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Titlebook: Lectures on Closed Geodesics; Wilhelm Klingenberg Book 1978 Sringer-Verlag Berlin Heidelberg 1978 Geschlossene Geod?tische.Riemannian mani

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發(fā)表于 2025-3-21 17:20:53 | 只看該作者 |倒序瀏覽 |閱讀模式
書目名稱Lectures on Closed Geodesics
編輯Wilhelm Klingenberg
視頻videohttp://file.papertrans.cn/584/583486/583486.mp4
叢書名稱Grundlehren der mathematischen Wissenschaften
圖書封面Titlebook: Lectures on Closed Geodesics;  Wilhelm Klingenberg Book 1978 Sringer-Verlag Berlin Heidelberg 1978 Geschlossene Geod?tische.Riemannian mani
描述The question of existence of c10sed geodesics on a Riemannian manifold and the properties of the corresponding periodic orbits in the geodesic flow has been the object of intensive investigations since the beginning of global differential geo- metry during the last century. The simplest case occurs for c10sed surfaces of negative curvature. Here, the fundamental group is very large and, as shown by Hadamard [Had] in 1898, every non-null homotopic c10sed curve can be deformed into a c10sed curve having minimallength in its free homotopy c1ass. This minimal curve is, up to the parameterization, uniquely determined and represents a c10sed geodesic. The question of existence of a c10sed geodesic on a simply connected c10sed surface is much more difficult. As pointed out by Poincare [po 1] in 1905, this problem has much in common with the problem ofthe existence of periodic orbits in the restricted three body problem. Poincare [l.c.] outlined a proof that on an analytic convex surface which does not differ too much from the standard sphere there always exists at least one c10sed geodesic of elliptic type, i. e., the corres- ponding periodic orbit in the geodesic flow is infinitesimally
出版日期Book 1978
關鍵詞Geschlossene Geod?tische; Riemannian manifold; Riemannian manifolds; Riemannsche Mannigfaltigkeit; curva
版次1
doihttps://doi.org/10.1007/978-3-642-61881-9
isbn_softcover978-3-642-61883-3
isbn_ebook978-3-642-61881-9Series ISSN 0072-7830 Series E-ISSN 2196-9701
issn_series 0072-7830
copyrightSringer-Verlag Berlin Heidelberg 1978
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On the Existence of Many Closed Geodesics,that, up to now, we have proved the existence of only one closed geodesic, see (2.1.3) and (2.1.6). This result of Lusternik and Fet [LF] in 1951 was not extended until 1965 by Fet [Fe 3] to the existence of at least two closed geodesies, provided that all closed geodesies are non-degenerate.
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