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008 070918s2000    enka          001 0 eng d
020   $a3540676201
035   $ab13588539-39ule_inst
040   $aDip.to Fisica$beng
082 04$a514.74$221
084   $a53.1.3
084   $aLC QC20.7.H35
245 00$aHard ball systems and the Lorentz gas /$cL.A. Bunimovich... [et al.] ; edited by D. Szász
260   $aBerlin ;$aLondon :$bSpringer,$cc2000
300   $aviii, 458 p. :$bill. (some col.) ;$c25 cm
440  0$aEncyclopaedia of mathematical sciences,$x0938-0396 ;$vv. 101.$pMathematical physics II.
504   $aIncludes bibliographical references and index
505 00$tGeometric approach to semi-dispersing billiards /$rD. Burago, S. Ferleger and A. Kononenko --$tOn the sequences of collisions among hard spheres in infinite space /$rT.J. Murphy and E.G.D. Cohen --$tHard ball systems and semi-dispersive billiards /$rN. Simányi --$tDecay of correlations for Lorentz gases and hard balls /$rN. Chernov and L.-S. Young --$tEntropy values and entropy bounds /$rN. Chernov --$tExistence of transport coefficients /$rL.A. Bunimovich --$tInteracting particles /$rC. Liverani --$tScaling dynamics of a massive piston in an ideal gas /$rJ.L. Lebowitz, J. Piasecki, and Ya. Sinai --$tKinetic theory estimates for the Kolmogorov-Sinai entropy, and the largest Lyapunov exponents for dilute, hard balls gases and for dilute, random Lorentz gases /$rR. van Zon, H. van Beijeren and J.R. Dorfman --$tSimulation of billiards and of hard body fluids /$rH.A. Posch and R. Hirschl --$tLorentz gas /$rC.P. Dettmann --$tEntropy balance, multibaker maps, and the dynamics of the Lorentz gas /$rT. Tél and J. Vollmer --$tBoltzmann's ergodic hypothesis, a conjecture for centuries? /$rD. Szász
650  0$aDynamics.
650  0$aHamiltonian systems
700 1 $aSzász, D.
700 1 $aBunimovich, L. A.
907   $a.b13588539$b02-04-14$c18-09-07
912   $a991002844129707536
945   $aLE006 53.1.3 SZA$g1$i2006000160964$lle006$op$pE114.35$q-$rl$s-  $t0$u0$v0$w0$x0$y.i14555785$z18-09-07
996   $aHard ball systems and the Lorentz gas$91220434
997   $aUNISALENTO
998   $ale006$b18-09-07$cm$da  $e-$feng$genk$h0$i0