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10.0

Mar 1, 2018
03/18

by
Wyllie, George Andrew Park

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Pbk. 15/-. sbn 09 101321 6

Topics: Statistical mechanics, Statistical mechanics

44
44

Feb 27, 2018
02/18

by
Dennery, Philippe

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"A Halsted Press book."

Topics: Statistical mechanics, Statistical mechanics

15
15

Jul 25, 2019
07/19

by
Meijer, Paul Herman Ernst, 1921-

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ix, 172 p. : 24 cm. --

Topic: Statistical mechanics

682
682

Apr 25, 2013
04/13

by
Feynman, Richard Phillips

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xii, 354 p. 25 cm

Topic: Statistical mechanics

Topic: Statistical mechanics

217
217

Oct 3, 2013
10/13

by
Marconi, Puglisi, Rondoni and Vulpiani

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General aspects of the Fluctuation-Dissipation Relation ( FDR), and Response The- ory are considered. After analyzing the conceptual and hist orical relevance of fluc- tuations in statistical mechanics, we illustrate the relat ion between the relaxation of spontaneous fluctuations, and the response to an external pe rturbation. These stud- ies date back to Einstein�s work on Brownian Motion, were con tinued by Nyquist and Onsager and culminated in Kubo�s linear response theory . The FDR has...

Topics: Statistical Mechanics, "

259
259

Oct 4, 2013
10/13

by
Philippe A. Martin

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Contenu: 1 Mouvement brownien; 2 Processus stochastiques; 3 Processus markoviens diffusifs; 4 �quations ma�tresses;5 La micror�versibilit�; 6 L��quation de Boltzmann;7 Th�orie de la r�ponse lin�aire. Lecture Notes Collection FreeScience.info ID2180 Obtained from http://itp.epfl.ch/webdav/site/itp/shared/import/migration/coursEPFL.pdf http://www.freescience.info/go.php?pagename=books&id=2180

Topics: Statistical Mechanics, "

618
618

Oct 4, 2013
10/13

by
Franz J. Vesely

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Contents: Why is water wet?; Elements of Kinetic Theory; Phase space; Statistical Thermodynamics; Statistical Quantum Mechanics; Lecture Notes Collection FreeScience.info ID2246 Obtained from http://homepage.univie.ac.at/franz.vesely/sp_english/sp_print.pdf http://www.freescience.info/go.php?pagename=books&id=2246

Topics: Statistical Mechanics, "

25
25

Jun 19, 2019
06/19

by
Davidson, Norman R. (Norman Ralph), 1916-

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540 p. : 24 cm. --

Topic: Statistical mechanics

12
12

Jun 21, 2019
06/19

by
Chisholm, J. S. R. (John Stephen Roy)

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160 p. 22 cm

Topic: Statistical mechanics

139
139

Oct 4, 2013
10/13

by
Leticia F. Cugliandolo

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Contents: Introduction; Phase Transitions; Disorder; Stochastic processes; Surfaces and interfaces. Lecture Notes Collection FreeScience.info ID2313 Obtained from http://www.phys.ens.fr/~leticia/TEACHING/cours-orsay.pdf http://www.freescience.info/go.php?pagename=books&id=2313

Topics: Statistical Mechanics, "

126
126

Jun 28, 2010
06/10

by
Andrews, Frank C

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Bibliography: p. 187-188

Topic: Statistical mechanics

16
16

May 24, 2019
05/19

by
Toda, Morikazu, 1917-

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2 v. : 24 cm

Topic: Statistical mechanics

864
864

Jan 15, 2014
01/14

by
McQuarrie, Donald A. (Donald Allan)

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Includes bibliographical references and index

Topic: Statistical mechanics

123
123

Jul 21, 2011
07/11

by
MacDonald, D. K. C. (David Keith Chalmers), 1920-

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Includes bibliography

Topic: Statistical mechanics

417
417

Sep 30, 2009
09/09

by
Khinchin, Aleksandr IAkovlevich, 1894-

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"First American edition."--Dust jacket

