Many Endpoints and Few Interior Points of Geodesics.
Tudor Zamfirescu (1982)
Inventiones mathematicae
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Displaying similar documents to “Estimates of volume by the length of shortest closed geodesics on a convex hypersurface.”
Many Endpoints and Few Interior Points of Geodesics.
Geodesics on the Ellipsoid.
Horst Knörrer (1980)
Inventiones mathematicae
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On Metrics on S2 All of Whose Geodesics Are Closed.
Karsten Grove, Detlef Gromoll (1981/82)
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Geodesics and Totally Convex Sets on Surfaces.
Victor Bangert (1981)
Inventiones mathematicae
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Carathéodory balls in convex complex ellipsoids
Włodzimierz Zwonek (1996)
Annales Polonici Mathematici
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We consider the structure of Carathéodory balls in convex complex ellipsoids belonging to few domains for which explicit formulas for complex geodesics are known. We prove that in most cases the only Carathéodory balls which are simultaneously ellipsoids "similar" to the considered ellipsoid (even in some wider sense) are the ones with center at 0. Nevertheless, we get a surprising result that there are ellipsoids having Carathéodory balls with center not at 0 which are also ellipsoids. ...
Limite d'hypersurfaces localement convexes.
F. Labourie (1987)
Inventiones mathematicae
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Tubular neighborhoods of totally geodesic hypersurfaces in hyperbolic mainfolds.
Ara Basmajian (1994)
Inventiones mathematicae
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Continuous q-convex exhaustion functions.
M. Peternell (1986)
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Smoothing q-convex functions and vanishing theorems.
J.E. Fornaess, K. Diederich (1985)
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Compact Convex Sets and Compact Choquet Simplexes.
Jens Peter Reus Christensen (1973)
Inventiones mathematicae
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On the Lengths of Closed Geodesics on Convex Surfaces.
Werner Ballmann (1983)
Inventiones mathematicae
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Some properties of geodesic semi E-b-vex functions
Adem Kiliçman, Wedad Saleh (2015)
Open Mathematics
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In this study, we introduce a new class of function called geodesic semi E-b-vex functions and generalized geodesic semi E-b-vex functions and discuss some of their properties.