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Titlebook: Geometry of Hypersurfaces; Thomas E. Cecil,Patrick J. Ryan Book 2015 Thomas E. Cecil and Patrick J. Ryan 2015 Dupin hypersurfaces.Hopf hyp

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Systeme von linearen Gleichungen,In this chapter, we study the basic geometry of complex submanifolds in complex space forms, focusing on important examples that arise in the classifications of Hopf hypersurfaces with constant principal curvatures.
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Complex Submanifolds of ,, and ,,,In this chapter, we study the basic geometry of complex submanifolds in complex space forms, focusing on important examples that arise in the classifications of Hopf hypersurfaces with constant principal curvatures.
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,Die Mißbildungen des weiblichen Genitales,aces in later chapters. Topics treated include focal sets, parallel hypersurfaces, tubes, tight and taut immersions, the relationship between taut and Dupin submanifolds, and the standard embeddings of projective spaces.
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Idealtypen als hypothesenbildende Modelle: sphere geometry, and many classification results have been obtained in that setting. In this chapter, we will use the viewpoint of the metric geometry of . as well as that of Lie sphere geometry to obtain results about Dupin hypersurfaces.
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Anwendungen der Differentialquotienten,Berndt [30] in .. (see Theorem 8.12). These classifications state that such a hypersurface is an open subset of a hypersurface on Takagi’s list for .., and on Montiel’s list for ... We then study several characterizations of these hypersurfaces based on conditions on their shape operators, curvature
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