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Isoparametric Surfaces in 3-dimensional De Sitter Space and Anti-de Sitter Space
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作者 李梅 赵永波 《Northeastern Mathematical Journal》 CSCD 2003年第3期259-266,共8页
A spacelike surface M in 3-dimensional de sitter space S13 or 3-dimensional anti-de Sitter space H13 is called isoparametric, if M has constant principal curvatures. A timelike surface is called isoparametric, if its ... A spacelike surface M in 3-dimensional de sitter space S13 or 3-dimensional anti-de Sitter space H13 is called isoparametric, if M has constant principal curvatures. A timelike surface is called isoparametric, if its minimal polynomial of the shape operator is constant. In this paper, we determine the spacelike isoparametric surfaces and the timelike isoparametric surfaces in S13 and H13. 展开更多
关键词 isoparametric surface de Sitter and anti-de Sitter spaces principal curvature
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