Part of the Applied Mathematics Commons
Translation of: Dupin’sche Hyperflächen, Doctoral dissertation, Universität Freiburg (1981) by Ulrich Pinkall, Thomas E. Cecil Mathematics Department Faculty Scholarship
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Using Lie Sphere Geometry to Study Dupin Hypersurfaces in R^n, Thomas E. Cecil Mathematics Department Faculty Scholarship
Compact Dupin Hypersurfaces, Thomas E. Cecil Mathematics Department Faculty Scholarship
Dupin Submanifolds in Lie Sphere Geometry (updated version), Thomas E. Cecil, Shiing-Shen Chern Mathematics Department Faculty Scholarship
Modeling and Data Analysis: An Introduction with Environmental Applications, John B. Little Holy Cross Bookshelf
Lie Sphere Geometry and Dupin Hypersurfaces, Thomas E. Cecil Mathematics Department Faculty Scholarship
Modeling for Planet Earth: Rafting in the Grand Canyon, Catherine Roberts HCAA Continuing Education Day
Isoparametric and Dupin Hypersurfaces, Thomas E. Cecil Mathematics Department Faculty Scholarship
On Kuiper's Question Whether Taut Submanifolds Are Algebraic, Thomas E. Cecil, Quo-Shin Chi, Gary Jensen Mathematics Department Faculty Scholarship
On the Lie Curvature of Dupin Hypersurfaces, Thomas E. Cecil Mathematics Department Faculty Scholarship
Focal Sets of Submanifolds, Thomas E. Cecil, Patrick J. Ryan Mathematics Department Faculty Scholarship
Taut Immersions of Non-Compact Surfaces into a Euclidean 3-Space, Thomas E. Cecil Mathematics Department Faculty Scholarship
A Characterization of Metric Spheres in Hyperbolic Space by Morse Theory, Thomas E. Cecil Mathematics Department Faculty Scholarship
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