The type numbers of closed geodesics

A. Bahri; A. Borel; A. Nabutovsky; A.B. Katok; A.I. Fet; A.S. Schwarz; A.V. Pajitnov; D. Gromoll; D.V. Anosov; D.V. Anosov; D.V. Anosov; D.V. Anosov; G. Contreras; H. Seifert; H.-B. Rademacher; H.-B. Rademacher; H.-B. Rademacher; I. A. Taimanov; I.A. Taimanov; I.A. Taimanov; I.A. Taimanov; I.A. Taimanov; J. Franks; J. Milnor; L.A. Lusternik; L.A. Lusternik; L.S. Pontryagin; L.S. Pontryagin; M. Farber; M. Gromov; M. Morse; M. Vigué-Poirrier; N. Hingston; P.G. Grinevich; R. Bott; R. Bott; S.I. Al’ber; S.P. Novikov; S.P. Novikov; S.P. Novikov; S.P. Novikov; S.P. Novikov; V. aBngert; V. Bangert; V. Bangert; V. Bangert; V. Ginzburg; V.I. Arnold; V.L. Ginzburg; V.S. Guba; V.V. Kozlov; W. Ballmann; W. Ballmann; W. Ballmann; W. Ballmann; W. Ballmann; W. Klingenberg; W. Klingenberg; W. Klingenberg; W. Ziller; Y. Long; Y. Long; Y. Long

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The type numbers of closed geodesics

Abstract

A short survey on the type numbers of closed geodesics, on applications of the Morse theory to proving the existence of closed geodesics and on the recent progress in applying variational methods to the periodic problem for Finsler and magnetic geodesicsComment: 29 pages, an appendix to the Russian translation of "The calculus of variations in the large" by M. Mors

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