Integral distance on a Lipschitz Riemannian manifold.
Integral formulae associated with non-parameter invariant multiple integral problems of arbitrary order in the calculus of variations.
Integral geometry for complexes of rational curves
Integral Kernels and Approximation on Totally Real Submanifolds of Cn.
Integral Representations of the Logarithmic Derivative of the Selberg Zeta Function
AMS Subj. Classification: MSC2010: 11F72, 11M36, 58J37We point out the importance of the integral representations of the logarithmic derivative of the Selberg zeta function valid up to the critical line, i.e. in the region that includes the right half of the critical strip, where the Euler product definition of the Selberg zeta function does not hold. Most recent applications to the behavior of the Selberg zeta functions associated to a degenerating sequence of finite volume, hyperbolic manifolds of...
Intégrales asymptotiques et monodromie
Intégrales asymptotiques et monodromie
Intégrales de Nilsson et faisceaux constructibles
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.
Integrals and variational multipliers of second-order ordinary differential equations
Summary: Here, a relation between integrals and variational multipliers of a system of second-order ordinary differential equations is studied. A simple necessary and sufficient local condition for the existence of a multiplier is given.
Integrating central extensions of Lie algebras via Lie 2-groups
The purpose of this paper is to show how central extensions of (possibly infinite-dimensional) Lie algebras integrate to central extensions of étale Lie 2-groups in the sense of [Get09, Hen08]. In finite dimensions, central extensions of Lie algebras integrate to central extensions of Lie groups, a fact which is due to the vanishing of for each finite-dimensional Lie group. This fact was used by Cartan (in a slightly other guise) to construct the simply connected Lie group associated to each finite-dimensional...
Integration and the Feynman-Kac formula
Intégration des équations de Cauchy-Riemann induites formelles
Integration of a density and the fiber integral for regular Lie algebroids in a nonorientable case
Integration of cocycles and Lefschetz number formulae for differential operators.
Integration of differential forms on manifolds with locally finite variations.
Integration of Monge-Ampère equations and surfaces with negative gaussian curvature
Integration over homogeneous spaces for classical Lie groups using iterated residues at infinity
Using the Berline-Vergne integration formula for equivariant cohomology for torus actions, we prove that integrals over Grassmannians (classical, Lagrangian or orthogonal ones) of characteristic classes of the tautological bundle can be expressed as iterated residues at infinity of some holomorphic functions of several variables. The results obtained for these cases can be expressed as special cases of one formula involving the Weyl group action on the characters of the natural representation of...
Interaction of Periodic and Stationary Bifurcation from Multiple Eigenvalues.