AbstractWe improve the known theorems on the continuous lifting of vector fields defined on a stratum X of a regular stratification of a closed set of a smooth manifold by introducing the notion of canonical distributionDX: a continuous l-bundle near X (l=dimX) such that the lifting on DX of each vector field defined on X gives a canonical continuous stratified extension.RésuméNous améliorons les théorèmes connus sur le relèvement continu de champs de vecteurs définis sur une strate X d'une stratification régulière d'un fermé d'une variété lisse, en introduisant la notion de distribution canoniqueDX : un l-fibré continu près de X (l=dimX) tel que les relevés sur DX des champs de vecteurs sur X, soient des extensions stratifiées canoniques c...
Distributions, i.e., subsets of tangent bundles formed by piecing together subspaces of tangent spac...
Two natural means are provided to lift a distribution from a manifold to its tangent bundle, and the...
We study some canonical differential operators on vector bundles over smooth, complete Riemannian ma...
Summary: Let m and q be arbitrary integers such that m ≥ 1 and 0 ≤ q ≤ 2m. We study the problem how ...
Nouvelle version avec changement de titre et matériel supplémentaire du preprint "The smooth Whitney...
29 pages, 1 figure.The pull-back, push-forward and multiplication of smooth functions can be extende...
summary:Smooth bundles, whose fibres are distribution spaces, are introduced according to the notion...
Let $\alpha>0$, $\beta>\alpha$, and let $X_1,\ldots, X_q$ be $\mathscr{C}^{\alpha}_{\mathrm{loc}}$ v...
Using continuous controlled liftings of vector fields, we first prove for Bekka's (c)-and hence Whit...
Let L⊃K be complete ultrametric fields. Every K-linear continuous derivation of L into a Banach spac...
Given bounded vector field $b\colon \RR^d \to \RR^d$, scalar field $u\colon \RR^d \to \RR$ and a smo...
Abstract. We develop a theory of smoothly stratified spaces and their moduli, including a notion of ...
In a joint work with Claudio Murolo and Andrew du Plessis we proved the smooth Whitney fibering conj...
AbstractThe usual setting for Functional Analysis is the category LCS of locally convex topological ...
Na presente dissertação faremos um estudo dos conjuntos algébricos, semialgébricos, analíticos, semi...
Distributions, i.e., subsets of tangent bundles formed by piecing together subspaces of tangent spac...
Two natural means are provided to lift a distribution from a manifold to its tangent bundle, and the...
We study some canonical differential operators on vector bundles over smooth, complete Riemannian ma...
Summary: Let m and q be arbitrary integers such that m ≥ 1 and 0 ≤ q ≤ 2m. We study the problem how ...
Nouvelle version avec changement de titre et matériel supplémentaire du preprint "The smooth Whitney...
29 pages, 1 figure.The pull-back, push-forward and multiplication of smooth functions can be extende...
summary:Smooth bundles, whose fibres are distribution spaces, are introduced according to the notion...
Let $\alpha>0$, $\beta>\alpha$, and let $X_1,\ldots, X_q$ be $\mathscr{C}^{\alpha}_{\mathrm{loc}}$ v...
Using continuous controlled liftings of vector fields, we first prove for Bekka's (c)-and hence Whit...
Let L⊃K be complete ultrametric fields. Every K-linear continuous derivation of L into a Banach spac...
Given bounded vector field $b\colon \RR^d \to \RR^d$, scalar field $u\colon \RR^d \to \RR$ and a smo...
Abstract. We develop a theory of smoothly stratified spaces and their moduli, including a notion of ...
In a joint work with Claudio Murolo and Andrew du Plessis we proved the smooth Whitney fibering conj...
AbstractThe usual setting for Functional Analysis is the category LCS of locally convex topological ...
Na presente dissertação faremos um estudo dos conjuntos algébricos, semialgébricos, analíticos, semi...
Distributions, i.e., subsets of tangent bundles formed by piecing together subspaces of tangent spac...
Two natural means are provided to lift a distribution from a manifold to its tangent bundle, and the...
We study some canonical differential operators on vector bundles over smooth, complete Riemannian ma...