Bordered Manifolds with Torus Boundary and the Link Surgery Formula
Ian Zemke
University of Oregon, Eugene, USA

This book is published open access.
| Front matterDownload pp. i–iv | |
| AbstractDownload p. v | |
| ContentsDownload pp. vii–x | |
| 1 | IntroductionDownload pp. 1–10 |
| 2 | Hypercubes and Heegard Floer homologyDownload pp. 11–22 |
| 3 | -modulesDownload pp. 23–39 |
| 4 | Homological perturbation theoryDownload pp. 41–46 |
| 5 | Linear topological spacesDownload pp. 47–61 |
| 6 | The link surgery formulaDownload pp. 63–72 |
| 7 | The knot surgery algebraDownload pp. 73–86 |
| 8 | Link surgery modules over and Download pp. 87–98 |
| 9 | -basic system of Heegard diagramsDownload pp. 99–109 |
| 10 | Hypercubes and disjoint unionsDownload pp. 111–119 |
| 11 | Hypercubes and connected sumsDownload pp. 121–141 |
| 12 | The pairing theoremDownload pp. 143–148 |
| 13 | Arc systems and the link surgery formulaDownload pp. 149–183 |
| 14 | The alpha-beta transformerDownload pp. 185–192 |
| 15 | The pair-of-pants bimodulesDownload pp. 193–201 |
| 16 | The link surgery complex of the Hopf linkDownload pp. 203–215 |
| 17 | Minimal models for the Hopf link surgery complexDownload pp. 217–232 |
| 18 | Examples and basic propertiesDownload pp. 233–249 |
| A | Splicing operationsDownload pp. 251–252 |
| ReferencesDownload pp. 253–255 |