An essay on the Interpolation Theorem of Józef Marcinkiewicz - Polish patriot
An Example of Moduli for Singular Symplec-tic Forms
An expression of classical dynamics
An extension of Miller's version of the de Rham Theorem with any coefficients
In this paper we present an approximation to the de Rham theorem for simplicial sets with any coefficients based, using simplicial techniques, on Poincaré's lemma and q-extendability.
An extension of the Newton-Puiseux polygon construction to give solutions of Pfaffian forms
We give a proof of the fact that any holomorphic Pfaffian form in two variables has a convergent integral curve. The proof gives an effective method to construct the solution, and we extend it to get a Gevrey type solution for a Gevrey form.
An immersion of a differential space in a Cartesian space
An inverse problem in the economic theory of demand
An isomorphism form intersection homology to Lp-cohomology.
Analycity of Sets Associated to Lelong Numbers and the Extension of Closed Positive Currents.
Analytic extension of ultradifferentiable Whitney jets.
Another approach to the classical calculus of variations. I
Another approach to the classical calculus of variations. III
Anti-holonomic jets and the Lie bracket
Second order anti-holonomic jets as anti-symmetric parts of second order semi-holonomic jets are introduced. The anti-holonomic nature of the Lie bracket is shown. A general result on universality of the Lie bracket is proved.
Anti-self-dual orbifolds with cyclic quotient singularities
An index theorem for the anti-self-dual deformation complex on anti-self-dual orbifolds with cyclic quotient singularities is proved. We present two applications of this theorem. The first is to compute the dimension of the deformation space of the Calderbank–Singer scalar-flat Kähler toric ALE spaces. A corollary of this is that, except for the Eguchi–Hanson metric, all of these spaces admit non-toric anti-self-dual deformations, thus yielding many new examples of anti-self-dual ALE spaces. For...
Application des courants positifs fermes à la géométrie analytique
Applications de Dulac et applications pfaffiennes
Applications des faisceaux analytiques semi-cohérents aux fonctions différentiables
Nous appliquons les résultats d’un article précédent au domaine des fonctions différentiables. Nous obtenons en particulier des théorèmes de division et des théorèmes de fonctions composées.
Around heat decay on forms and relations of nilpotent Lie groups
Arrangements and Milnor fibres.
Automorphism Groups of Classical Mechanical Systems.