This expository article is devoted to the local theory of ultradifferentiable classes of functions,
with a special emphasis on the quasianalytic case. Although quasianalytic classes are well …

In this article we will first prove a result about the convergence in capacity. Next we will
obtain a general decomposition theorem for complex Monge-Ampère measures which will …

We introduce the notion of a projective hull for subsets of complex projective varieties
parallel to the idea of a polynomial hull in affine varieties. With this concept, a generalization …

We construct examples of C∞ smooth submanifolds in ℂ n and ℝ n of codimension 2 and 1,
which intersect every complex, respectively real, analytic curve in a discrete set. The …

Uniqueness property for Gonchar quasianalytic functions of several variables Page 130
Contemporary Mathematics Volume 662 , 2016 http://dx. doi. org/10.1090/conm/662/13322 …

We give conditions characterizing holomorphic and meromorphic functions in the unit disk of
the complex plane in terms of certain weak forms of the maximum principle. Our work is …

In this article we will first prove a result about convergence in capacity. Using the achieved
result we will obtain a general decompositon theorem for complex Monge-Ampere measues …

The study of complex Monge–Ampere equations on compact Kähler manifolds is an
important part of the interface between complex analysis and differential geometry …

We study the structure of families of well approximable elements of tensor products of
Banach spaces including analogs of the classical quasianalytic classes in the sense of …

Pluripolarity of the Graphs of Gonchar Quasi-Analytic Functions Page 1 ISSN 0001-4346,
Mathematical Notes, 2011, Vol. 89, No. 4, pp. 598–601. © Pleiades Publishing, Ltd., 2011 …