Embeddability of multiple cones

D. Repovs; W. Rosicki; A. Zastrow; M. Zeljko

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Embeddability of multiple cones

机译：多个圆锥体的可嵌入性

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摘要

The main result of this paper is that if X is a Peano continuum such that its nth cone C~n (X) embeds into R~(n+2) then X embeds into S~2. This solves a problem proposed by W. Rosicki.

机译：本文的主要结果是，如果X是一个Peano连续体，使得它的第n个圆锥C〜n（X）嵌入R〜（n + 2），那么X嵌入S〜2。这解决了W. Rosicki提出的问题。

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来源
《Topology and its applications 》 |2008年第11期| p.1201-1206| 共6页
作者
D. Repovs; W. Rosicki; A. Zastrow; M. Zeljko;
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作者单位

Institute of Mathematics, Physics and Mechanics, University of Ljubljana, PO Box 2964, Ljubljana 1001, Slovenia;

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原文格式 PDF
正文语种 eng
中图分类高等数学 ;
关键词
embeddability; polyhedron; cone; suspension; peano continuum; planar graph; local planarity;

机译：嵌入性;多面体;圆锥体;悬浮体;全景连续体;平面图;局部平面性;

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7. Embeddability of multiple cones [O] . Repovš D., Rosicki W., Zastrow A., 2008

机译：多个圆锥体的可嵌入性

Embeddability of multiple cones

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