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The canonical subgroup of \(E\) is \(\operatorname{Spec} R[x]/ (x^p+ \frac{p}{E_{p-1}(E,\omega)} x)\) - MaRDI portal

The canonical subgroup of \(E\) is \(\operatorname{Spec} R[x]/ (x^p+ \frac{p}{E_{p-1}(E,\omega)} x)\) (Q819605)

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scientific article; zbMATH DE number 5016086
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English
The canonical subgroup of \(E\) is \(\operatorname{Spec} R[x]/ (x^p+ \frac{p}{E_{p-1}(E,\omega)} x)\)
scientific article; zbMATH DE number 5016086

    Statements

    The canonical subgroup of \(E\) is \(\operatorname{Spec} R[x]/ (x^p+ \frac{p}{E_{p-1}(E,\omega)} x)\) (English)
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    29 March 2006
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