A reduction for asymptotic Teichmüller spaces.
A Reduction Theorem for Cohomology Groups of Very Strongly q-convex Kähler Manifolds.
A Reflection Principle for Proper Holomorphic Mappings and Geometric Invariants.
A Reflection Principle for Proper Holomorphic Mappings of Strongly Pseudoconvex Domains and Applications.
A reflection principle on strongly pseudoconvex domains with generic corners.
A Reflection Principle with Applications to Proper Holomorphic Mappings.
A regularity theorem for the complex Monge-Ampère equation in ℂPⁿ
regularity of the solutions of the complex Monge-Ampère equation in ℂPⁿ with the n-root of the right hand side in is proved.
A relative embedding theorem for Stein spaces
A remark on a deformation theory of Green and Lazarsfeld.
A remark on a non-vanishing theorem of P. Deligne and G. D. Mostow.
A Remark on a Paper by S.R. Bell.
A Remark on a Theorem by Fornaess and Narasimhan About the Levi Problem.
A remark on a theorem by Henkin and Tumanov on separately CR functions
A remark on complex powers of analytic functions
Sia un compatto, una funzione analitica all'intorno di , ed la massima molteplicità in degli zeri di ; si prova che la potenza (, ) è integrabile in . L'estensione meromorfa dell'applicazione da a tutto (con valori in anziché in ) era già stata provata in [1] e [2].
A remark on Nilsson type integrals
We investigate ramification properties with respect to parameters of integrals (distributions) of a class of singular functions over an unbounded cycle which may intersect the singularities of the integrand. We generalize the classical result of Nilsson dealing with the case where the cycle is bounded and contained in the set of holomorphy of the integrand. Such problems arise naturally in the study of exponential representation at infinity of solutions to certain PDE's (see [Z]).
A remark on runge approximation of meromorphic functions
A remark on semiglobal existence for
A remark on separate holomorphy
Let X be a Riemann domain over . If X is a domain of holomorphy with respect to a family ℱ ⊂(X), then there exists a pluripolar set such that every slice of X with a∉ P is a region of holomorphy with respect to the family .
A remark on the identity principle for analytic sets
We present a version of the identity principle for analytic sets, which shows that the extension theorem for separately holomorphic functions with analytic singularities follows from the case of pluripolar singularities.
A remark on the Lion-Rolin Preparation Theorem for LA-functions
A correct formulation of the Lion-Rolin Preparation Theorem for logarithmic-subanalytic functions (LA-functions) is given.