Universal natural shapes

Johan Gielis; Stefan Haesen; Leopold Verstraelen

Displaying similar documents to “Universal natural shapes”

Geometry of Submanifolds. I. The first Casorati curvature indicatrices

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On Growth and Form and Geometry. I

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Euler-Savary's formula on Minkowski geometry.

Ikawa, T. (2003)

Balkan Journal of Geometry and its Applications (BJGA)

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A non-standard approach to the Euclidean study of plane curves.

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0-tight surfaces with boundary and the total curvature of curves in surfaces

Wolfgang Kühnel (1981)

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A geometrical description of visual sensation II

Bart Ons, Paul Verstraelen (2010)

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Characterization of the Pseudo-symmetries of Ideal Wintgen Submanifolds of Dimension 3

Ryszard Deszcz, Miroslava Petrović-Torgašev, Zerrin Şentürk, Leopold Verstraelen (2010)

Publications de l'Institut Mathématique

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Immersed surfaces with constant curvature near infinity

David D. Bleecker (1978)

Compositio Mathematica

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A pointwise inequality in submanifold theory

P. J. De Smet, F. Dillen, Leopold C. A. Verstraelen, L. Vrancken (1999)

Archivum Mathematicum

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We obtain a pointwise inequality valid for all submanifolds $M^{n}$ of all real space forms $N^{n + 2} (c)$ with $n \geq 2$ and with codimension two, relating its main scalar invariants, namely, its scalar curvature from the intrinsic geometry of $M^{n}$ , and its squared mean curvature and its scalar normal curvature from the extrinsic geometry of $M^{n}$ in $N^{m} (c)$ .

A common characterization of the curvature axis for ruled surfaces and curves. (Eine gemeinsame Kennzeichnung der Krümmungsachse bei Regelflächen und Kurven.)

Benz, Walter (2000)

Beiträge zur Algebra und Geometrie

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To the isotropic analogue of the theorem of Abramescu.

Tölke, Jürgen (1997)

Beiträge zur Algebra und Geometrie

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