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- Iharas_lemma abstract "In mathematics, Ihara's lemma, introduced by Ihara (1975, lemma 3.2) and named by Ribet (1984), states that the kernel of the sum of the two p-degeneracy maps from J0(N)×J0(N) to J0(Np) is Eisenstein whenever the prime p does not divide N. Here J0(N) is the Jacobian of the compactification of the modular curve of Γ0(N).".
- Iharas_lemma wikiPageExternalLink ICM1983.1.
- Iharas_lemma wikiPageID "37591550".
- Iharas_lemma wikiPageLength "1429".
- Iharas_lemma wikiPageOutDegree "6".
- Iharas_lemma wikiPageRevisionID "631038810".
- Iharas_lemma wikiPageWikiLink Category:Theorems_in_number_theory.
- Iharas_lemma wikiPageWikiLink Eisenstein_ideal.
- Iharas_lemma wikiPageWikiLink Jacobian_variety.
- Iharas_lemma wikiPageWikiLink Mathematics.
- Iharas_lemma wikiPageWikiLink Modular_curve.
- Iharas_lemma wikiPageWikiLink Oxford_University_Press.
- Iharas_lemma wikiPageWikiLinkText "Ihara's lemma".
- Iharas_lemma authorlink "Yasutaka Ihara".
- Iharas_lemma hasPhotoCollection Iharas_lemma.
- Iharas_lemma last "Ihara".
- Iharas_lemma loc "lemma 3.2".
- Iharas_lemma wikiPageUsesTemplate Template:Citation.
- Iharas_lemma wikiPageUsesTemplate Template:Harvs.
- Iharas_lemma wikiPageUsesTemplate Template:Harvtxt.
- Iharas_lemma wikiPageUsesTemplate Template:Numtheory-stub.
- Iharas_lemma year "1975".
- Iharas_lemma subject Category:Theorems_in_number_theory.
- Iharas_lemma hypernym Eisenstein.
- Iharas_lemma comment "In mathematics, Ihara's lemma, introduced by Ihara (1975, lemma 3.2) and named by Ribet (1984), states that the kernel of the sum of the two p-degeneracy maps from J0(N)×J0(N) to J0(Np) is Eisenstein whenever the prime p does not divide N. Here J0(N) is the Jacobian of the compactification of the modular curve of Γ0(N).".
- Iharas_lemma label "Ihara's lemma".
- Iharas_lemma sameAs m.0nd38ry.
- Iharas_lemma sameAs Iharas_lemma.
- Iharas_lemma sameAs Q17042978.
- Iharas_lemma sameAs Q17042978.
- Iharas_lemma wasDerivedFrom Iharas_lemmaoldid=631038810.
- Iharas_lemma isPrimaryTopicOf Iharas_lemma.