%0 Journal Article
%T 一类花图对应链环的Jones多项式<br>Jones Polynomial of Links Corresponding to a Class of Flower Graph
%A 周雪
%J Advances in Applied Mathematics
%P 4013-4023
%@ 2324-8009
%D 2023
%I Hans Publishing
%R 10.12677/AAM.2023.129393
%X 本文研究了各边均为正号的花图F<sub>3xn</sub>对应链环的Jones多项式。Tutte和Jones多项式之间有一个显著的联系，首先计算得到花图<span>F</span><sub>3xn</sub>的Tutte多项式，再根据Tutte多项式与Jones多项式之间的关系计算得到这类花图对应链环的Jones多项式。<br />
In this paper, the Jones polynomial of the flower graph <span>F</span><sub>3xn</sub> corresponding to the chain link with a positive sign on all sides is studied. There is a significant connection between Tutte and Jones poly-nomials, first calculating the Tutte polynomial of the flower graph <span>F</span><sub>3xn</sub>, and then calculating the Jones polynomial corresponding to the chain link of this type of flower graph according to the rela-tionship between the Tutte polynomial and the Jones polynomial.
%K Tutte多项式，Jones多项式<br>Tutte Polynomial
%K Jones Polynomial
%U http://www.hanspub.org/journal/PaperInformation.aspx?PaperID=72362