Rectifiable Sets, Densities, and Tangent Measures
Camillo De Lellis
University of Zurich
A subscription is required to access this book.
| FrontmatterDownload pp. i–iv | |
| ContentsDownload pp. v–vi | |
| 1 | IntroductionDownload pp. 1–3 |
| 2 | Notation and preliminariespp. 4–12 |
| 3 | Marstrand’s Theorem and tangent measurespp. 13–26 |
| 4 | Rectifiabilitypp. 27–39 |
| 5 | The Marstrand–Mattila Rectifiability Criterionpp. 40–55 |
| 6 | An overview of Preiss’ proofpp. 56–69 |
| 7 | Moments and uniqueness of the tangent measure at infinitypp. 70–84 |
| 8 | Flat versus curved at infinitypp. 85–94 |
| 9 | Flatness at infinity implies flatnesspp. 95–109 |
| 10 | Open problemspp. 110–116 |
| A | Proof of Theorem 3.11pp. 117–121 |
| B | Gaussian integralspp. 122–124 |
| Bibliographyp. 125 | |
| Indexp. 127 |