Integral Invariants of 3-Manifolds (1998)
by
Raoul Bott
,
Alberto
,
S. Cattaneo
| Venue: | J. Diff. Geom |
| Citations: | 33 - 4 self |
BibTeX
@ARTICLE{Bott98integralinvariants,
author = {Raoul Bott and Alberto and S. Cattaneo},
title = {Integral Invariants of 3-Manifolds},
journal = {J. Diff. Geom},
year = {1998},
pages = {9710001}
}
Years of Citing Articles
Bookmark
 |
 |
 |
 |
 |
 |
OpenURL
Abstract
Abstract. This note describes an invariant of rational homology 3-spheres in terms of configuration space integrals which in some sense lies between the invariants of Axelrod and Singer [2] and those of Kontsevich [9]. 1.
Citations
| 504 | Quantum field theory and the Jones polynomial - Witten - 1989 |
| 154 | A compactification of configuration space - Fulton, MacPherson - 1994 |
| 134 | Feynman Diagrams and Low-Dimensional Topology, First European - Kontsevich - 1993 |
| 116 | Chern-Simons perturbation theory - Axelrod, Singer - 1991 |
| 35 | Vassiliev knot invariants and Chern-Simons perturbation theory to all orders. Preprint qalg/9603010, to appear - Altschuler, Freidel - 1995 |
| 22 | Characteristic Forms and Geometric - Chern, Simons - 1974 |
| 7 | On the Self-Linking of - Bott, Taubes - 1994 |
| 5 | Perturbative Aspects of the Chern–Simons Field Theory - Bar-Natan - 1991 |
| 3 | Homology Cobordism and the Simplest Perturbative Chern– Simons 3-Manifold Invariant - Taubes - 1994 |
| 1 | Perturbative Aspects of Chern–Simons Topological Quantum Field Theory,” Phys - Guadagnini, Martellini, et al. - 1989 |
