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Thomas Cecil is a math professor with an unrivalled grasp of Lie Sphere Geometry. Here, he provides a clear and comprehensive modern treatment of the subject, as well as its applications to the study of Euclidean submanifolds. It begins with the construction of the space of spheres, including the fundamental notions of oriented contact, parabolic pencils of spheres, and Lie sphere transformations. This new edition contains revised sections on taut submanifolds, compact proper Dupin submanifolds, reducible Dupin submanifolds, and the cyclides of Dupin. Completely new material on isoparametric hypersurfaces in spheres and Dupin hypersurfaces with three and four principal curvatures is also included. The author surveys the known results in these fields and indicates directions for further research and wider application of the methods of Lie sphere geometry.
This is a digital product.
Lie Sphere Geometry: With Applications to Submanifolds 2nd Edition is written by Thomas E. Cecil and published by Springer. The Digital and eTextbook ISBNs for Lie Sphere Geometry are 9780387746562, 0387746560 and the print ISBNs are 9780387746555, 0387746552.
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