Riemannian metrics on 2D manifolds related to the Euler-Poinsot rigid body problem

Solutions to the nonlinear heat equation for maps between Riemannian manifolds are studied by determining starting points for martingales on Riemannian mani- folds with

Molaei, Hyperbolic dynamics of discrete dynamical systems on pseudo-Riemannian man- ifolds, Electronic Research Announcements in Mathematical Sciences, 25, (2018), 8-15.

Key-words: sub-Riemannian geometry, Martinet, abnormal geodesi, sympleti integrator, bakward

Abstract. The paper shows that if the distribution is defined on a man- ifold with the special smooth structure and does not depend on the ver- tical coordinates, then the

To cite this version : Bonnard, Bernard and Cots, Olivier and Shcherbakova, Nataliya Riemannian metrics on 2D manifolds related to the Euler-Poinsot rigid body problemO. Any

Besides the geometric analysis, an important role in our study is played by the Hampath code [12], which allows the explicit numerical computation based on the evaluation of

Abstract We combine geometric and numerical techniques – the Hampath code – to compute conjugate and cut loci on Riemannian surfaces using three test bed ex- amples: ellipsoids

Effect of selective COX-2 inhibitors, celecoxib and NS-398, on myocardial infarct size assessed after a 30-min left coronary artery occlusion followed by a 120-min