Three-Dimensional Orbifolds and Their Geometric Structures

By M. Boileau, S. Maillot, J. Porti. 2003

169 citations recorded by the source corpus.

View Paper: https://www.semanticscholar.org/paper/d2fc818c556588cfa47748c07a1e0264610738b4

How researchers see this paper

The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.

1. Bruce Kleiner
2. Matthias Aschenbrenner
3. Henry Wilton
4. J. Lott
5. Stefan Friedl
6. J. Porti
7. L. Bessières
8. S. Maillot

Citations in the corpus

• 3-Manifold Groups (2012, background): “We denote by πorb 1 (B ′) the orbifold fundamental group of B′ (see [BMP03]), and following [JS79, p.”
• Geometrisation of 3-Manifolds (2010, background): “Lastly, T restricts to an isometry from C[6, 8] onto C[3, 5] endowed with gu.”
• The variety of characters in PSL(2,C) (2003, background): “The variety of SL2(C)-characters has been intensively studied since the seminal paper of Culler and Shalen [CS], but for many applications it is more convenient to work with PSL2(C) instead of SL2(C) (see [BZ] and [BMP] for instance).”
• Geometrization of Three-Dimensional Orbifolds via Ricci Flow (2011, methodology): “In some cases we give precise definitions and in other cases we just recall salient properties, referring to the monographs [5, 19] for more detailed information.”