Topic: Statistical mechanics

Applications of the Theory of Distributions in Mechanics by W. Kecs, P. P. Teodorescu

Topic: Statistical Mechanics

10
10.0

Jul 12, 2019
07/19

by
Kubo, Ryōgo, 1920-

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xii, 425 p

Topic: Statistical mechanics

644
644

Oct 5, 2013
10/13

by
Yuri Galperin and Jens Feder

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Contents: 1 Introduction; 2 Historical Background; 3 Principles of statistical mechanics; 4 Thermodynamic quantities; 5 The Gibbs Distribution; 6 Ideal gas; 7 Statistical ensembles; 8 Fluctuations; 9 Stochastic Processes; 10 Non-Ideal Gases; 11 Phase Equilibrium; 12 Continuous Phase Transitions; 13 Transport phenomena. Lecture Notes Collection FreeScience.info ID1317 Obtained from http://folk.uio.no/yurig/fys203/fys203.pdf http://www.freescience.info/go.php?pagename=books&id=1317

Topics: Statistical Mechanics, "

943
943

Oct 3, 2013
10/13

by
Jed Rembold

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Contents: Fundamental Principles of Statistical Physics; Selected Applications; Introduction to Kinetic Theory. Lecture Notes Collection FreeScience.info ID2445 Obtained from http://infohost.nmt.edu/~jrembold/pdfs/Resources/Stat_Mech_Notes_Completed.pdf http://www.freescience.info/go.php?pagename=books&id=2445

Topics: Statistical Mechanics, "

52
52

Jul 29, 2019
07/19

by
Morandi, Giuseppe

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xviii, 648 p. : 22 cm

Topic: Statistical mechanics

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65

Jul 24, 2019
07/19

by
Ruelle, David

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xi, 219 p. ; 24 cm. --

Topic: Statistical mechanics

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14

Jul 29, 2019
07/19

by
Guggenheim, E. A. (Edward Armand), 1901-

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211 p. :

Topic: Statistical mechanics

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27

Jul 26, 2019
07/19

by
Eyring, Henry, 1901-

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xiii, 508 p. 24 cm

Topic: Statistical mechanics

1,394
1.4K

Oct 5, 2013
10/13

by
Richard Fitzpatrick

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Contents: Introduction; Probability theory ; Statistical mechanics; Heat and work; Statistical thermodynamics; Classical thermodynamics; Applications of statistical thermodynamics; Quantum statistics. Lecture Notes Collection FreeScience.info ID1615 Obtained from http://farside.ph.utexas.edu/teaching/sm1/statmech.pdf http://www.freescience.info/go.php?pagename=books&id=1615

Topics: Statistical Mechanics, "

166
166

Nov 30, 2011
11/11

by
Huang, Kerson, 1928-

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Includes bibliography

Topic: Statistical mechanics

866
866

Oct 4, 2013
10/13

by
Eric Poisson

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Contents: Review of thermodynamics; Statistical mechanics of isolated systems; Statistical mechanics of interacting systems; Information theory; Paramagnetism; Quantum statistics of ideal gases; Black-body radiation. Lecture Notes Collection FreeScience.info ID2224 Obtained from http://www.physics.uoguelph.ca/poisson/research/spii.pdf http://www.freescience.info/go.php?pagename=books&id=2224

Topics: Statistical Mechanics, "

13
13

Jan 29, 2019
01/19

by
Rushbrooke, G.S

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xiii, 334 p. diagrs. ; 23 cm

Topic: Statistical mechanics

78
78

Jul 19, 2012
07/12

by
Toda, Morikazu, 1917-; Kubo, Ryōgo, 1920-; Saitō, N. (Nobuhiko), 1919-; Hashitsume, N. (Natsuki), 1925-

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Vol. 2 by R. Kubo, M. Toda, N. Hashitsume

Topic: Statistical mechanics

1
1.0

May 9, 2020
05/20

by
Halley, J. Woods (James Woods), 1938-

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xi, 283 p. : 26 cm

Topic: Statistical mechanics

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21

Jul 29, 2019
07/19

by
Ma, Shang-keng, 1940-1983

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xxv, 548 p. : 24 cm

Topic: Statistical mechanics

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39

Jul 27, 2019
07/19

by
Baierlein, Ralph

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xi, 486 p. ; 25 cm

Topic: Statistical mechanics

75
75

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feynman's book of statistical mechanics

