Galois lines for space elliptic curve with j=12＾3
Galois lines for space elliptic curve with j=12＾3
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j=12＾3 空间椭圆曲线的伽罗瓦线
DOI：
10.1007/s13366-018-0380-z
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发表时间：
2018
期刊：
影响因子：
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通讯作者：
M. Kanazawa and H. Yoshihara
中科院分区：
文献类型：
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作者：
S. Bannai;H. Tokunaga and M. Yamamoto;M. Kanazawa and H. Yoshihara
每个线性法向空间椭圆曲线的-线构成四面体的边，此外椭圆曲线还具有-线。我们具体地说明了曲线上线条的排列。作为推论，我们得到每个亏格为1的不可约四次曲线最多有两个伽罗瓦点，这是对先前论文的修正（Yoshihara，Algebra Colloq 19（no. spec 01）：867-876，2012）。
The-lines for each linearly normal space elliptic curve form the edges of a tetrahedron, in addition the elliptic curve withhas-lines. We show the arrangement ofand-lines concretly for the curve. As a corollary we obtain that each irreducible quartic curve with genus one has at most two Galois points, which is a correction of the previous paper (Yoshihara, Algebra Colloq 19(no. spec 01):867–876, 2012).