
_p2023 collection.
856 4 0 _uhttps://iopscience.iop.org/book/mono/978-0-7503-5407-3
942 _cE-Books
999 _c68412
_d68412