Minding isometries of ruled surfaces in Lorentz-Minkowski space

Ljiljana Primorac Gajčić, Željka Milin-Šipuš
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Abstract

In this paper we study isometries of ruled surfaces in the Lorentz-Minkowski space that preserve rulings. A special attention is given to the classes of surfaces having no Euclidean counterparts. We also construct some examples of isometric ruled surfaces with certain properties and rulings preserved.
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洛伦兹-闵可夫斯基空间中直纹曲面的等距
本文研究了洛伦兹-闵可夫斯基空间中保留规则的直纹曲面的等距。特别注意没有欧几里德对应物的曲面的类别。我们还构造了一些等距直纹曲面的例子,这些曲面保留了一定的性质和直纹。
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