Functional calculus and the Gelfand transformation
Fundamental group of locally symmetric varieties.
Fundamental solutions of the complex Monge-Ampère equation
We prove that any positive function on ℂℙ¹ which is constant outside a countable -set is the order function of a fundamental solution of the complex Monge-Ampère equation on the unit ball in ℂ² with a singularity at the origin.
Funktionetheoretische Hilfsmittel in der Theorie der kommutativen Banach-Algebren.
Funtorialità di una classe di domini -Runge
-Geometrie omogenee e uniformizzazione
Gabrielov's Rank Condition is Equivalent to an Inequality of Reduced Orders.
GAGA for DQ-algebroids
Galois theory of fuchsian q-difference equations
Gap orders of meromorphic functions on Riemann surfaces.
Gap Sequences and Moduli in Genus 4.
Gauge theoretical methods in the classification of non-Kählerian surfaces
The classification of class VII surfaces is a very difficult classical problem in complex geometry. It is considered by experts to be the most important gap in the Enriques-Kodaira classification table for complex surfaces. The standard conjecture concerning this problem states that any minimal class VII surface with b₂ > 0 has b₂ curves. By the results of [Ka1]-[Ka3], [Na1]-[Na3], [DOT], [OT] this conjecture (if true) would solve the classification problem completely. We explain a new approach...
Gauge-equivalent deformations of linear ordinary differential operators with constant coefficients.
Gauss-Manin connections of Schläfli type for hypersphere arrangements
The cohomological structure of hypersphere arragnements is given. The Gauss-Manin connections for related hypergeometrtic integrals are given in terms of invariant forms. They are used to get the explicit differential formula for the volume of a simplex whose faces are hyperspheres.
Gauss-Manin systems, Brieskorn lattices and Frobenius structures (I)
We associate to any convenient nondegenerate Laurent polynomial on the complex torus a canonical Frobenius-Saito structure on the base space of its universal unfolding. According to the method of K. Saito (primitive forms) and of M. Saito (good basis of the Gauss-Manin system), the main problem, which is solved in this article, is the analysis of the Gauss-Manin system of (or its universal unfolding) and of the corresponding Hodge theory.
GC-functions
General Cauchy formulas in
Generalised Magnus modules over the braid group.
Generalization of results about the Bohr radius for power series
The Bohr radius for power series of holomorphic functions mapping Reinhardt domains 𝓓 ⊂ ℂⁿ into a convex domain G ⊂ ℂ is independent of the domain G.
Generalizations of inequalities of Littlewood and Paley.