Groupes d'unités elliptiques
Halfway to a solution of
It is well known that the continued fraction expansion of readily displays the midpoint of the principal cycle of ideals, that is, the point halfway to a solution of . Here we notice that, analogously, the point halfway to a solution of can be recognised. We explain what is going on.
Hermite's constant for quadratic number fields.
Hilbert Modular Surfaces and the Classification of Algebraic Surfaces.
Hyperbolic tessellations, modular symbols, and elliptic curves over complex quadratic fields
Ideal Criteria for both Ideal Criteria for both X2-dy2 = M1 And X2-dy2 = M2 to have Primitive Solutions for any Integers M1, M2 Prime to D > 0
This article provides necessary and sufficient conditions for both of the Diophantine equations X^2 − DY^2 = m1 and x^2 − Dy^2 = m2 to have primitive solutions when m1 , m2 ∈ Z, and D ∈ N is not a perfect square. This is given in terms of the ideal theory of the underlying real quadratic order Z[√D].
Ideals not prime to the conductor in quadratic orders
Imaginäre quadratische Zahlkörper mit der Klassenzahl l .
Imaginär-quadratische Zahlkörper mit einklassigen Geschlechtern
Imaginary quadratic fields satisfying the Hilbert-Speiser type condition for a small prime p
Imaginary quadratic fields whose Iwasawa λ-invariant is equal to 1
Imaginary quadratic fields with small odd class number
Indivisibility of class numbers of imaginary quadratic function fields
Indivisibility of class numbers of real quadratic fields.
Inégalités de miroir
Infinite 2-class field towers of some imaginary quadratic number fields
Infinite class field towers of quadratic fields.
Inmersiones de órdenes cuadráticos en el orden generador por T^iN).
Interprétation factorielle du nombre de classes dans les ordres des corps quadratiques
Iwasawa invariants of imaginary quadratic fields.