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The Laplace operator encodes the behavior of physical systems at vastly different scales, describing...
Abstract. The long time behavior of smooth dynamical systems is, in good cases, given by an SRB meas...
A computational procedure that allows the detection of a new type of high-dimensional chaotic saddle...
We consider classical and quantum motion on multiply connected hyperbolic spaces, which appear as sp...
This is the final report of a three-year, Laboratory Directed Research and Development (LDRD) projec...
Dynamical systems as a mathematical discipline goes back to Poincaré, who de-veloped a qualitative ...
Although it arose from purely theoretical considerations of the underlying axioms of geometry, the w...
"Hyperbolic Chaos: A Physicist’s View” presents recent progress on uniformly hyperbolic attractors i...
This book introduces for the first time the concept of hyperbolic simplex as an important concept in...
The mere mention of hyperbolic geometry is enough to strike fear in the heart of the undergraduate m...
This book presents, for the first time in English, the papers of Beltrami, Klein, and Poincaré that ...
We demonstrated that classical mechanics have, besides the well known quantum deformation, another d...
We calculate the probability of creation of a universe with space topology $S^{1}\times T_{g}$, wher...
Abstract. In this paper we study some problems arising from the theory of Quantum Chaos, in the cont...
Imagine a world in which there are infinitely many lines through a single point that are all paralle...
The Laplace operator encodes the behavior of physical systems at vastly different scales, describing...
Abstract. The long time behavior of smooth dynamical systems is, in good cases, given by an SRB meas...
A computational procedure that allows the detection of a new type of high-dimensional chaotic saddle...
We consider classical and quantum motion on multiply connected hyperbolic spaces, which appear as sp...
This is the final report of a three-year, Laboratory Directed Research and Development (LDRD) projec...
Dynamical systems as a mathematical discipline goes back to Poincaré, who de-veloped a qualitative ...
Although it arose from purely theoretical considerations of the underlying axioms of geometry, the w...
"Hyperbolic Chaos: A Physicist’s View” presents recent progress on uniformly hyperbolic attractors i...
This book introduces for the first time the concept of hyperbolic simplex as an important concept in...
The mere mention of hyperbolic geometry is enough to strike fear in the heart of the undergraduate m...
This book presents, for the first time in English, the papers of Beltrami, Klein, and Poincaré that ...
We demonstrated that classical mechanics have, besides the well known quantum deformation, another d...
We calculate the probability of creation of a universe with space topology $S^{1}\times T_{g}$, wher...
Abstract. In this paper we study some problems arising from the theory of Quantum Chaos, in the cont...
Imagine a world in which there are infinitely many lines through a single point that are all paralle...
The Laplace operator encodes the behavior of physical systems at vastly different scales, describing...
Abstract. The long time behavior of smooth dynamical systems is, in good cases, given by an SRB meas...
A computational procedure that allows the detection of a new type of high-dimensional chaotic saddle...