Closed Geodesics and the Free Loop Space Hans-Bert Rademacher (Universit¨ at Leipzig) Workshop on Symplectic Dynamics and Hamiltonian Systems,

First Page		Document Content
Date: 2014-05-22 10:51:20 Geometry Riemannian geometry Differential geometry Connection Theoretical physics Curvature Bernhard Riemann Levi-Civita connection Geodesic Torsion tensor Finsler manifold Fundamental theorem of Riemannian geometry		Closed Geodesics and the Free Loop Space Hans-Bert Rademacher (Universit¨ at Leipzig) Workshop on Symplectic Dynamics and Hamiltonian Systems, Add to Reading List Source URL: www.math.uni-leipzig.de Download Document from Source Website File Size: 721,40 KB Share Document on Facebook

	AN EQUIVARIANT CW -COMPLEX FOR THE FREE LOOP SPACE OF A FINSLER MANIFOLD HANS-BERT RADEMACHER Abstract. We consider a compact manifold M with a bumpy Finsler metric. The free loop space Λ of M carries a canonical action DocID: 1sNfe - View Document
	217 Documenta Math. Vanishing Geodesic Distance on Spaces of Submanifolds and Diffeomorphisms DocID: 1qY5f - View Document
	Closed Geodesics and the Free Loop Space Hans-Bert Rademacher (Universit¨ at Leipzig) Workshop on Symplectic Dynamics and Hamiltonian Systems, DocID: 1qXDy - View Document
	Geodesics in standard stationary spacetimes and Lagrangian systems Anna Valeria Germinario Universit` a di Bari – Italy IV International Meeting on Lorentzian Geometry DocID: 1pEX5 - View Document
	Integral formulae for codimension-one foliated Finsler manifolds Vladimir Rovenski (E-mail: DocID: 1pDWR - View Document