@article{6af30c52edc045e2854260bde62342b3,
title = "Analytic extension of Jorge-Meeks type maximal surfaces in Lorentz-Minkowski 3-space",
abstract = "The Jorge-Meeks n-noid (n ≥ 2) is a complete minimal surface of genus zero with n catenoidal ends in the Euclidean 3-space R3, which has (2π/n)-rotation symmetry with respect to its axis. In this paper, we show that the corresponding maximal surface fn in Lorentz-Minkowski 3-space R31 has an analytic extension fn as a properly embedded zero mean curvature surface. The extension changes type into a time-like (minimal) surface.",
author = "Shoichi Fujimori and Yu Kawakami and Masatoshi Kokubu and Wayne Rossman and Masaaki Umehara and Kotaro Yamada",
note = "Funding Information: Fujimori was partially supported by the Grant-in-Aid for Young Scientists (B) No. 25800047, Kawakami was supported by the Grant-in-Aid for Scientific Research (C) No. 15K04840, Rossman by Grant-in-Aid for Scientific Research (C) No. 15K04845, Umehara by (A) No. 26247005 and Yamada by (C) No. 26400066 from Japan Society for the Promotion of Science. Publisher Copyright: {\textcopyright} 2017, Osaka University. All rights reserved.",
year = "2017",
language = "English",
volume = "54",
pages = "249--272",
journal = "Osaka Journal of Mathematics",
issn = "0030-6126",
publisher = "Osaka University",
number = "2",
}