Pages that link to "Item:Q1813844"

The following pages link to On modular representations of \(\text{Gal}(\overline{\mathbb Q}/\mathbb Q)\) arising from modular forms (Q1813844):

Displaying 50 items.

• Special cohomology classes for modular Galois representations (Q2488829) (← links)
• On the variation of Tate-Shafarevich groups of elliptic curves over hyperelliptic curves (Q2581373) (← links)
• Local Diophantine properties of Shimura curves and the \(\overline{\mathbb F}_p\)-gonality (Q2637426) (← links)
• Elliptic curves and Thompson's sporadic simple group (Q2663308) (← links)
• A geometric Jacquet-Langlands correspondence for paramodular Siegel threefolds (Q2664671) (← links)
• Cube sums of the forms \(3p\) and \(3p^2\) (Q2664682) (← links)
• Arithmetic level raising on triple product of Shimura curves and Gross-Schoen diagonal cycles. I: Ramified case (Q2684551) (← links)
• On the anticyclotomic Iwasawa main conjecture for Hilbert modular forms of parallel weights (Q2701197) (← links)
• Cycles on Siegel threefolds and derivatives of Eisenstein series. (Q2703175) (← links)
• Brauer points on Fermat curves (Q2730740) (← links)
• (Q2739454) (← links)
• Rational torsion points on Jacobians of Shimura curves (Q2788665) (← links)
• Superelliptic equations arising from sums of consecutive powers (Q2804248) (← links)
• The Generalized Fermat Equation (Q2826806) (← links)
• Invariant elements for \(p\)-modular representations of \(\mathrm{GL}_2(\mathbb Q_p)\) (Q2855943) (← links)
• A Local Version of Szpiro's Conjecture (Q2903780) (← links)
• Heegner points and Jochnowitz congruences on Shimura curves (Q2930622) (← links)
• Generalized Fermat equations: A miscellany (Q2941067) (← links)
• The asymptotic Fermat’s Last Theorem for five-sixths of real quadratic fields (Q2947350) (← links)
• Sums of two $S$-units via Frey-Hellegouarch curves (Q2967969) (← links)
• PERFECT POWERS THAT ARE SUMS OF CONSECUTIVE CUBES (Q2970174) (← links)
• ON A CLASS OF GENERALIZED FERMAT EQUATIONS (Q3065427) (← links)
• On anticyclotomic <i>μ</i>-invariants of modular forms (Q3094093) (← links)
• THE JACQUET–LANGLANDS CORRESPONDENCE AND THE ARITHMETIC RIEMANN–ROCH THEOREM FOR POINTED CURVES (Q3116586) (← links)
• Non-optimal levels of a reducible mod $\ell $ modular representation (Q3120515) (← links)
• The Manin constant in the semistable case (Q3121283) (← links)
• A REFINED MODULAR APPROACH TO THE DIOPHANTINE EQUATION x² + y²ⁿ = z³ (Q3173270) (← links)
• Old and new conjectured diophantine inequalities (Q3199494) (← links)
• Galois extensions and a conjecture of Ogg (Q3298154) (← links)
• From the Taniyama-Shimura conjecture to Fermat's last theorem (Q3348093) (← links)
• Galois groups via Atkin-Lehner twists (Q3420033) (← links)
• Reciprocity laws and Galois representations: recent breakthroughs (Q3451243) (← links)
• On Ihara’s lemma for Hilbert modular varieties (Q3642509) (← links)
• Letter to J.-F. Mestre. (Q3765899) (← links)
• Conjecture “Epsilon” for weight 𝑘&gt;2 (Q3829615) (← links)
• Multiplicities ofp-finite modp Galois representations inJ 0 (Np) (Q4008410) (← links)
• (Q4021557) (← links)
• Irregular Primes to One Million (Q4032176) (← links)
• (Q4297093) (← links)
• A report on Wiles’ Cambridge lectures (Q4302525) (← links)
• Supersingular elliptic curves, theta series and weight two modular forms (Q4330570) (← links)
• Appendix: Classification of \(\overline\rho_{E,\ell}\) by the \(j\)-invariant of \(E\) (Q4369175) (← links)
• Parametrizations of elliptic curves by Shimura curves and by classical modular curves (Q4372147) (← links)
• Congruences between modular forms: Raising the level and dropping Euler factors (Q4372155) (← links)
• On the rational cuspidal subgroup and the rational torsion points of $J_0(pq)$ (Q4372307) (← links)
• Modular Shimura varieties and forgetful maps (Q4441762) (← links)
• Visualizing Elements in the Shafarevich—Tate Group (Q4506287) (← links)
• Topics on Modular Galois Representations Modulo Prime Powers (Q4556599) (← links)
• (Q4562513) (← links)
• On Ribet’s isogeny for $J_0(65)$ (Q4563645) (← links)