Pages that link to "Item:Q1925758"

The following pages link to Surjectivity of mod \(2^n\) representations of elliptic curves (Q1925758):

Displaying 21 items.

• Pathologies of the Brauer-Manin obstruction (Q269881) (← links)
• Elliptic curves with abelian division fields (Q303788) (← links)
• Torsion of rational elliptic curves over cubic fields (Q501802) (← links)
• A bound for the conductor of an open subgroup of \(\mathrm{GL}_2\) associated to an elliptic curve (Q827441) (← links)
• Remarks on mod-\(l^n\) representations, \(l=3,5\) (Q1125381) (← links)
• Surjectivity criteria for \(p\)-adic representations. II (Q1882571) (← links)
• Elliptic curves over \(\mathbb {Q}\) and 2-adic images of Galois (Q2012302) (← links)
• Elliptic curves with non-abelian entanglements (Q2075835) (← links)
• Galois representations attached to elliptic curves with complex multiplication (Q2164765) (← links)
• An infinite family of Serre curves (Q2347040) (← links)
• Lifting subgroups of symplectic groups over \(\mathbb Z/ \ell \mathbb Z\) (Q2409024) (← links)
• Elliptic curves with 2-torsion contained in the 3-torsion field (Q2790168) (← links)
• The density of primes dividing a particular non-linear recurrence sequence (Q2833588) (← links)
• Surjectivity of mod <i>ℓ</i> Representations Attached to Elliptic Curves and Congruence Primes (Q4806314) (← links)
• Serre’s Constant of Elliptic Curves Over the Rationals (Q5094485) (← links)
• On the class numbers of the fields of the p^n-torsion points of elliptic curves over \protect \mathbb{Q} (Q5223373) (← links)
• Density of odd order reductions for elliptic curves with a rational point of order 2 (Q5232170) (← links)
• On the Jacobians of Curves Defined by the Generalized Laguerre Polynomials (Q5382935) (← links)
• Coincidences of division fields (Q6040262) (← links)
• On the surjectivity of mod ℓ$\ell$ representations associated to elliptic curves (Q6051407) (← links)
• Towards a classification of entanglements of Galois representations attached to elliptic curves (Q6172744) (← links)