Lebowitz J.L., Montroll E.W. — Nonequilibrium phenomena II. From stochastics to hydrodynamics :: Электронная библиотека попечительского совета мехмата МГУ

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Lebowitz J.L., Montroll E.W. — Nonequilibrium phenomena II. From stochastics to hydrodynamics

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Название: Nonequilibrium phenomena II. From stochastics to hydrodynamics

Авторы: Lebowitz J.L., Montroll E.W.

Аннотация:

The objective of statistical mechanics is to explain and predict the properties of macroscopic matter from the properties of its microscopic constituents. The subject is traditionally divided into an equilibrium and a nonequilibrium part

Язык:

Рубрика: Физика/

Статус предметного указателя: Готов указатель с номерами страниц

ed2k: ed2k stats

Год издания: 1984

Количество страниц: 296

Добавлена в каталог: 20.03.2006

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Предметный указатель

Amplification      114
Annuities Upon Lives      14
Ars Conjectandi      8 10
Bachelier      40 49
Bernoulli process      8 53
Bernoulli, Daniel      14—17 112
Bernoulli, James      8
Bertrand      40
Boltzmann — Gibbs principle for the non-equilibrium statistical operator      272
Boltzmann-Gibbs principle for fluctuation fields      232 234 253
Calcul de probabilites      40
Cantor sets      90
Cauchy      43
Cauchy distribution      109
Central limit theorem      34
Chapman — Kolmogorov equation      41
chebyshev      32
Condorcet      19—22
Conserved quantities: currents      154
Continuous-time (CTRW)      56—60
continuum limit      132
Convergence of extensive fields      204
Coupled-memory      72—76
Crystal’s Algebra      13—14
De Moivre      9—14
De Ratiociniis in Aleae Ludo      8 10
Density fields      136 205
Density fluctuation fields      240
Deterministic systems      164
Diffusion      46
Doctrine of Chances      10
D’Alembert      17—19
Effective dimension      85
Entropy function      108
Euler equations      136
Extensive fields      203 232
Extensive fields process      204 205 207
Fermat      7
Fick’s law      203 267 280
First explicit appearance      36
First passage times      9 11 71
Fluctuation fields      240
Fluctuation-dissipation theorem      244
Fractal dimension      81
Fractal process      86
Fractal Rayleigh — Pearson      83
Fractal space      88
Fractal time      89
Free energy      86
Gauss packet      54
Generalized master equation      91 97 214 246 262
Generating function      13 25 51
Gibbs measures      149
Gibbs states      134
Glauber dynamics      148 154
Gradient systems      158
Green — Kubo diffusion coefficient      225
Green — Kubo formulas      224 225
Green’s function      52
Hard rods model      168
Harmonic oscillators model      164

Huygens      8
Hydrodynamica      14—15
Hydrodynamical behavior      185
Hydrodynamical equations      200
Hydrodynamical limit      136
Inoculations      16
Invariant measures      152
Ischislenie Veroyatnostei      34
Kolmogorov      45 101
Lady Mary Wortly Montague      16
Laplace      23—32
Levy      42 4
Levy distribution      43
Levy flight      78
Levy packet      50
Linear diffusion coefficient      231
Linearized hydrodynamical limit      232
Linearized theory      229
Local equilibrium distribution      135 185
Local ergodicity      178
Local mixing      178
Log-normal distribution      99
Long tails      62
Lyapunov      33
Markoff      33
Markoff chain      35
McAlister      100
Mere      7
Minus Two Law      70
Navier — Stokes equation      76 192
Noise      102—107
Non-differentiable functions      82 84
Non-equilibrium fluctuations      258 270 272
Non-linear dynamics      98 1
Pareto — Levy tails      108
Pascal      7
Pearson      36
Poincare      40
poisson      31
Polya      39 85
Principia      10 23
Rayleigh — Pearson      36 55
Renormalization group      86
Reversible Markov processes      149 150
Shockley      100—101
Simple exclusion model      145 152 158 188 205 219 257 259 264 147 154 200 224 272
Small pox      16 283
Stochastic models      145
Structure function      53 115
Theorie Analytique des Probabilites      23—32
Theorie de speculation      40
Theory of Sound      15 37
Time scalings      184
Utility function      112
Voter model      146 153 160 196 205 257 260
Waiting-time distribution      57 116
Wavre — Frechet Conference      44—45
Weak local ergodicity      178
Weierstrass      78
Weierstrass function      82
Xerography      65—71
Zero-range model      146 154 257

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