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  • Search: isPartOf:"Physica A: Statistical Mechanics and its Applications"
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Econophysics 564 Complex networks 315 Phase transition 195 Scaling 176 Ising model 166 Complex network 154 Phase transitions 152 Entropy 148 Percolation 148 Traffic flow 144 Chaos 125 Synchronization 125 Diffusion 124 Complex systems 123 Stochastic processes 117 Scale-free networks 116 Cellular automata 108 Networks 107 Detrended fluctuation analysis 97 Fractals 96 Monte Carlo simulation 96 Financial markets 95 Self-organized criticality 95 Monte Carlo simulations 90 Brownian motion 88 Anomalous diffusion 87 Power law 86 Time series 85 Hurst exponent 82 Kinetic theory 82 Stochastic resonance 80 Time series analysis 76 Phase diagram 70 Pattern formation 69 Stock market 69 Clustering 67 Volatility 67 Network 66 Tsallis entropy 66 Community structure 65
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Undetermined 18,444 Free 2
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Article 18,444 Book / Working Paper 4
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Undetermined 18,444 English 4
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Nagatani, Takashi 126 Plastino, A. 102 Felderhof, B.U. 84 Bedeaux, D. 61 Havlin, Shlomo 59 Capel, H.W. 57 Stauffer, Dietrich 56 Stanley, H. Eugene 54 Wang, Bing-Hong 53 Suzuki, Masuo 50 Zhou, Wei-Xing 48 Telesca, Luciano 45 Stanley, H.E. 42 Beenakker, J.J.M. 39 Kaneyoshi, T. 39 Zhang, Yi-Cheng 39 Zhou, Tao 38 Alvarez-Ramirez, Jose 37 Kawasaki, Kyozi 37 Chen, Guanrong 35 Plastino, A.R. 35 Trappeniers, N.J. 35 Bunde, Armin 34 Jones, R.B. 34 Sornette, Didier 34 Ausloos, M. 33 Tsallis, Constantino 33 Dekker, H. 32 Mazur, P. 32 Tokuyama, Michio 32 Edwards, S.F. 31 Horiguchi, Tsuyoshi 31 Hui, P.M. 31 Eliazar, Iddo 30 Keskin, Mustafa 30 Ramirez-Pastor, A.J. 29 Stauffer, D. 29 Jiang, Rui 28 Kestin, J. 28 Lovallo, Michele 28
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Physica A: Statistical Mechanics and its Applications 18,446 Iliopoulos P (Takis) (2022) A quantitative analysis of governance structures in the world economy. Physica A: Statistical Mechanics and its Applications 1 Physica A: Statistical Mechanics and its Applications, 415 (2014) 449-462 1
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RePEc 18,444 ECONIS (ZBW) 4
Showing 18,041 - 18,050 of 18,448
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On the existence of the thermodynamic limit for classical systems with nonspherical potentials
Moraal, H. - In: Physica A: Statistical Mechanics and its Applications 79 (1975) 1, pp. 75-82
It is shown, that the configurational partition function for a classical system of molecules interacting with nonspherical pair potential is proportionals to the configurational partition function for a system of particles interacting with temperature-dependent spherical k-body potentials (k...
Persistent link: https://www.econbiz.de/10011064225
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An exact treatment of some integrals appearing in the three-body contributions to transport coefficients
Ronis, D.; Oppenheim, I. - In: Physica A: Statistical Mechanics and its Applications 84 (1976) 3, pp. 620-627
The convergence properties of the integral corresponding to the three-body cyclic collisions in the two-dimensional density expansion of transport coefficients are investigated. It is shown exactly that the integral considered by Oppenheim et al. and by Eu diverges logarithmically in the...
Persistent link: https://www.econbiz.de/10011064226
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A unified treatment of dynamics and scattering in classical and quantum statistical mechanics
Prugovečki, Eduard - In: Physica A: Statistical Mechanics and its Applications 91 (1978) 1, pp. 202-228
The common formal features of classical and quantum statistical mechanics are investigated at three separate levels: at the level of L2 spaces of wave-packets on Γ-space, of Liouville spaces B2 consisting of density operators constructed from such wave-packets, and of phase-space representation...
Persistent link: https://www.econbiz.de/10011064237
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Theory of the relaxation and fluctuation from unstable and metastable states
Shimizu, T. - In: Physica A: Statistical Mechanics and its Applications 91 (1978) 3, pp. 534-548
An extension of the usual system-size expansion method is given to study the relaxation and fluctuation from unstable and metastable states. The short-time and the long-time behavior of the moments y(t) and Mn(t) and of the distribution function P(x, t) of a macroscopic variable x are...
Persistent link: https://www.econbiz.de/10011064239
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Linked cluster expansions in the equations of motion method II
Der, R.; Haberlandt, R. - In: Physica A: Statistical Mechanics and its Applications 86 (1977) 1, pp. 25-48
The general method of paper I of this series is applied to derive kinetic equations (KE's), i.e. closed exact equations governing the time evolution of the single-particle density matrix. The short-memory approximation of these non-Markowian equations is formulated in such a way that it is valid...
Persistent link: https://www.econbiz.de/10011064242
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Zur Begründung der Klimontovichnäherung
Kagermann, H. - In: Physica A: Statistical Mechanics and its Applications 83 (1975) 3, pp. 595-608
The method of Y.L.Klimontovich is explained by a perturbation expansion technique concerning an appropriate norm determined by the considered physical problems. It can be demonstrated, that the approximations of Klimontovich are equivalent with those used by N. Rostoker who treats the...
Persistent link: https://www.econbiz.de/10011064257
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Some considerations on the calculation of the velocity correlation function in the ring approximation, with application to the Lorentz gas
Keyes, T.; Mercer, John - In: Physica A: Statistical Mechanics and its Applications 95 (1979) 3, pp. 473-486
Some new methods are discussed for the calculation of the velocity correlation function in the Ring approximation. Theory and computer “experiments” are compared, with reasonable success, for the case of the Lorentz gas.
Persistent link: https://www.econbiz.de/10011064259
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A quantum-mechanical Boltzmann equation for one-particle Γs-distribution functions
Prugovečki, Eduard - In: Physica A: Statistical Mechanics and its Applications 91 (1978) 1, pp. 229-248
A unified derivation of the classical and quantum Boltzmann equation for the one-particle Γ and Γs distribution functions, respectively, is presented. The starting point is a Boltzmann-like equation for density operators in B2(Γ). In the context of classical mechanics this equation turns into...
Persistent link: https://www.econbiz.de/10011064292
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Statistics of nonlinear dispersive systems with small dissipation
Matsuno, Y. - In: Physica A: Statistical Mechanics and its Applications 92 (1978) 3, pp. 410-422
We investigate the effect of a small dissipation on the turbulent motion in a nonlinear dispersive medium governed by the Kortewegde Vries (KdV) equation. A closed equation for the energy spectrum function is derived by making use of the derivative expansion method. From the solution of this...
Persistent link: https://www.econbiz.de/10011064342
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Fokker-Planck description of Navier-Stokes fluid
Enz, C.P. - In: Physica A: Statistical Mechanics and its Applications 94 (1978) 1, pp. 20-38
The Navier-Stokes equations with random stirring forces studied by Forster et al. are analyzed in the formalism developed recently. It is shown that without an Einstein relation detailed balance is violated. In detailed balance zero-frequency non-renormalization theorems are used to define a...
Persistent link: https://www.econbiz.de/10011064349
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