Topic: statistical mechanics

591
591

Oct 4, 2013
10/13

by
Kim Christensen

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The aim of the percolation theory course is to provide a challenging and stimulating introduction to a selection of topics within modern theoretical condensed matter physics. Percolation theory is the simplest model displaying a phase transition. The analytic solutions to 1d and mean-eld percolation are presented. While percolation cannot be solved exactly for intermediate dimensions, the model enables the reader to become familiar with important concepts such as fractals, scaling, and...

Topics: Statistical Mechanics, "

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20

Jul 12, 2019
07/19

by
Jackson, E. Atlee (Edwin Atlee), 1931-

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xi, 241 p. :

Topic: Statistical mechanics

65
65

Oct 5, 2013
10/13

by
Professor E. Presutti

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Buon libro di meccanica statistica, tratta della teoria classica di Blotzman, modello di Ising; ergodicit� e reversibilit�; teoria dello scattering Lecture Notes Collection FreeScience.info ID82 Obtained from http://www.mat.uniroma2.it/~presutti/ART-PS/lms.ps http://www.freescience.info/go.php?pagename=books&id=82

Topics: Statistical Mechanics, "

204
204

Oct 4, 2013
10/13

by
Larry SCHULMAN

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Contents: Irreversibility; Quantum irreversibility; Stochastic dynamics: irreversibility from coarse graining; . Initial conditions vs. ﬁnal conditions: a restatement of the second law; . Arrows of time; . Correlating arrows of time; . The universe with two-time boundary conditions; How do you deﬁne macroscopic? . . . with practical consequences; Coarse grains; Quantum measurement theory; Quantum measurement theory. Lecture Notes Collection FreeScience.info ID2142 Obtained from...

Topics: Statistical Mechanics, "

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13

Jul 27, 2019
07/19

by
Andrews, Frank C

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xii, 206 p. 24 cm

Topic: Statistical mechanics

22
22

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xiii, 561 p. : 24 cm

Topic: Statistical mechanics

4,975
5.0K

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Statistical Physics, Mechanics

Topic: Statistical Mechanics

740
740

Oct 3, 2013
10/13

by
David Tong

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The purpose of this course is to introduce the dictionary that allows you translate from the microscopic world where the laws of Nature are written to the everyday macroscopic world that we're familiar with. This will allow us to begin to address very basic questions about how matter behaves. Lecture Notes Collection FreeScience.info ID2731 Obtained from http://www.damtp.cam.ac.uk/user/tong/statphys/sp.pdf http://www.freescience.info/go.php?pagename=books&id=2731

Topics: Statistical Mechanics, "

1
1.0

Jun 29, 2018
06/18

by
Hiroshi Watanabe; Hajime Inaoka; Nobuyasu Ito

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The ripening kinetics of bubbles is studied by performing molecular dynamics simulations. From the time evolution of a system, the growth rates of individual bubbles are determined. At low temperatures, the system exhibits a $t^{1/2}$ law and the growth rate is well described by classical Lifshitz-Slyozov-Wagner (LSW) theory for the reaction-limited case. This is direct evidence that the bubble coarsening at low temperatures is reaction-limited. At high temperatures, although the system...

Topics: Statistical Mechanics, Condensed Matter

Source: http://arxiv.org/abs/1603.04181

0
0.0

Jun 30, 2018
06/18

by
Tarcísio N. Teles; Duccio Fanelli; Stefano Ruffo

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The classical wave-particle Hamiltonian is considered in its generalized version, where two modes are assumed to interact with the co-evolving charged particles. The equilibrium statistical mechanics solution of the model is worked out analytically, both in the canonical and the microcanonical ensembles. The competition between the two modes is shown to yield ensemble inequivalence, at variance with the standard scenario where just one wave is allowed to develop. As a consequence, both...

