| Graph Theory and Sparse Matrix Computation Softcover Repri Edition Contributor(s): George, Alan (Editor), Gilbert, John R. (Editor), Liu, Joseph W. H. (Editor) |
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ISBN: 1461383714 ISBN-13: 9781461383710 Publisher: Springer OUR PRICE: $104.49 Product Type: Paperback - Other Formats Published: October 2011 |
| Additional Information |
| BISAC Categories: - Mathematics | Graphic Methods - Mathematics | Discrete Mathematics - Mathematics | Combinatorics |
| Dewey: 511.5 |
| Series: IMA Volumes in Mathematics and Its Applications |
| Physical Information: 0.55" H x 6.14" W x 9.21" (0.82 lbs) 245 pages |
| Descriptions, Reviews, Etc. |
| Publisher Description: This IMA Volume in Mathematics and its Appllcations GRAPH THEORY AND SPARSE MATRIX COMPUTATION is based on the proceedings of a workshop that was an integraI part of the 1991- 92 IMA program on "Applied Linear AIgebra." The purpose of the workshop was to bring together people who work in sparse matrix computation with those who conduct research in applied graph theory and grl: l, ph algorithms, in order to foster active cross-fertilization. We are grateful to Richard Brualdi, George Cybenko, Alan Geo ge, Gene Golub, Mitchell Luskin, and Paul Van Dooren for planning and implementing the year-Iong program. We espeeially thank Alan George, John R. Gilbert, and Joseph W.H. Liu for organizing this workshop and editing the proceedings. The finaneial support of the National Science Foundation made the workshop possible. A vner Friedman Willard Miller. Jr. PREFACE When reality is modeled by computation, linear algebra is often the con nec- tiori between the continuous physical world and the finite algorithmic one. Usually, the more detailed the model, the bigger the matrix, the better the answer. Efficiency demands that every possible advantage be exploited: sparse structure, advanced com- puter architectures, efficient algorithms. Therefore sparse matrix computation knits together threads from linear algebra, parallei computing, data struetures, geometry, and both numerieal and discrete algorithms. |