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| Preface | ||
| Pt. I | Arrangements of Convex Sets | 1 |
| 1 | Geometry of Numbers | 3 |
| 2 | Approximation of a Convex Set by Polygons | 11 |
| 3 | Packing and Covering with Congruent Convex Discs | 21 |
| 4 | Lattice Packing and Lattice Covering | 37 |
| 5 | The Method of Cell Decomposition | 47 |
| 6 | Methods of Blichfeldt and Rogers | 55 |
| 7 | Efficient Random Arrangements | 71 |
| 8 | Circle Packings and Planar Graphs | 95 |
| Pt. II | Arrangements of Points and Lines | |
| 9 | External Graph Theory | 117 |
| 10 | Repeated Distances in Space | 141 |
| 11 | Arrangement of Lines | 167 |
| 12 | Applications of the Bounds on Incidences | 183 |
| 13 | More on Repeated Distances | 201 |
| 14 | Geometric Graphs | 223 |
| 15 | Epsilon Nets and Transversals of Hypergraphs | 243 |
| 16 | Geometric Discrepancy | 267 |
| Hints for Exercises | 293 | |
| Bibliography | 319 | |
| Index of Symbols | 343 | |
| Author Index | 345 | |
| Subject Index | 351 |
| Price | Condition | Delivery | Seller | Action |
| $144.00 | Digital |
| WonderClub |
Bridget Lynn
reviewed Combinatorial Geometry on May 26, 2019
Combinatorial Geometry
Skimmed through most of this; it looked good, and there were several wonderful examples I'd never seen before (generally, results I'd seen achieved with trivial topological results, but not through a "pure" graph theory methodology).
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