Compactness theorems for SL(2;C) generalizations of the 4-dimensional anti-self dual equations, Part II
Differential Geometry
2014-07-24 v3 Geometric Topology
Abstract
This is the second of two papers that describe a compactness theorem for sequences of solutions of certain SL(2;C) analogs of the anti-self dual equations on oriented, 4-dimensional Riemannian manifolds. This paper proves theorems that characterize the singular locus of limits of sequences of solutions to the equations.
Keywords
Cite
@article{arxiv.1307.6451,
title = {Compactness theorems for SL(2;C) generalizations of the 4-dimensional anti-self dual equations, Part II},
author = {Clifford Henry Taubes},
journal= {arXiv preprint arXiv:1307.6451},
year = {2014}
}
Comments
This paper is withdrawn because the results for the most part follow as a special case of the theorems in a new arXiv submission titled 'Z/2 harmonic spinors in dimensions 2, 3 and 4'. See also the new posting for Part 1 of this series, arXiv:1307.6447