Young,, Lai-Sang - Department of Mathematics, Courant Institute of Mathematical Sciences, New York University

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Young,, Lai-Sang - Department of Mathematics, Courant Institute of Mathematical Sciences, New York University

On the spectra of randomly perturbed expanding maps
Toward a Theory of Rank One Attractors Qiudong Wang1
Escape Rates and Conditionally Invariant Measures Mark Demers1
RIGOROUS BOUNDS ON THE FAST DYNAMO GROWTH RATE INVOLVING TOPOLOGICAL
GEOMETRIC AND ERGODIC THEORY OF HYPERBOLIC DYNAMICAL SYSTEMS
RECURRENCE TIMES AND RATES OF MIXING Lai-Sang Young*
DEVELOPMENTS IN CHAOTIC DYNAMICS Lai-Sang Young*
SOME EXAMPLES OF NONUNIFORMLY HYPERBOLIC COCYCLES L.S. Young 1
Escape Rates and Conditionally Invariant Measures Mark Demers 1 and LaiSang Young 2
Sinai-Bowen-Ruelle measures for certain Henon maps Michael Benedicks and Lai-Sang Young*
Nonequilibrium Energy Profiles for a Class of 1D Models JeanPierre Eckmann 1,2 and LaiSang Young 3
Strange Attractors in Periodicallykicked Limit Cycles and Hopf Bifurcations
Lyapunov Exponents For Some Quasi-Periodic Cocycles L.-S. Young*
Commun. Math. Phys. ???, 1 ??? (2002) Communications in Mathematical
From Invariant Curves to Strange Attractors Qiudong Wang 1 and Lai-Sang Young 2
Decay of Correlations for Certain Quadratic Maps 1 L.S. Young 2
Ergodic Theory of Infinite Dimensional Systems with Applications to Dissipative Parabolic PDEs
STATISTICAL PROPERTIES OF DYNAMICAL SYSTEMS WITH SOME HYPERBOLICITY
SOME EXAMPLES OF NONUNIFORMLY HYPERBOLIC COCYCLES L.-S. Young1
ON THE SPECTRUM OF RANDOMLY PERTURBED EXPANDING MAPS
Lyapunov Exponents For Some QuasiPeriodic Cocycles L.S. Young*
STATISTICAL PROPERTIES OF DYNAMICAL SYSTEMS WITH SOME HYPERBOLICITY
On the spectra of randomly perturbed expanding maps
Chaotic Phenomena in Three Settings: Large, Noisy, and Out of Equilibrium
Chaotic Attractors of Relaxation Oscillators John Guckenheimer 1 , Martin Wechselberger 2 and LaiSang