查看“︁平凡结”︁的源代码

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[[File:Blue Unknot Animated.gif|缩略图]]
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[[File:Unknots.svg|右|缩略图|150x150像素|平凡纽结]]
在[[紐結理論|纽结理论]]中，'''平凡纽结'''（unknot）是最简单的纽结。 <ref name="knotty">{{cite web|title=Knotty topics|url=http://www.volkerschatz.com/knots/knots.html|accessdate=2007-04-23|author=Volker Schatz|archiveurl=https://web.archive.org/web/20110717230520/http://www.volkerschatz.com/knots/knots.html|archivedate=2011-07-17|url-status=dead}}</ref><ref>{{cite journal|title=A new class of stuck unknots in Pol-6|author=[[Godfried Toussaint]]|url=http://www.emis.de/journals/BAG/vol.42/no.2/b42h2to1.pdf|date=2001|journal=Contributions to Algebra and Geometry|issue=2|volume=42|pages=301–306|archiveurl=https://web.archive.org/web/20030512075528/http://www.emis.de/journals/BAG/vol.42/no.2/b42h2to1.pdf|archivedate=2003-05-12}}</ref>

== 图册 ==
<gallery>
File:Thistlethwaite unknot.svg|Thistlethwaite纽结
File:Ochiai unknot.svg|平凡纽结
</gallery>

== 纽结多项式 ==
[[亞歷山大多項式|亚历山大-康威多项式]]和[[琼斯多项式]]都是1：

: <math>\Delta(t) = 1,\quad \nabla(z) = 1,\quad V(q) = 1.</math>

== 参考文献 ==
{{Reflist}}

== 外部联系 ==

* "Unknot", The Knot Atlas. Accessed: May 7, 2013.
* {{MathWorld|Unknot}}

{{纽结理论}}
[[Category:纽结理论]]