Chaotic eigenfunctions in phase spaceWe study individual eigenstates of quantized area-preserving maps on the 2-torus which are classically chaotic. In order to analyze their semiclassical behavior, we use the Bargmann-Husimi…S. Nonnenmacher, A. Voros·Feb 22, 2006SaveLearn
Improved control of delayed measured systemsIn this paper we address the question how the control of delayed measured chaotic systems can be improved. Both unmodified OGY control and difference control can be successfully applied only for a…Jens Christian Claussen, Heinz Georg Schuster·Jul 30, 2004SaveLearn
The accurate and comprehensive model of thin fluid flows with inertia on curved substratesConsider the 3D flow of a viscous Newtonian fluid upon a curved 2D substrate when the fluid film is thin as occurs in many draining, coating and biological flows. We derive a comprehensive model of…A. J. Roberts, Zhenquan Li·Jan 8, 2004SaveLearn
On periodic solutions of a Hamilton-Jacobi equation with periodic forcingWe prove that a Hamilton-Jacobi equation in 1D with periodic forcing has a set of generalized solutions such that each solution is a sum of linear and continuous periodic functions; we also give a…Andrei Sobolevskii·Feb 9, 2001SaveLearn
Drifters dispersion in the Adriatic Sea: Lagrangian data and chaotic modelWe analyze characteristics of drifter trajectories from the Adriatic Sea with recently introduced nonlinear dynamics techniques. We discuss how in quasi-enclosed basins, relative dispersion as…Guglielmo Lacorata, Erik Aurell, Angelo Vulpiani·Oct 11, 2000SaveLearn
Generalized multibaker maps for open dissipative systemsGeneralized multibaker maps are introduced to model dissipative systems which are spatially extended only in certain directions and escape of particles is allowed in other ones. Effects of…Z. Kaufmann, P. Szépfalusy·Oct 5, 2000SaveLearn
Chaos, Dissipation and Quantal Brownian MotionEnergy absorption by driven chaotic systems, the theory of energy spreading and quantal Brownian motion are considered. In particular we discuss the theory of a classical particle that interacts with…Doron Cohen·Aug 15, 2000SaveLearn
Clustering of inertial particles in turbulent flowsWe consider inertial particles suspended in an incompressible turbulent flow. Due to inertia of particles, their velocity field acquires small compressible component. Its presence leads to a new…E. Balkovsky, G. Falkovich, A. Fouxon·Aug 6, 2000SaveLearn
Energy transfer in two-dimensional magnetohydrodynamic turbulenceIn an earlier paper (physics/0006012) we had developed a method for computing the effective energy transfer between any two Fourier modes in fluid or magnetohydrodynamic (MHD) flows. This method is…Gaurav Dar, Mahendra K. Verma, V. Eswaran·Jul 14, 2000SaveLearn
Fractional Fokker-Planck Equation for Nonlinear Stochastic Differential Equations Driven by Non-Gaussian Levy Stable NoisesThe Fokker-Planck equation has been very useful for studying dynamic behavior of stochastic differential equations driven by Gaussian noises. However, there are both theoretical and empirical reasons…D. Schertzer, M. Larchevêque, J. Duan et al.·Jul 11, 2000SaveLearn
The passive polymer problemIn this article, we introduce a generalization of the diffusive motion of point-particles in a turbulent convective flow with given correlations to a polymer or membrane. In analogy to the passive…Kay Joerg Wiese·Jul 7, 2000SaveLearn
Symmetries, invariants and cascades in a shell model of turbulenceReduced wavenumber models of turbulence, shell models, show cascade processes and anomalous scaling of correlators which might be analogous to what is observed in Navier-Stokes (N-S) turbulence. The…P. D. Ditlevsen·Apr 5, 2000SaveLearn
Hecke theory and equidistribution for the quantization of linear maps of the torusWe study semi-classical limits of eigenfunctions of a quantized linear hyperbolic automorphism of the torus ("cat map"). For some values of Planck's constant, the spectrum of the…P. Kurlberg, Z. Rudnick·Mar 30, 2000SaveLearn
