Pages that link to "Item:Q2805960"
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The following pages link to Solutions of the cubic Fermat equation in ring class fields of imaginary quadratic fields (as periodic points of a 3-adic algebraic function) (Q2805960):
Displaying 9 items.
- The cubic Fermat equation and complex multiplication on the Deuring normal form (Q543570) (← links)
- Product formulas for the 5-division points on the Tate normal form and the Rogers-Ramanujan continued fraction (Q669236) (← links)
- Solutions of Diophantine equations as periodic points of \(p\)-adic algebraic functions. I. (Q739872) (← links)
- Supersingular parameters of the Deuring normal form (Q744839) (← links)
- Periodic points of algebraic functions and Deuring's class number formula (Q2011350) (← links)
- Solutions of Diophantine equations as periodic points of \(p\)-adic algebraic functions. III (Q2045870) (← links)
- Solutions of the cubic Fermat equation in quadratic fields (Q2850709) (← links)
- An extension of Aigner’s theorem (Q6492420) (← links)
- On Ramanujan's cubic continued fraction (Q6645970) (← links)