Some Generalizations of Quadrics

Boris Odehnal (), Hellmuth Stachel () and Georg Glaeser ()
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Boris Odehnal: University of Applied Arts Vienna, Department of Geometry
Hellmuth Stachel: Vienna University of Technology, Institute of Discrete Mathematics and Geometry
Georg Glaeser: University of Applied Arts Vienna, Department of Geometry

Chapter Chapter 11 in The Universe of Quadrics, 2020, pp 561-586 from Springer

Abstract: Abstract In this chapter, we try to present ideas for generalizing quadrics. Quadrics in three-dimensional space carry a three-parameter family of conics: Each conic on a quadric is a planar intersection of the quadric, and thus, there are as many conics on a quadric as there are planes in a three-dimensional space.

Date: 2020
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DOI: 10.1007/978-3-662-61053-4_11

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