Mouvement lent varié d'un solide en liquide visqueux indéfini et incompressible
Inversion de la transformation de Pompeiu locale
On normal radical extensions of real fields
Mémoire sur la combinaison des substances gazeuses les unes avec les autres
Vogues permanentes en canal circulaire à section quelconque
Sur un torseur attaché à une courbe
Sur l'équation de M. P. Humbert
Open books and configurations of symplectic surfaces.
Correction to “Open books and configurations of symplectic surfaces”.
Division et extension dans l'algèbre A...(...) d'un ouvert pseudo-convexe à bord lisse de ...n.
Sur une transformation des fonctionnelles analytiques et ses applications aux fonctions entières de plusieurs variables
Constructing symplectic forms on 4--manifolds which vanish on circles.
Analytic functionals annihilated by ideals.
Computing Adams operations on the Burnside ring of a finite group.
A new Lagrangian dynamic reduction in field theory
For symmetric classical field theories on principal bundles there are two methods of symmetry reduction: covariant and dynamic. Assume that the classical field theory is given by a symmetric covariant Lagrangian density defined on the first jet bundle of a principal bundle. It is shown that covariant and dynamic reduction lead to equivalent equations of motion. This is achieved by constructing a new Lagrangian defined on an infinite dimensional space which turns out to be gauge group invariant.
Toric structures on near-symplectic 4-manifolds
A near-symplectic structure on a 4-manifold is a closed 2-form that is symplectic away from the 1-dimensional submanifold along which it vanishes and that satisfies a certain transversality condition along this vanishing locus. We investigate near-symplectic 4-manifolds equipped with singular Lagrangian torus fibrations which are locally induced by effective Hamiltonian torus actions. We show how such a structure is completely characterized by a singular integral affine structure on the base of...
Analytic Continuation of Currents and Division Problems.
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