Add to ORKGA family of integrable geodesic flows is obtained. Any such a family corresponds to a pair of geodesically equivalent metrics. 1
peer reviewedWe show that the geodesic flows of a sub-Riemannian metric and that of a Riemannian ext...
summary:Two metrics on a manifold are geodesically equivalent if the sets of their unparameterized g...
We use the r-matrix formulation to show the integrability of geodesic flow on an N-dimensional space...
A family of integrable geodesic flows is obtained. Any such a family corresponds to a pair of geodes...
This paper is a review of recent and classical results on integrable geodesic flows on Riemannian ma...
We construct Riemannian manifolds with completely integrable geodesic flows, in particular various n...
AbstractWe construct Riemannian manifolds with completely integrable geodesic flows, in particular v...
On a generic property of geodesic flows. - In: Mathematische Annalen. 298. 1994. S. 101-11
This article is dedicated to my daughter Rebeka Abstract. Various researchers have studied examples ...
We connect two a priori unrelated topics, theory of geodesically equivalent metrics in differential ...
Текст статьи не публикуется в открытом доступе в соответствии с политикой журнала.In this paper we p...
Two metrics g and ḡ are geodesically equivalent if they share the same (unparameterized) geodesics. ...
The investigation of various properties of integrated hamiltonian systems, the subject of study of w...
Two flows on two compact manifolds are almost equivalent if there is a homeomorphism from the comple...
We discuss the possible relation between geodesic flow, integrability, and supersymmetry, using ferm...
peer reviewedWe show that the geodesic flows of a sub-Riemannian metric and that of a Riemannian ext...
summary:Two metrics on a manifold are geodesically equivalent if the sets of their unparameterized g...
We use the r-matrix formulation to show the integrability of geodesic flow on an N-dimensional space...
A family of integrable geodesic flows is obtained. Any such a family corresponds to a pair of geodes...
This paper is a review of recent and classical results on integrable geodesic flows on Riemannian ma...
We construct Riemannian manifolds with completely integrable geodesic flows, in particular various n...
AbstractWe construct Riemannian manifolds with completely integrable geodesic flows, in particular v...
On a generic property of geodesic flows. - In: Mathematische Annalen. 298. 1994. S. 101-11
This article is dedicated to my daughter Rebeka Abstract. Various researchers have studied examples ...
We connect two a priori unrelated topics, theory of geodesically equivalent metrics in differential ...
Текст статьи не публикуется в открытом доступе в соответствии с политикой журнала.In this paper we p...
Two metrics g and ḡ are geodesically equivalent if they share the same (unparameterized) geodesics. ...
The investigation of various properties of integrated hamiltonian systems, the subject of study of w...
Two flows on two compact manifolds are almost equivalent if there is a homeomorphism from the comple...
We discuss the possible relation between geodesic flow, integrability, and supersymmetry, using ferm...
peer reviewedWe show that the geodesic flows of a sub-Riemannian metric and that of a Riemannian ext...
summary:Two metrics on a manifold are geodesically equivalent if the sets of their unparameterized g...
We use the r-matrix formulation to show the integrability of geodesic flow on an N-dimensional space...