Add to ORKGBirkhoff conjectured that the elliptic billiard was the only integrable convex billiard. Here we prove a local version of this conjecture: any non-trivial symmetric entire perturbation of an elliptic billiard is non-integrable
Given an exact symplectic map $T$ of a cylinder with a generating function $H$ satisfying the so-cal...
We consider algebraic geometrical properties of the integrable billiard on a quadric Q with elastic ...
In this paper we study the Birkhoff Normal Form around elliptic periodic points for a variety of dyn...
Abstract Birkho conjectured that the elliptic billiard was the only integrable convex billiard He...
The classical Birkhoff conjecture claims that the boundary of a strictly convex integrable billiard ...
Je ne peux pas deposer l'article en anglais au cause du probleme avec le copyright. Je depose donc, ...
International audienceThe algebraic version of Birkhoff Conjecture on integrable billiards on comple...
The Birkhoff conjecture says that the boundary of a strictly convex integrable billiard table is nec...
The Birkhoff conjecture says that the boundary of a strictly convex integrable billiard table is nec...
International audienceWe show that every polynomially integrable planar outer convex billiard is ell...
Abstract. This article is concerned with the study of Mather’s β-function associated to Birkhoff bil...
Abstract. Given a strictly convex domain Ω ⊂ R2, there is a natural way to define a billiard map in ...
I shall report on a recent progress inThe problem of integrability of Birkhoff and other models of b...
Abstract. The classical Birkhoff conjecture says that the only integrable convex domains are circles...
This article is concerned with the study of Mather's β-function associated to Birkhoff billiards. Th...
Given an exact symplectic map $T$ of a cylinder with a generating function $H$ satisfying the so-cal...
We consider algebraic geometrical properties of the integrable billiard on a quadric Q with elastic ...
In this paper we study the Birkhoff Normal Form around elliptic periodic points for a variety of dyn...
Abstract Birkho conjectured that the elliptic billiard was the only integrable convex billiard He...
The classical Birkhoff conjecture claims that the boundary of a strictly convex integrable billiard ...
Je ne peux pas deposer l'article en anglais au cause du probleme avec le copyright. Je depose donc, ...
International audienceThe algebraic version of Birkhoff Conjecture on integrable billiards on comple...
The Birkhoff conjecture says that the boundary of a strictly convex integrable billiard table is nec...
The Birkhoff conjecture says that the boundary of a strictly convex integrable billiard table is nec...
International audienceWe show that every polynomially integrable planar outer convex billiard is ell...
Abstract. This article is concerned with the study of Mather’s β-function associated to Birkhoff bil...
Abstract. Given a strictly convex domain Ω ⊂ R2, there is a natural way to define a billiard map in ...
I shall report on a recent progress inThe problem of integrability of Birkhoff and other models of b...
Abstract. The classical Birkhoff conjecture says that the only integrable convex domains are circles...
This article is concerned with the study of Mather's β-function associated to Birkhoff billiards. Th...
Given an exact symplectic map $T$ of a cylinder with a generating function $H$ satisfying the so-cal...
We consider algebraic geometrical properties of the integrable billiard on a quadric Q with elastic ...
In this paper we study the Birkhoff Normal Form around elliptic periodic points for a variety of dyn...