Computational Topology: An Introduction
Edelsbrunner H, Harer J. 2010. Computational Topology: An Introduction, American Mathematical Society, XII, 241p.
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Book
| Published
| English
Author
Edelsbrunner, HerbertISTA ;
Harer, John
Abstract
Combining concepts from topology and algorithms, this book delivers what its title promises: an introduction to the field of computational topology. Starting with motivating problems in both mathematics and computer science and building up from classic topics in geometric and algebraic topology, the third part of the text advances to persistent homology. This point of view is critically important in turning a mostly theoretical field of mathematics into one that is relevant to a multitude of disciplines in the sciences and engineering. The main approach is the discovery of topology through algorithms. The book is ideal for teaching a graduate or advanced undergraduate course in computational topology, as it develops all the background of both the mathematical and algorithmic aspects of the subject from first principles. Thus the text could serve equally well in a course taught in a mathematics department or computer science department.
Publishing Year
Date Published
2010-01-15
Publisher
American Mathematical Society
Volume
69
Page
XII, 241
ISBN
IST-REx-ID
Cite this
Edelsbrunner H, Harer J. Computational Topology: An Introduction. Vol 69. American Mathematical Society; 2010. doi:10.1090/mbk/069
Edelsbrunner, H., & Harer, J. (2010). Computational Topology: An Introduction (Vol. 69). American Mathematical Society. https://doi.org/10.1090/mbk/069
Edelsbrunner, Herbert, and John Harer. Computational Topology: An Introduction. Vol. 69. American Mathematical Society, 2010. https://doi.org/10.1090/mbk/069.
H. Edelsbrunner and J. Harer, Computational Topology: An Introduction, vol. 69. American Mathematical Society, 2010.
Edelsbrunner H, Harer J. 2010. Computational Topology: An Introduction, American Mathematical Society, XII, 241p.
Edelsbrunner, Herbert, and John Harer. Computational Topology: An Introduction. Vol. 69, American Mathematical Society, 2010, doi:10.1090/mbk/069.
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