Pages that link to "Item:Q1173607"

The following pages link to On the failure of semistability of elliptic curves with additive reduction (Q1173607):

Displaying 44 items.

• The Fermat theorem over \(\mathbb Q(\sqrt{5})\) (Q495822) (← links)
• Sums of two cubes as twisted perfect powers, revisited (Q723169) (← links)
• Models of curves over discrete valuation rings (Q821487) (← links)
• Semistable reduction of abelian varieties over extensions of small degree (Q1295620) (← links)
• Variation of the reduction type of elliptic curves under small base change with wild ramification (Q1419665) (← links)
• Néron models (Q1677169) (← links)
• Inertia groups and abelian surfaces (Q1767664) (← links)
• About the 7-torsion modules of points of a family of elliptic curves (Q1816878) (← links)
• Maximal wild monodromy in unequal characteristic (Q1938579) (← links)
• On a class of generalized Fermat equations of signature \((2,2n,3)\) (Q2071699) (← links)
• Descent on elliptic surfaces and arithmetic bounds for the Mordell-Weil rank (Q2133388) (← links)
• Clusters, inertia, and root numbers (Q2154788) (← links)
• Variétés abéliennes CM et grosse monodromie finie sauvage (Q2161331) (← links)
• Recipes to Fermat-type equations of the form \(x^r + y^r =Cz^p\) (Q2339661) (← links)
• Lifting Artin-Schreier covers with maximal wild monodromy (Q2436630) (← links)
• Change of root numbers of elliptic curves under extension of scalars (Q2436776) (← links)
• Parity of ranks for elliptic curves with a cyclic isogeny (Q2474306) (← links)
• Homogeneous forms of degree 3 and \(p\)-th powers (Q2483165) (← links)
• Ramification in division fields and sporadic points on modular curves (Q2681779) (← links)
• Invariance of the parity conjecture for \(p\)-Selmer groups of elliptic curves in a \(D_{2p^n}\)-extension (Q2880704) (← links)
• The asymptotic Fermat’s Last Theorem for five-sixths of real quadratic fields (Q2947350) (← links)
• Wild Galois representations: Elliptic curves over a 2-adic field with non-abelian inertia action (Q3295464) (← links)
• On the degree of the $p$-torsion field of elliptic curves over $\mathbb Q_\ell $ for $\ell \not =p$ (Q3298873) (← links)
• Wild Galois representations: elliptic curves over a 3-adic field (Q3298888) (← links)
• Growth of in towers for isogenous curves (Q3463481) (← links)
• Sur l'équation a³+ b³= c^p (Q4228033) (← links)
• Défaut de semi-stabilité des courbes elliptiques dans le cas non ramifié (Q4661746) (← links)
• Sur la <i>p</i>-différente du corps des points de <i>p</i>-torsion des courbes elliptiques (Q4940636) (← links)
• On ternary Diophantine equations of signature(p,p,2)over number fields (Q4971480) (← links)
• On the root numbers of abelian varieties with real multiplication (Q5076524) (← links)
• On the symplectic type of isomorphisms of the 𝑝-torsion of elliptic curves (Q5097130) (← links)
• On the generalized Fermat equation $a^2+3b^6=c^n$ (Q5109366) (← links)
• AN APPLICATION OF THE MODULAR METHOD AND THE SYMPLECTIC ARGUMENT TO A LEBESGUE–NAGELL EQUATION (Q5112817) (← links)
• On the equations <i>a</i>²−2<i>b</i>⁶=<i>c</i>^<i>p</i> and <i>a</i>²−2=<i>c</i>^<i>p</i> (Q5169633) (← links)
• The generalized Fermat equation with exponents 2, 3, (Q5203821) (← links)
• Local invariants of isogenous elliptic curves (Q5247002) (← links)
• A local-global principle for isogenies of prime degree over number fields (Q5494401) (← links)
• Representations attached to elliptic curves with a non‐trivial odd torsion point (Q6048883) (← links)
• On the semi‐stability degree for abelian varieties (Q6051392) (← links)
• On the surjectivity of mod ℓ$\ell$ representations associated to elliptic curves (Q6051407) (← links)
• Root numbers of 5-adic curves of genus two having maximal ramification (Q6066107) (← links)
• Some extensions of the modular method and Fermat equations of signature \((13,13,n)\) (Q6109911) (← links)
• On the solutions of some Lebesgue-Ramanujan-Nagell type equations (Q6554581) (← links)
• Ideal class groups of number fields associated to modular Galois representations (Q6611869) (← links)