Topics: Statistical Mechanics, Condensed Matter

Source: http://arxiv.org/abs/1402.7012

0
0.0

Jun 28, 2018
06/18

by
Saikat Chakraborty; Subir K. Das

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Dynamics of ordering in Ising model, following quench to zero temperature, have been studied via Glauber spin-flip Monte Carlo simulations in space dimensions $d=2$ and $3$. One of the primary objectives has been to understand phenomena associated with the persistent spins, viz., time decay in the number of unaffected spins, growth of the corresponding pattern and its fractal dimensionality, for varying correlation length in the initial configurations, prepared at different temperatures, at and...

Topics: Statistical Mechanics, Condensed Matter

Source: http://arxiv.org/abs/1509.07590

0
0.0

Jun 29, 2018
06/18

by
EJ Janse van Rensburg; SG Whittington

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We consider self-avoiding walks terminally attached to an impenetrable surface at which they can adsorb. We call the vertices farthest away from this plane the top vertices and we consider applying a force at the plane containing the top vertices. This force can be directed away from the adsorbing surface or towards it. In both cases we prove that the free energy (in the thermodynamic limit) is identical to the free energy when the force is applied at the last vertex. This means that the...

Topics: Statistical Mechanics, Condensed Matter

Source: http://arxiv.org/abs/1602.01310

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0.0

Jun 30, 2018
06/18

by
R. Kenna; B. Berche

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It is well known that standard hyperscaling breaks down above the upper critical dimension d_c, where the critical exponents take on their Landau values. Here we show that this is because, in standard formulations in the thermodynamic limit, distance is measured on the correlation-length scale. However, the correlation-length scale and the underlying length scale of the system are not the same at or above the upper critical dimension. Above d_c they are related algebraically through a new...

Topics: Statistical Mechanics, Condensed Matter

Source: http://arxiv.org/abs/1411.2754

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1.0

Jun 30, 2018
06/18

by
Jörn Dunkel; Stefan Hilbert

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We respond to invalid criticism in the recent Comment by Schneider et al. [arXiv:1407.4127v1]

Topics: Statistical Mechanics, Condensed Matter

Source: http://arxiv.org/abs/1408.5392

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0.0

Jun 29, 2018
06/18

by
Wonjun Choi; Deokjae Lee; B. Kahng

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A hybrid phase transition (HPT) that exhibits properties of continuous and discontinuous phase transitions at the same transition point has been observed in diverse complex systems. Previous studies of the HPTs on complex networks mainly focused on whether the order parameter is continuous or discontinuous. However, more careful and fundamental questions on the critical behaviors of the HPT such as how the divergences of the susceptibility and of the correlation size are affected by the...

Topics: Statistical Mechanics, Condensed Matter

Source: http://arxiv.org/abs/1608.02323

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1.0

Jun 30, 2018
06/18

by
Sha Liu; Junjie Liu; Peter Hänggi; Changqin Wu; Baowen Li

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Guided by a stylized experiment we develop a self-consistent anharmonic phonon concept for nonlinear lattices which allows for explicit "visualization." The idea uses a small external driving force which excites the front particles in a nonlinear lattice slab and subsequently one monitors the excited wave evolution using molecular dynamics simulations. This allows for a simultaneous, direct determination of the existence of the phonon mean free path with its corresponding anharmonic...

Topics: Statistical Mechanics, Condensed Matter

Source: http://arxiv.org/abs/1403.3598

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0.0

Jun 29, 2018
06/18

by
Andreas Dechant; Adrian Baule; Shin-ichi Sasa

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We show that uncorrelated Gaussian noise, despite its paradigmatic association with thermal equilibrium, can drive a system out of equilibrium and can serve as a resource from which work can be extracted. We consider an overdamped particle in a periodic potential with an internal degree of freedom and a state-dependent friction, coupled to an equilibrium bath. Applying additional Gaussian white noise drives the system into a non-equilibrium steady state and causes a finite current if the...

Topics: Statistical Mechanics, Condensed Matter

Source: http://arxiv.org/abs/1609.09633