In the first half of the twentieth century, the theory of complex analytic functions and their
zerosets was fully developed. The definition of a holomorphic function has a local nature …

This paper studies the Bondi–Metzner–Sachs group in homogeneous projective coordinates
because it is then possible to write all transformations of such a group in a manifestly linear …

We construct automorphisms of C 2 of constant Jacobian with a cycle of escaping Fatou
components, on which there are exactly two limit functions, both of rank 1. On each such …

In this thesis, we study cohomological properties of non-K\" ahler manifolds. In particular, we
are concerned in investigating the cohomology of compact (almost-) complex manifolds, and …

Building on the famous domain of Kohn and Nirenberg we give an example of a domain
which shares the important features of the Kohn Nirenberg domain, but which can also be …

In the first half of the twentieth century, the theory of complex analytic functions and their
zerosets was fully developed. The definition of a holomorphic function has a local nature …

Carleson measures were introduced by Lennart Carleson in 1962 to solve an interpolation
problem about bounded holomorphic function called the corona problem. Since then …

Deformation theory of complex manifolds is a classical subject with recent new advances in
the noncompact case using both algebraic and analytic methods. In this note we recall some …

ON SOME HISTORICAL ASPECTS OF THE THEORY OF RIEMANN ZETA FUNCTION Page 1
ON SOME HISTORICAL ASPECTS OF THE THEORY OF RIEMANN ZETA FUNCTION …

There are several interactions between the general theory of commutative topological
algebras over C with unity and that of the holomorphic functions of one or several complex …