paper

Integrability of Invariant Geodesic Flows on n-Symmetric Spaces

arXiv:1006.3693 · doi:10.1007/s10455-010-9216-2

Abstract

In this paper, by modifying the argument shift method,we prove Liouville integrability of geodesic flows of normal metrics (invariant Einstein metrics) on the Ledger-Obata -symmetric spaces $K^n/\diag(K)$, where is a semisimple (respectively, simple) compact Lie group.

14 pages, to appear in Annals of Global Analysis and Geometry, the final publication is available at www.springerlink.com

References in corpus (1)

Integrability of Invariant Geodesic Flows on n-Symmetric Spaces · wovepaper