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Classes of projectively equivalent quadrics over local rings

机译:局部环上射影等效二次曲面的类

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We study quadrics and quadratic forms in a projective space over a local ring R = 2R whose maximal ideal is principal and nilpotent. The problem of enumeration of classes of projectively equivalent quadrics is completed for |R~* : R~(*2)| = 2; when |R~* : R~(*2)| = 4, the problem is solved together with the enumeration problem of classes of projectively congruent quadrics under an additional condition.
机译:我们研究局部环R = 2R上投影空间中的二次和二次形式,其最大理想是本原和幂等。 | R〜*:R〜(* 2)|的射影等效二次类的枚举问题完成了。 = 2; || R〜*时:R〜(* 2)| = 4,该问题与附加条件下射影同等二次类的枚举问题一起解决。

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