Computer graphics tools for the study of minimal surfaces

Author:

Callahan M. J.1,Hoffman D.2,Hoffman J. T.

Affiliation:

1. Department of Mathematics, Science Center, Harvard University, 1 Oxford St., Cambridge, MA

2. Department of Mathematics and Statistics, Lederle Graduate Center, University of Massachusetts at Amherst, MA

Abstract

Recent research indicates machine computation and mathematical theory have proceeded hand in hand and have proved to be of great benefit to one another.

Publisher

Association for Computing Machinery (ACM)

Subject

General Computer Science

Reference22 articles.

1. Anderson D. Studies in the microstructure of microemulsions. Ph D. thesis Dept. of Chemical Engineering Univ. of Minnesota Minneapolis Minn. June 1986. Anderson D. Studies in the microstructure of microemulsions. Ph D. thesis Dept. of Chemical Engineering Univ. of Minnesota Minneapolis Minn. June 1986.

2. Anderson D. and Thomas E.L. Microdomain morphology of star copolymers in the strong-segregation limit. Dept. of Polymer Science Univ. of Massachusetts Amherst. Anderson D. and Thomas E.L. Microdomain morphology of star copolymers in the strong-segregation limit. Dept. of Polymer Science Univ. of Massachusetts Amherst.

3. Callahan M. Hoffman D. and Meeks W. III. Embedded minimal surfaces with four ends. Geometry Computation and Graphics Preprint Series Department of Mathematics University of Massachusetts Amherst Mass. in preparation. Callahan M. Hoffman D. and Meeks W. III. Embedded minimal surfaces with four ends. Geometry Computation and Graphics Preprint Series Department of Mathematics University of Massachusetts Amherst Mass. in preparation.

4. Example of a complete minimal immersion in IR3 of genus one and three-embedded ends

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2. Minimal Surfaces;Grundlehren der mathematischen Wissenschaften;2010

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4. Regularity of Minimal Surfaces;Grundlehren der mathematischen Wissenschaften;2010

5. An embedded genus-one helicoid;Annals of Mathematics;2009-03-01

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