Article
The moduli space of embedded singly periodic maximal surfaces with isolated singularities in the Lorentz-Minkowski space L3
Author/s | Fernández Delgado, Isabel
López, Francisco J. Souam, Rabah |
Department | Universidad de Sevilla. Departamento de Matemática Aplicada I (ETSII) |
Publication Date | 2007 |
Deposit Date | 2021-07-07 |
Published in |
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Abstract | We show that, up to some natural normalizations, the moduli space of singly
periodic complete embedded maximal surfaces in the Lorentz-Minkowski space L3 =
(R3, dx2
1 + dx2
2 − dx2
3), with fundamental piece having a ... We show that, up to some natural normalizations, the moduli space of singly periodic complete embedded maximal surfaces in the Lorentz-Minkowski space L3 = (R3, dx2 1 + dx2 2 − dx2 3), with fundamental piece having a finite number (n + 1) of singularities, is a real analytic manifold of dimension 3n+4. The underlying topology agrees with the topology of uniform convergence of graphs on compact subsets of {x3 = 0}. |
Funding agencies | Ministerio de Ciencia Y Tecnología (MCYT). España |
Project ID. | MTM2004-00160 |
Citation | Fernández Delgado, I., López, F.J. y Souam, R. (2007). The moduli space of embedded singly periodic maximal surfaces with isolated singularities in the Lorentz-Minkowski space L3. Manuscripta Mathematica, 122 (4), 439-463. |
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