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2002 The Set Poles of a Two-Sheeted Hyperboloid
Robert Sinclair, Minoru Tanaka
Experiment. Math. 11(1): 27-36 (2002).

Abstract

It has been conjectured for some time that the set of poles of a rotationally symmetric two-sheeted hyperboloid breaks into two disjoint sets if symmetry is broken by contraction perpendicular to the original axis of symmetry. We provide the first reliable visualizations of this process, confirming previous conjectures and motivating new ones.

Citation

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Robert Sinclair. Minoru Tanaka. "The Set Poles of a Two-Sheeted Hyperboloid." Experiment. Math. 11 (1) 27 - 36, 2002.

Information

Published: 2002
First available in Project Euclid: 10 July 2003

zbMATH: 1052.53002
MathSciNet: MR1960298

Subjects:
Primary: 53C22
Secondary: 53-04

Rights: Copyright © 2002 A K Peters, Ltd.

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Vol.11 • No. 1 • 2002
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