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An algorithm for computing the factor ring of an ideal in a Dedekind domain with finite rank
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作者 Dandan Huang Yingpu Deng 《Science China Mathematics》 SCIE CSCD 2018年第5期783-796,共14页
We give an algorithm for computing the factor ring of a given ideal in a Dedekind domain with finite rank, which runs in deterministic and polynomial time. We provide two applications of the algorithm:judging whether ... We give an algorithm for computing the factor ring of a given ideal in a Dedekind domain with finite rank, which runs in deterministic and polynomial time. We provide two applications of the algorithm:judging whether a given ideal is prime or prime power. The main algorithm is based on basis representation of finite rings which is computed via Hermite and Smith normal forms. 展开更多
关键词 deterministic polynomial-time test Dedekind domains basis representation Hermite and Smith normal forms
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