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On the equivalence of binary quartics

机译:关于二元四次方程的等价

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We give an extension and correction to a result stated in the first author's paper [Cremona, J.E., 2001. Classical invariants and 2-descent on elliptic curves. J. Symbolic Comput. 31 (1-2), 71-87; Computational algebra and number theory. Milwaukee, WI, 1996], concerning the equivalence of binary quartics. In the earlier version the cases where I = 0 or J = 0 were not fully treated, and neither were the cases of reducible quartics or those whose resolvent cubic is reducible; these are dealt with here. We also give an alternative criterion for equivalence.
机译:我们对第一作者的论文[Cremona,J.E.,2001.椭圆曲线上的经典不变量和2下降”进行了扩展和校正。 J.符号计算31(1-2),71-87;计算代数和数论。密尔沃基,威斯康星州,1996年],关于二元四次方程的等价关系。在较早的版本中,未完全处理I = 0或J = 0的情况,可还原四次方或可分解立方可还原的情况也未得到充分处理。这些在这里处理。我们还给出了等效的替代标准。

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