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100   $a20070206d2007      uy             0
101 0 $aeng
135   $aur|n|---|||||
181   $ctxt
182   $cc
183   $acr
200 10$aMicroscopic chaos, fractals and transport in nonequilibrium statistical mechanics$b[electronic resource] /$fRainer Klages
210   $aHackensack, N.J. $cWorld Scientific$dc2007
215   $a1 online resource (458 p.)
225 1 $aAdvanced series in nonlinear dynamics ;$vv. 24
300   $aDescription based upon print version of record.
311   $a981-256-507-8 
320   $aIncludes bibliographical references (p. 381-434) and index.
327   $aPreface; Contents; 1. Introduction and outline; 1.1 Hamiltonian dynamical systems approach to nonequilibrium statistical mechanics; 1.2 Thermostated dynamical systems approach to nonequilibrium statistical mechanics; 1.3 The red thread through this book; Part 1: Fractal transport coefficients; 2. Deterministic diffusion; 3. Deterministic drift-diffusion; 4. Deterministic reaction-diffusion; 5. Deterministic diffusion and random perturbations; 6. From normal to anomalous diffusion; 7. From diffusive maps to Hamiltonian particle billiards
327   $a8. Designing billiards with irregular transport coefficients9. Deterministic diffusion of granular particles; Part 2: Thermostated dynamical systems; 10. Motivation: coupling a system to a thermal reservoir; 11. The Gaussian thermostat; 12. The Nos e-Hoover thermostat; 13. Universalities in Gaussian and Nos e-Hoover dynamics?; 14. Gaussian and Nose-Hoover thermostats revisited; 15. Stochastic and deterministic boundary thermostats; 16. Active Brownian particles and Nos e-Hoover dynamics; Part 3: Outlook and conclusions; 17. Further topics in chaotic transport theory; 18. Conclusions
327   $aBibliographyIndex
330   $aA valuable introduction for newcomers as well as an important reference and source of inspiration for established researchers, this book provides an up-to-date summary of central topics in the field of nonequilibrium statistical mechanics and dynamical systems theory. Understanding macroscopic properties of matter starting from microscopic chaos in the equations of motion of single atoms or molecules is a key problem in nonequilibrium statistical mechanics. Of particular interest both for theory and applications are transport processes such as diffusion, reaction, conduction and viscosity. Rec
410  0$aAdvanced series in nonlinear dynamics ;$vv. 24.
606   $aNonequilibrium statistical mechanics
606   $aChaotic behavior in systems
606   $aTransport theory
606   $aFractals
615  0$aNonequilibrium statistical mechanics.
615  0$aChaotic behavior in systems.
615  0$aTransport theory.
615  0$aFractals.
676   $a530.13
700   $aKlages$b Rainer$0964372
801  0$bMiAaPQ
801  1$bMiAaPQ
801  2$bMiAaPQ
906   $aBOOK
912   $a9910784046803321
996   $aMicroscopic chaos, fractals and transport in nonequilibrium statistical mechanics$93855086
997   $aUNINA