Pages that link to "Item:Q3001250"

The following pages link to Elliptic Curves and Iwasawa’s µ = 0 Conjecture (Q3001250):

Displaying 13 items.

• On the Hida deformations of fine Selmer groups (Q663607) (← links)
• Iwasawa \(\mu\)-invariants of elliptic curves and their symmetric powers. (Q1418463) (← links)
• Finite submodules and Iwasawa \(\mu\)-invariants (Q1599569) (← links)
• Fine Selmer groups of congruent Galois representations (Q1747212) (← links)
• Fine Selmer groups of elliptic curves over \(p\)-adic Lie extensions (Q1772094) (← links)
• On the \(\mu\)-invariants of abelian varieties over function fields of positive characteristic (Q2036835) (← links)
• On the control theorem for fine Selmer groups and the growth of fine Tate-Shafarevich groups in \(\mathbb{Z}_p\)-extensions (Q2221632) (← links)
• The \(\text{GL}_2\) main conjecture for elliptic curves without complex multiplication (Q2388280) (← links)
• Further explorations of Boyd's conjectures and a conductor 21 elliptic curve (Q2801736) (← links)
• The Manin-Mumford conjecture, an elliptic curve, its torsion points \& their Galois orbits (Q2825767) (← links)
• Iwasawa theory of the fine Selmer group (Q3424128) (← links)
• Fine Selmer Groups and Isogeny Invariance (Q5014834) (← links)
• Watkins’s conjecture for elliptic curves with non-split multiplicative reduction (Q5097313) (← links)