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_a9780198525264 _brel. |
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_aeng _2639-2 |
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_6z01 _cn _2rdamedia |
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_6z01 _an |
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_6z01 _anga _2RDAfrCarrier |
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200 | 1 |
_aStatistical mechanics _etheory and molecular simulation _fMark E. Tuckerman,... |
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210 |
_aOxford _aNew York _cOxford University Press _dcop. 2010 |
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215 |
_a1 vol. (XV-700 p.) _cill., couv. ill. en coul. _d25 cm |
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225 | 2 | _aOxford graduate texts | |
305 | _aAutres tirages avec corrections : 2010, 2011, 2012, 2013 | ||
320 | _aBibliogr. p. [674]-690. Notes bibliogr. Index | ||
359 | 2 |
_pP. 1 _b1. Classical mechanics _pP. 54 _b2. Theoretical foundations of classical statistical mechanics _pP. 75 _b3. The microcanonical ensemble and introduction to molecular dynamics _pP. 134 _b4. The canonical ensemble _pP. 217 _b5. The isobaric ensembles _pP. 264 _b6. The grand canonical ensemble _pP. 279 _b7. Monte Carlo _pP. 314 _b8. Free energy calculations _pP. 364 _b9. Quantum mechanics _pP. 394 _b10. Quantum ensembles and the density matrix _pP. 408 _b11. The quantum ideal gases: Fermi-Dirac and Bose-Einstein statistics _pP. 445 _b12. The Feynman path integral _pP. 494 _b13. Classical time-dependent statistical mechanics _pP. 571 _b15. The Langevin and generalized Langevin equations _pP. 608 _b16. Critical phenomena _pP. 652 _bAppendix A: porperties of the Dirac delta-function _pP. 655 _bAppendix B: evaluation of energies and forces _pP. 666 _bAppendix C: Proof of the Trotter theorem _pP. 669 _bAppendix D: laplace transfroms _pP. 674 _bReferences _pP. 691 _bIndex |
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410 |
_0137489560 _tOxford graduate texts |
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606 |
_3027570711 _aMécanique statistique _2rameau |
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606 |
_aStatistical mechanics _2lc |
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676 |
_a530.13 _v22 |
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700 | 1 |
_3142675482 _aTuckerman _bMark E. _f19..-.... _4070 |