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Vitushkin's Conjecture for Removable Sets - Universitext James Dudziak
Vitushkin's Conjecture for Removable Sets - Universitext
James Dudziak
Vitushkin's conjecture, a special case of Painleve's problem, states that a compact subset of the complex plane with finite linear Hausdorff measure is removable for bounded analytic functions if and only if it intersects every rectifiable curve in a set of zero arclength measure.
332 pages, biography
| Media | Books Paperback Book (Book with soft cover and glued back) |
| Released | September 23, 2010 |
| ISBN13 | 9781441967084 |
| Publishers | Springer-Verlag New York Inc. |
| Pages | 332 |
| Dimensions | 169 × 233 × 19 mm · 480 g |
| Language | English |