The paper conjectures that the ideal factorization of L(E,χ,1) equals the product of minimal polynomials of Galois generators on the eigenspaces of the Tate-Shafarevich group, and provides numerical evidence via visualization and 11-descent.
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On the factorization of twisted $L$-values and $11$-descents over $C_5$-number fields
The paper conjectures that the ideal factorization of L(E,χ,1) equals the product of minimal polynomials of Galois generators on the eigenspaces of the Tate-Shafarevich group, and provides numerical evidence via visualization and 11-descent.