Meridian surfaces of elliptic or hyperbolic type in the four-dimensional Minkowski space
Ganchev, Georgi ; Milousheva, Velichka
Mathematical Communications, Tome 21 (2016) no. 1, p. 1-21 / Harvested from Mathematical Communications
Text on Mathematical Communications
Meridian surfaces of elliptic or hyperbolic type are one-parameter systems of meridians of the rotational hypersurface with timelike or spacelike axis, respectively. We classify  the meridian surfaces with constant Gauss curvature or constant mean curvature, as well as the Chen meridian surfaces and the meridian surfaces with parallel normal bundle.
Publié le : 2016-03-09
Classification:  Meridian surfaces; surfaces with constant Gauss curvature; surfaces with constant mean curvature; Chen surfaces; surfaces with parallel normal bundle,  53A35; 53A55; 53A10 
@article{mc1153,
     author = {Ganchev, Georgi and Milousheva, Velichka},
     title = {Meridian surfaces of elliptic or hyperbolic type in the four-dimensional Minkowski space},
     journal = {Mathematical Communications},
     volume = {21},
     number = {1},
     year = {2016},
     pages = { 1-21},
     language = {eng},
     url = {http://dml.mathdoc.fr/item/mc1153}
}

Ganchev, Georgi; Milousheva, Velichka. Meridian surfaces of elliptic or hyperbolic type in the four-dimensional Minkowski space. Mathematical Communications, Tome 21 (2016) no. 1, pp.  1-21. http://gdmltest.u-ga.fr/item/mc1153/