| FrontmatterDownload pp. i–iv |
| PrefaceDownload p. v |
| ContentsDownload pp. vii–ix |
| Part I Quasiconformal Mappings in the Planep. 1 |
| 1 | Background of the theorypp. 3–18 |
| 2 | Conformal invariantspp. 19–33 |
| 3 | Definitions of quasiconformal mapspp. 34–48 |
| 4 | Compactness and convergence theorypp. 49–57 |
| 5 | Beltrami differential equationpp. 58–83 |
| Part II Infinitesimal Geometry of Quasiconformal Mapsp. 85 |
| 6 | Infinitesimal spacepp. 87–106 |
| 7 | Asymptotically conformal curvespp. 107–116 |
| 8 | Conformal differentiabilitypp. 117–130 |
| 9 | Points of maximal stretchingpp. 131–137 |
| 10 | Lipschitz continuity of quasiconformal mapspp. 138–149 |
| 11 | Regularity of quasiconformal curvespp. 150–156 |
| 12 | Regularity of conformal maps at the boundarypp. 157–160 |
| Part III Applications of Quasiconformal Mapsp. 161 |
| 13 | John’s rotation problempp. 163–171 |
| 14 | Variation of quasiconformal mapspp. 172–179 |
| 15 | Criteria of univalencepp. 180–183 |
| Bibliographypp. 185–201 |
| Indexpp. 203–205 |
