Ideals of the Lie algebras of vector fields
Implicit quasilinear differential systems: A geometrical approach.
In the heart of representable metric jets
Induced differential forms on manifolds of functions
Differential forms on the Fréchet manifold of smooth functions on a compact -dimensional manifold can be obtained in a natural way from pairs of differential forms on and by the hat pairing. Special cases are the transgression map (hat pairing with a constant function) and the bar map (hat pairing with a volume form). We develop a hat calculus similar to the tilda calculus for non-linear Grassmannians [6].
Infinitely many solutions for a boundary value problem with discontinuous nonlinearities.
Infinitesimal and local structures for Banach spaces and its exponentials in a topos
Infinitesimal automorphisms of distributions
Infinitesimal computations in topology
Infinitesimal differential geometry.
Infinitésimaux et intuitionnisme
Integral formulae associated with non-parameter invariant multiple integral problems of arbitrary order in the calculus of variations.
Intégrales asymptotiques et monodromie
Intégrales asymptotiques et monodromie
Intégrales itérées
Intégrales premières d'une forme de Pfaff analytique
Soit un germe en de 1-forme différentielle holomorphe vérifiant la condition d’intégrabilité . S’il existe un germe d’application holomorphe de dans qui possède les deux propriétés suivantes :a) a une intégrale première formelle,b) la codimension du lieu singulier de est supérieure ou égale à 2,alors a une intégrale première holomorphe.
Integration of differential forms on manifolds with locally finite variations.
Intermediate inversion formulas in integral geometry.
Intersection Homology II.
Introduction to cochains of differential operators
Introduction to Graded Geometry, Batalin-Vilkovisky Formalism and their Applications
These notes are intended to provide a self-contained introduction to the basic ideas of finite dimensional Batalin-Vilkovisky (BV) formalism and its applications. A brief exposition of super- and graded geometries is also given. The BV–formalism is introduced through an odd Fourier transform and the algebraic aspects of integration theory are stressed. As a main application we consider the perturbation theory for certain finite dimensional integrals within BV-formalism. As an illustration we present...