Infinitesimal Deformations of Cusp Singularities.
Infinitesimal deformations of quotient surface singularities
Infinitesimal variations of hodge structure (I)
Infinitesimale Deformationen von Diedersingularitäten.
Infinitesimale Erweiterungen komplexer Räume.
Infrared catastrophe in a massless Feynman function
Injective endomorphisms of algebraic and analytic sets
We prove that every injective endomorphism of an affine algebraic variety over an algebraically closed field of characteristic zero is an automorphism. We also construct an analytic curve in ℂ⁶ and its holomorphic bijection which is not a biholomorphism.
Injective hyperbolicity of domains
The pseudometric of Hahn is identical to the Kobayashi-Royden pseudometric on domains of dimension greater than two. Thus injective hyperbolicity coincides with ordinary hyperbolicity in this case.
Injectivity of the double fibration transform for cycle spaces of flag domains.
Inner Carathéodory completeness of Reinhardt domains
We give a description of bounded pseudoconvex Reinhardt domains, which are complete for the Carathéodory inner distance.
Inner Functions and Boundary Values in H... (...) and A (...) in Smoothly Bounded Pseudoconvex Domains.
Inner functions in the ball
Inner -th Carathéodory-Reiffen completeness of Reinhardt domains
A description of bounded pseudoconvex Reinhardt domains, which are complete with respect to the inner -th Carathéodory-Reiffen distance, is given.
Inoue-Hirzebruch Surfaces and a Duality of Hyperbolic Unimodular Singularities. I.
Instantons on Hopf surfaces and monopoles on solid tori.
Instrinsic Connections for Levi Metrics.
Integrable analytic vector fields with a nilpotent linear part
We study the normalization of analytic vector fields with a nilpotent linear part. We prove that such an analytic vector field can be transformed into a certain form by convergent transformations when it has a non-singular formal integral. We then prove that there are smoothly linearizable parabolic analytic transformations which cannot be embedded into the flows of any analytic vector fields with a nilpotent linear part.
Integrable Osculating Plane Distributions
We give a necessary condition for a holomorphic vector field to induce an integrable osculating plane distribution and, using this condition, we give a characterization of such fields. We also give a generic classification for vector fields which have two invariant coordinate planes.
Integral closure of modules and Whitney equisingularity.
Integral closure of in via the Puiseux theorem.