Separating the regular and irregular energy levels and their statistics in Hamiltonian system with mixed classical dynamics
Baowen Li, Marko
Chaotic Dynamics papers — page 61
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Geometry of high-lying eigenfunctions in a plane billiard system having mixed type classical dynamics
Baowen Li, Marko RobnikParametric Spectral Correlations of Disordered Systems in the Fourier Domain
I. Guarneri, K. Zyczkowski, J. Zakrzewski et al.Time Delay Correlations in Chaotic Scattering: Random Matrix Approach
N. Lehmann, D. V. Savin, V. V. Sokolov et al.Random walk on Sierpinski-type multifractals
U . Bernert, K. KoepernikStatistical properties of energy levels of chaotic systems: Wigner or non-Wigner
Jakub Zakrzewski, Karine Dupret, Dominique DelandeDynamical ensembles in stationary states
G. Gallavotti, E. G. D. CohenOn "Universal" Correlations in Disordered and Chaotic Systems
Jakub ZakrzewskiFractal Spectrum of a Quasiperiodically Driven Spin System
I. Guarneri, M. DiMeoGlobal Large Time Self-similarity of a Thermal-Diffusive Combustion System with Critical Nonlinearity
J. Bricmont, A. Kupiainen, J. XinReversible Anosov diffeomorphisms and large deviations
Giovanni GallavottiIntegrability and Ergodicity of Classical Billiards in a Magnetic Field
N. Berglund, H. KunzControlling Chaos using an Exponential Control
Sangeeta D. Gadre, V. S. VarmaA new analysis of the tippe top: Asymptotic states and Liapunov stability
Stefan Ebenfeld, Florian ScheckFormation of Dynamic Domains in Strongly Driven Ferromagnets
Timm PlefkaTurbulent spectrum of the Earth's ozone field
L. Sirovich, R. Everson, D. ManinSemiclassical quantization using Bogomolny's quantum surface of section
M. R. HaggertyChaotic Properties of the Elliptical Stadium
Roberto Markarian, Sylvie Oliffson Kamphorst, Sonia Pinto de CarvalhoStatistical properties of high-lying chaotic eigenstates
Baowen Li, Marko RobnikDynamics of homogeneous magnetizations in strong transverse driving fields
Thomas Traexler, Wolfram Just, Herwig SauermannLyapunov exponents and anomalous diffusion of a Lorentz gas with infinite horizon using approximate zeta functions
Per DahlqvistMean Field Theory for Lyapunov Exponents and KS Entropy in Lorentz Lattice Gases
M. H. Ernst, J. R. Dorfman, R. Nix et al.Lyapunov Exponents and KS Entropy for the Lorentz Gas at Low Densities
Henk van Beijeren, J. R. DorfmanThe Crucial Formula for Determination of the Occurrence of the Non-Chaotic States in the rf-biased Nonlinear Oscillators
T. H. Yang, C. S. Wang, J. C. Huang et al.When are vector fields Hamiltonian?
P. Crehan