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Canceling branch points and cusps on projections of knotted surfaces in 4-space

机译:消除4空间中打结曲面投影上的分支点和尖点

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摘要

For a knotted surface in 4-space, its generic projection into 3-space has branch points as its singularities, and its successive projection into 2-space has fold points and cusps as its singularities. In this paper, we show that for non-orientable knotted surfaces, the numbers of branch points and cusps can be minimized by isotopy.
机译:对于4空间中的打结曲面,其投影到3空间的一般投影具有分支点作为其奇点,而连续投影到2空间的投影具有折叠点和尖点作为其奇点。在本文中,我们表明,对于不可定向的打结表面,可以通过同位素最小化分支点和尖点的数量。

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