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Isogenies over quadratic fields of elliptic curves with rational $j$-invariant
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math.NT
keywords
curvesellipticfieldsinvariantisogeniesquadraticrationalcyclic
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abstract
We determine the possible degrees of cyclic isogenies defined over quadratic fields for non-CM elliptic curves with rational $j$-invariant.
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Cited by 1 Pith paper
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Rational isolated $j$-invariants from $X_1(\ell^n)$ and $X_0(\ell^n)$
For prime-power level, rational isolated j-invariants are exactly 15 values on X_1 (13 CM plus two non-CM) and 19 values on X_0 (13 CM plus six non-CM).
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