Abstract. We prove the Arnold conjecture for closed symplectic manifolds with 2(M) = 0 and catM = dimM. Furthermore, we prove an analog of the Lusternik{ Schnirelmann theorem for functions with \generalized hyperbolicity " property
Consiglio Nazionale delle Ricerche - Biblioteca Centrale - P.le Aldo Moro, 7 Rome / CNR - Consiglio ...
Abstract. Let Mn be a compact n-dimensional manifold and! be a symplectic or volume form on Mn. Let ...
The main theme of this thesis is the interaction between symplectic topology and Hamiltonian and sym...
In [Arn, Appendix 9] Arnold proposed a beautiful conjecture concerning the rela-tion between the num...
summary:In this note we discuss the collection of statements known as Arnold conjecture for Hamilton...
summary:In this note we discuss the collection of statements known as Arnold conjecture for Hamilton...
In this article we study the Arnold conjecture in settings where objects under consideration are no ...
In this article we study the Arnold conjecture in settings where objects under consideration are no ...
About fifteen years ago, A. Borel posed the following conjecture. Let M " be a closed aspherica...
In this thesis, we prove part of the Conley-Zehnder theorem, a specific case of the Arnold conjectur...
Morse homology studies the topology of smooth manifolds by examining the critical points of a real-v...
We consider closed symplectically aspherical manifolds, i.e. closed symplectic manifolds $(M,\omega...
Morse homology studies the topology of smooth manifolds by examining the critical points of a real-v...
We construct symplectic invariants for Hamiltonian integrable sys-tems of 2 degrees of freedom posse...
AbstractThe celebrated theorem of Lusternik and Schnirelmann [6], as reformulated by Palais [7] or S...
Consiglio Nazionale delle Ricerche - Biblioteca Centrale - P.le Aldo Moro, 7 Rome / CNR - Consiglio ...
Abstract. Let Mn be a compact n-dimensional manifold and! be a symplectic or volume form on Mn. Let ...
The main theme of this thesis is the interaction between symplectic topology and Hamiltonian and sym...
In [Arn, Appendix 9] Arnold proposed a beautiful conjecture concerning the rela-tion between the num...
summary:In this note we discuss the collection of statements known as Arnold conjecture for Hamilton...
summary:In this note we discuss the collection of statements known as Arnold conjecture for Hamilton...
In this article we study the Arnold conjecture in settings where objects under consideration are no ...
In this article we study the Arnold conjecture in settings where objects under consideration are no ...
About fifteen years ago, A. Borel posed the following conjecture. Let M " be a closed aspherica...
In this thesis, we prove part of the Conley-Zehnder theorem, a specific case of the Arnold conjectur...
Morse homology studies the topology of smooth manifolds by examining the critical points of a real-v...
We consider closed symplectically aspherical manifolds, i.e. closed symplectic manifolds $(M,\omega...
Morse homology studies the topology of smooth manifolds by examining the critical points of a real-v...
We construct symplectic invariants for Hamiltonian integrable sys-tems of 2 degrees of freedom posse...
AbstractThe celebrated theorem of Lusternik and Schnirelmann [6], as reformulated by Palais [7] or S...
Consiglio Nazionale delle Ricerche - Biblioteca Centrale - P.le Aldo Moro, 7 Rome / CNR - Consiglio ...
Abstract. Let Mn be a compact n-dimensional manifold and! be a symplectic or volume form on Mn. Let ...
The main theme of this thesis is the interaction between symplectic topology and Hamiltonian and sym...