Add to ORKGI shall report on a recent progress inThe problem of integrability of Birkhoff and other models of billiards. The approach is motivated by a paper of Sergei Tabachnikov on Outer billiards. This talk is based on joint works with A.E.Mironov.Non UBCUnreviewedAuthor affiliation: Tel Aviv UniversityFacult
In classical mechanics we divide Hamiltonian systems into integrable and nonintegrable systems. This...
This article is concerned with the study of Mather's β-function associated to Birkhoff billiards. Th...
Mathematical billiards describe the motion of a mass point in a domain with elastic reflections off ...
International audienceThe algebraic version of Birkhoff Conjecture on integrable billiards on comple...
Je ne peux pas deposer l'article en anglais au cause du probleme avec le copyright. Je depose donc, ...
This article aims to offer a panorama of the study of mathematical billiards. We shall focus on a pa...
Birkhoff conjectured that the elliptic billiard was the only integrable convex billiard. Here we pro...
AbstractWe study the deep interplay between geometry of quadrics in d-dimensional space and the dyna...
79 pages, 22 figuresA planar projective billiard is a planar curve $C$ equipped with a transversal l...
Integrable models have a fascinating history with many important discoveries that dates back to the ...
Abstract Birkho conjectured that the elliptic billiard was the only integrable convex billiard He...
Abstract. This article is concerned with the study of Mather’s β-function associated to Birkhoff bil...
We present a class of nonconvex billiards with a boundary composed of arcs of confocal conics which ...
A caustic of a strictly convex planar bounded billiard is a smooth curve whose tangent lines are ref...
The classical Birkhoff conjecture claims that the boundary of a strictly convex integrable billiard ...
In classical mechanics we divide Hamiltonian systems into integrable and nonintegrable systems. This...
This article is concerned with the study of Mather's β-function associated to Birkhoff billiards. Th...
Mathematical billiards describe the motion of a mass point in a domain with elastic reflections off ...
International audienceThe algebraic version of Birkhoff Conjecture on integrable billiards on comple...
Je ne peux pas deposer l'article en anglais au cause du probleme avec le copyright. Je depose donc, ...
This article aims to offer a panorama of the study of mathematical billiards. We shall focus on a pa...
Birkhoff conjectured that the elliptic billiard was the only integrable convex billiard. Here we pro...
AbstractWe study the deep interplay between geometry of quadrics in d-dimensional space and the dyna...
79 pages, 22 figuresA planar projective billiard is a planar curve $C$ equipped with a transversal l...
Integrable models have a fascinating history with many important discoveries that dates back to the ...
Abstract Birkho conjectured that the elliptic billiard was the only integrable convex billiard He...
Abstract. This article is concerned with the study of Mather’s β-function associated to Birkhoff bil...
We present a class of nonconvex billiards with a boundary composed of arcs of confocal conics which ...
A caustic of a strictly convex planar bounded billiard is a smooth curve whose tangent lines are ref...
The classical Birkhoff conjecture claims that the boundary of a strictly convex integrable billiard ...
In classical mechanics we divide Hamiltonian systems into integrable and nonintegrable systems. This...
This article is concerned with the study of Mather's β-function associated to Birkhoff billiards. Th...
Mathematical billiards describe the motion of a mass point in a domain with elastic reflections off ...