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Soit $N$ un entier $\geq 1$ . Pour un nombre premier $p$ on note $Q_{p}^{nr}$ l’extension maximale non ramifiée de $Q_{p}$ . Supposons que $p^{v}$ divise exactement $N$ . Alors, en utilisant les travaux de Carayol et la théorie du corps de classes local, on détermine une extension $E_{v}$ de $Q_{p}^{nr}$ sur laquelle la jacobienne $J_{0}$ de la courbe modulaire de $X_{0} (N)$ admet une réduction semi-stable, puis on donne une estimation de son degré.

Degree for cohomological invariants for quadratic forms.

Bill Jacob, Markus Rost (1989)

Inventiones mathematicae

Degree of local zeta functions and monodromy

J. Denef (1993)

Compositio Mathematica

Degree three cohomological invariants of semisimple groups

Alexander Merkurjev (2016)

Journal of the European Mathematical Society

We study the degree 3 cohomological invariants with coefficients in $ℚ / ℤ (2)$ of a semisimple group over an arbitrary field. A list of all invariants of adjoint groups of inner type is given.

Degree two monomial representations of local Weil groups.

Wen-Ch'ing Winnie, P. Gérardin (1989)

Journal für die reine und angewandte Mathematik

Delaunay polytopes derived from the Leech lattice

Mathieu Dutour Sikirić, Konstantin Rybnikov (2014)

Journal de Théorie des Nombres de Bordeaux

A Delaunay polytope in a lattice $L$ is perfect if any affine transformation that preserve its Delaunay property is a composite of an homothety and an isometry. Perfect Delaunay polytopes are rare in low dimension and here we consider the ones that one can get in lattice that are sections of the Leech lattice.By doing so we are able to find lattices with several orbits of perfect Delaunay polytopes. Also we exhibit Delaunay polytopes which remain Delaunay in some superlattices. We found perfect Delaunay...

Delay Model of Hematopoietic Stem Cell Dynamics: Asymptotic Stability and Stability Switch

F. Crauste (2009)

Mathematical Modelling of Natural Phenomena

A nonlinear system of two delay differential equations is proposed to model hematopoietic stem cell dynamics. Each equation describes the evolution of a sub-population, either proliferating or nonproliferating. The nonlinearity accounting for introduction of nonproliferating cells in the proliferating phase is assumed to depend upon the total number of cells. Existence and stability of steady states are investigated. A Lyapunov functional is built to obtain the global asymptotic stability of the...

Nous montrons que l’inégalité de Liouville-Baker-Feldman $| α - y / x | ≫_{eff} x^{γ - n}$ est une conséquence facile d’une minoration de formes linéaires en deux logarithmes.

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Degenerate Symplectic and Orthogonal Bundles an IP1.

Degeneration of multiple Euler products

Degeneration of polylogarithms and special values of $L$ -functions for totally real fields.

Degré d’une extension de $𝐐_{p}^{nr}$ sur laquelle $J_{0} (N)$ est semi-stable

Degree for cohomological invariants for quadratic forms.

Degree of local zeta functions and monodromy

Degree three cohomological invariants of semisimple groups

Degree two monomial representations of local Weil groups.

Delaunay polytopes derived from the Leech lattice

Delay Model of Hematopoietic Stem Cell Dynamics: Asymptotic Stability and Stability Switch

D-elliptic sheaves and the Langlands correspondence.

Démonstration «automatique» d'identités et fonctions hypergéométriques

Démonstration de la périodicité des fractions continues, engendrées par les racines d'une équation du deuxième degré

Démonstration de l’équation $\sum_{k = 1}^{\infty} \frac{μ (k)}{k} = 0$

Démonstration des propositions de M. Lionnet

Démonstration directe d'une identité

Démonstration du théorème de Baker-Feldman via les formes linéaires en deux logarithmes

Démonstration du théorème de Clausen et de Staudt, sur les nombres de Bernoulli

Démonstration d'un théorème de Fermat

Démonstration d'une conjecture de P. Erdös

Currently displaying 3241 – 3260 of 16591