Matrix Nearness Problems and Eigenvalue Optimization
Nicola Guglielmi
Gran Sasso Science Institute, L’Aquila, ItalyChristian Lubich
Eberhard Karls Universität Tübingen, Germany
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| FrontmatterDownload pp. i–iv | |
| PrefaceDownload pp. vii–viii | |
| ContentsDownload pp. ix–x | |
| 1 | Introduction by examplesDownload pp. 1–11 |
| 2 | A basic eigenvalue optimization problempp. 13–35 |
| 3 | Pseudospectrapp. 37–62 |
| 4 | Two-level approaches to matrix nearness problemspp. 63–81 |
| 5 | Real and structured perturbationspp. 83–131 |
| 6 | Matrix nearness problems of diverse kindspp. 133–192 |
| 7 | Systems and controlpp. 193–232 |
| 8 | Graphspp. 233–254 |
| A | Derivatives of eigenvalues and eigenvectorspp. 255–257 |
| Referencespp. 259–270 | |
| Indexpp. 271–273 |