The Eisenstein ideal of a Fermat curve
β Scribed by Shih-Ping Chan; Chong-Hai Lim
- Publisher
- Elsevier Science
- Year
- 1992
- Tongue
- English
- Weight
- 347 KB
- Volume
- 153
- Category
- Article
- ISSN
- 0021-8693
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π SIMILAR VOLUMES
Let N be a prime number, and let J 0 (N) be the Jacobian of the modular curve X 0 (N). Let T denote the endomorphism ring of J 0 (N). In a seminal 1977 article, B. Mazur introduced and studied an important ideal I Δ± T, the Eisenstein ideal. In this paper we give an explicit construction of the kerne
There is an algorithm which computes the minimal number of generators of the ideal of a reduced curve C in a ne n-space over an algebraically closed ΓΏeld K, provided C is not a local complete intersection. The existence of such an algorithm follows from the fact that given d β N, there exists d β N