Lectures related to Geodesic | EPFL Graph Search

Explores geodesics in the Wasserstein space, emphasizing constant speed geodesics and their properties.

Explores geodesic convexity in metric spaces and its applications, discussing properties and the stability of inequalities.

Introduces geodesic convexity on Riemannian manifolds and explores its properties.

Covers the structure of Riemannian manifolds, geodesic convexity, and the Riemannian distance function.

Covers conforming configurations in veneering, focusing on the pseudosphere example.

Explores algebraic topology and differential geometry in understanding robot dynamics and global behavior.

Explores Ruelle resonances for geodesic flow on noncompact manifolds, delving into complex mathematical formulas.

Explores Ruelle resonances for geodesic flow on noncompact manifolds, focusing on Sébastien Gouézel's work.

Explores geodesics on surfaces, focusing on minimizing distances and properties of paths, with examples like great circles on spheres.

Explores the derivative of curve lengths, fixed-end deformations, geodesics, surface point typologies, and sphere parametrization.

Explores geodesically strongly convex functions and their relation to the Polyak-Łojasiewicz condition.

Covers geodesic curves parameterized at constant speed to minimize distances between points.

Explains acceleration along curves and geodesics on manifolds, generalizing straight lines to spheres.

Explores distance, geodesics, and complete manifolds, emphasizing the existence of minimizing geodesics and the concept of metric completeness.

Covers the unit tangent bundle of hyperbolic spaces and geodesic flows.

Explores gravitational theory, light bending, geodesic motion, and electromagnetism in gravitational fields through practical problem-solving.

Introduces optimization on manifolds, covering classical and modern techniques in the field.

Covers the calculation of angles between curves on regular surfaces and the concept of curvilinear abscissa.

Explores Ruelle resonances for geodesic flows on non-compact manifolds, emphasizing the role of smoothness and eigenvalues in the dynamics.

Explores the geometry of parametric curves, covering tangent vectors, curvature, and curve smoothing techniques.