Real Hypersurfaces of Complex Projective Spaces.
Sadahiro Maeda (1983)
Mathematische Annalen
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Displaying similar documents to “On inflection points, monomial curves, and hypersurfaces containing projective curves.”
Real Hypersurfaces of Complex Projective Spaces.
A Useful Characterization of Some Real Hypersurfaces in a Nonflat Complex Space Form
Takehiro Itoh, Sadahiro Maeda (2006)
Bulletin of the Polish Academy of Sciences. Mathematics
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We characterize totally η-umbilic real hypersurfaces in a nonflat complex space form M̃ₙ(c) (= ℂPⁿ(c) or ℂHⁿ(c)) and a real hypersurface of type (A₂) of radius π/(2√c) in ℂPⁿ(c) by observing the shape of some geodesics on those real hypersurfaces as curves in the ambient manifolds (Theorems 1 and 2).
On Real Hypersurfaces of a Complex Projective Space.
Makoto Kimura, Sadahiro Maeda (1989)
Mathematische Zeitschrift
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Erratum: “Curves on generic hypersurfaces”
H. Clemens (1987)
Annales scientifiques de l'École Normale Supérieure
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Inner parallel curves and domains in the equiaffine geometry.
Leichtweiß, Kurt (1993)
Beiträge zur Algebra und Geometrie
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Isoparametric families on projective spaces.
Kwang Sung Park (1989)
Mathematische Annalen
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The Darboux mapping of canal hypersurfaces.
Akivis, Maks A., Goldberg, Vladislav V. (1998)
Beiträge zur Algebra und Geometrie
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Closed Curves on Convex Hypersurfaces and Periods of Nonlinear Oscillations.
Alan Weinstein, Christpher B. Croke (1981)
Inventiones mathematicae
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On curves and surfaces in illumination geometry.
Weiss, Gunter, Martini, Horst (2000)
Journal for Geometry and Graphics
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Isoparametric Hypersurfaces with Four or Six Distinct Principal Curvatures. Necessary Conditions on the Multiplicities.
U. Abresch (1983)
Mathematische Annalen
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On the hypersurfaces contained in their Hessian
Pietro De Poi, Giovanna Ilardi (2019)
Annales Universitatis Paedagogicae Cracoviensis. Studia Mathematica
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This article presents the theory of focal locus applied to the hypersurfaces in the projective space which are (finitely) covered by linear spaces and such that the tangent space is constant along these spaces.
A chracterization of A-discriminantal hypersurfaces in terms of the logarithmic Gauss map.
M.M. Kapranov (1991)
Mathematische Annalen
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Deformations of the normalization of hypersurfaces.
T. de Jong, D. van Straten (1990)
Mathematische Annalen
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