2017年
Trace diagrams and biquandle brackets
International Journal of Mathematics
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回数 : 182
- ,
- 巻
- 28
- 号
- 14
- 開始ページ
- 1750104
- 終了ページ
- 記述言語
- 掲載種別
- 研究論文(学術雑誌)
- DOI
- 10.1142/S0129167X1750104X
© 2017 World Scientific Publishing Company. We introduce a method of computing biquandle brackets of oriented knots and links using a type of decorated trivalent spatial graphs we call trace diagrams. We identify algebraic conditions on the biquandle bracket coefficients for moving strands over and under traces and identify a new stop condition for the recursive expansion. In the case of monochromatic crossings we show that biquandle brackets satisfy a Homflypt-style skein relation and we identify algebraic conditions on the biquandle bracket coefficients to allow pass-through trace moves.
- リンク情報
- ID情報
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- DOI : 10.1142/S0129167X1750104X
- ISSN : 0129-167X
- ORCIDのPut Code : 69835242
- SCOPUS ID : 85038910787