A simple denoising algorithm using wavelet transformSubmission withdrawn because the authors erroneously submitted a revised version as a new submission, see nlin.CD/0002028.Manojit Roy, V. Ravi Kumar, B. D. Kulkarni et al.·Mar 28, 2000SaveLearn
Self-Similar Decay in the Kraichnan Model of a Passive ScalarWe study the two-point correlation function of a freely decaying scalar in Kraichnan's model of advection by a Gaussian random velocity field, stationary and white-noise in time but fractional…G. Eyink, J. Xin·Mar 9, 2000SaveLearn
Kinetic Theory Estimates for the Kolmogorov-Sinai Entropy and the Largest Lyapunov Exponents for Dilute, Hard-Ball Gases and for Dilute, Random Lorentz GasesThe kinetic theory of gases provides methods for calculating Lyapunov exponents and other quantities, such as Kolmogorov-Sinai entropies, that characterize the chaotic behavior of hard-ball gases.…H. van Beijeren, R. van Zon, J. R. Dorfman·Mar 6, 2000SaveLearn
Universal statistics of wave functions in chaotic and disordered systemsWe study a new statistics of wave functions in several chaotic and disordered systems: the random matrix model, band random matrix model, the Lipkin model, chaotic quantum billiard and the 1D…Bambi Hu, Baowen Li, Weng-ge Wang·Feb 28, 2000SaveLearn
Quantum and classical chaos for a single trapped ionIn this paper we investigate the quantum and classical dynamics of a single trapped ion subject to nonlinear kicks derived from a periodic sequence of Guassian laser pulses. We show that the…A. J. Scott, C. A. Holmes, G. J. Milburn·Jan 4, 2000SaveLearn
Large Global Coupled Maps with Multiple AttractorsA system of N unidimensional global coupled maps (GCM), which support multiattractors is studied. We analize the phase diagram and some special features of the transitions (volume ratios and…M. F. Carusela, H. Castellini, L. Romanelli·Dec 22, 1999SaveLearn
Semiclassical properties of eigenfunctions and occupation number distribution for a model of two interacting particlesQuantum-classical correspondence for the shape of eigenfunctions, local spectral density of states and occupation number distribution is studied in a chaotic model of two coupled quartic oscillators.…L. Benet, F. M. Izrailev, T. H. Seligman et al.·Dec 21, 1999SaveLearn
Longitudinal Structure Functions in Decaying and Forced TurbulenceIn order to reliably compute the longitudinal structure functions in decaying and forced turbulence, local isotropy is examined with the aid of the isotropic expression of the incompressible…Daigen Fukayama, Toshihiro Oyamada, Tohru Nakano et al.·Dec 21, 1999SaveLearn
Exact Renormalization Scheme for Quantum Anosov MapsAn exact renormalization scheme is introduced for quantum Anosov maps (QAMs) on a torus for general boundary conditions (BCs), whose number is always finite. Given a QAM U with k BCs and…Itzhack Dana·Dec 21, 1999SaveLearn
A MultiBaker Map for Thermodynamic Cross-Effects in Dynamical SystemsA consistent description of simultaneous heat and particle transport, including cross effects, and the associated entropy balance is given in the framework of a deterministic dynamical system. This…Laszlo Matyas, Tamas Tel, Jurgen Vollmer·Dec 21, 1999SaveLearn
Chaotic Transport and Current Reversal in Deterministic RatchetsWe address the problem of the classical deterministic dynamics of a particle in a periodic asymmetric potential of the ratchet type. We take into account the inertial term in order to understand the…Jose L. Mateos·Dec 20, 1999SaveLearn
Decimation and Harmonic Inversion of Periodic Orbit SignalsWe present and compare three generically applicable signal processing methods for periodic orbit quantization via harmonic inversion of semiclassical recurrence functions. In a first step of each…J. Main, P. A. Dando, Dz. Belkic et al.·Dec 20, 1999SaveLearn