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Table of contents (4 chapters)
Reviews
From the reviews of the first edition:
"This monograph is devoted to minimal immersions between round spheres. … Indeed, the author’s exposition is largely self-contained – and leisurely. Exercises are abundant, forming an integral part of the presentation. … This monograph has been written with great care. It would be appropriate for an undergraduate or graduate seminar." (J. Ells, Mathematical Reviews, Issue 2002 i)
"In this book, the author traces the development of the study of spherical minimal immersions over the past 30-plus years … . In trying to make this monograph accessible not just to research mathematicians but to mathematics graduate students as well, the author included sizeable pieces of material from upper-level undergraduate courses, additional graduate level topics such as Felix Klein’s classical treatise of the icosahedron, and a valuable selection of exercises." (L’Enseignement Mathematique, Vol. 48 (1-2), 2002)
"This very interesting monograph for researchers and graduate students as well, gives a wide picture of the theory of spherical soap bubbles, which studies isometric minimal immersions of round spheres … . Each chapter ends with some additional topics and some challenging problems. A useful appendix with some basic notions is given at the end of the book." (Cornelia-Livia Bejan, Zentralblatt MATH, Vol. 1074, 2005)
Authors and Affiliations
Bibliographic Information
Book Title: Finite Möbius Groups, Minimal Immersions of Spheres, and Moduli
Authors: Gabor Toth
Series Title: Universitext
DOI: https://doi.org/10.1007/978-1-4613-0061-8
Publisher: Springer New York, NY
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eBook Packages: Springer Book Archive
Copyright Information: Springer Science+Business Media New York 2002
Hardcover ISBN: 978-0-387-95323-6Published: 16 November 2001
Softcover ISBN: 978-1-4612-6546-7Published: 08 September 2012
eBook ISBN: 978-1-4613-0061-8Published: 06 December 2012
Series ISSN: 0172-5939
Series E-ISSN: 2191-6675
Edition Number: 1
Number of Pages: XVI, 319
Topics: Differential Geometry, Analysis