Image of analytic hypersurfaces. II.
Images inverses des modules différentiels
Index of transversally elliptic D-modules
Induced -modules and differential complexes
Inégalités d'auto-intersection pour les courants positifs fermés définis dans les variétés projectives
Inégalités de Markov tangentielles locales sur les courbes algébriques singulières de ℝⁿ
We prove that every singular algebraic curve in ℝⁿ admits local tangential Markov inequalities at each of its points. More precisely, we show that the Markov exponent at a point of a real algebraic curve A is less than or equal to twice the multiplicity of the smallest complex algebraic curve containing A.
Inoue-Hirzebruch Surfaces and a Duality of Hyperbolic Unimodular Singularities. I.
Integral formulas on projective space and the radon transform of Gindikin-Henkin-Polyakov.
We construct a variant of Koppelman's formula for (0,q)-forms with values in a line bundle, O(l), on projective space. The formula is then applied to a study of a Radon transform for (0,q)-forms, introduced by Gindikin-Henkin-Polyakov. Our presentation follows along the basic lines of Henkin-Polyakov [3], with some simplifications.
Integral representations for solutions of exponential Gauß-Manin systems
Let be two regular functions from the smooth affine complex variety to the affine line. The associated exponential Gauß-Manin systems on the affine line are defined to be the cohomology sheaves of the direct image of the exponential differential system with respect to . We prove that its holomorphic solutions admit representations in terms of period integrals over topological chains with possibly closed support and with rapid decay condition.
Intégrales asymptotiques et monodromie
Intégrales asymptotiques et monodromie
Intégrales de Nilsson et faisceaux constructibles
Intégration des équations de Cauchy-Riemann induites formelles
Intégration d'ordre supérieur sur les cycles en géométrie analytique complexe
Integration of cocycles and Lefschetz number formulae for differential operators.
Interpolating discrete multiplicity varieties for
A necessary and sufficient condition is obtained for a discrete multiplicity variety to be an interpolating variety for the space .
Intersection theory in complex analytic geometry
We present a construction of an intersection product of arbitrary complex analytic cycles based on a pointwise defined intersection multiplicity.
Intersections of analytic sets with linear subspaces
Intrinsic microlocal analysis and inversion formulae for the heat equation on compact real-analytic riemannian manifolds
Invarianten quasihomogener vollständiger Durchschnitte.