The moduli space of embedded singly periodic maximal surfaces with isolated singularities in the Lorentz-Minkowski space $\l^3$
Differential Geometry
2007-05-23 v1
Abstract
We show that, up to some natural normalizations, the moduli space of singly periodic complete embedded maximal surfaces in the Lorentz-Minkowski space \l^3=(\r^3,dx_1^2+dx_2^2-dx_3^2), with fundamental piece having a finite number of singularities, is a real analytic manifold of dimension The underlying topology agrees with the topology of uniform convergence of graphs on compact subsets of
Keywords
Cite
@article{arxiv.math/0412190,
title = {The moduli space of embedded singly periodic maximal surfaces with isolated singularities in the Lorentz-Minkowski space $\l^3$},
author = {Isabel Fernandez and Francisco J. Lopez and Rabah Souam},
journal= {arXiv preprint arXiv:math/0412190},
year = {2007}
}
Comments
26 pages, 4 figures