Constant Mean Curvature Immersions of Enneper Type (Memoirs of the American Mathematical Society) - Henry C. Wente (1993)
ISBN 0821825364
Subject Minimal surfaces
Publisher American Mathematical Society
Publication Date January 1993
Format Paperback (248 x 174 mm)
Language eng
Plot
This work is devoted to the case of constant mean curvature surfaces immersed in $R^3$ (or, more generally, in spaces of constant curvature). Wente reduces this geometrical problem to finding certain integrable solutions to the Gauss equation. Many new and interesting examples are presented, including immersed cylinders in $R^3$ with embedded Delaunay ends and $n$-lobes in the middle, and one-parameter families of immersed cmc tori in $R^3$. Finally, Wente examines minimal surfaces in hyperbolic three-space, which is in some ways the most complicated case.
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Collection Status In Collection
Index 1621
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LoC Classification QA3 .A57 no. 478
Dewey 516.3/62
Cover Price $25.00
No. of Pages 77
Notes
"November 1992, volume 100, number 478 (first of 4 numbers)."