This paper is concerned with Floer cohomology of manifolds with contact type boundary. In
this case, there is no conjecture on this ring, as opposed to the compact case, where it is …

As suggested by the title, this book treats the classical theory of minimal surfaces in
Euclidean spaces by complex analytic methods. The connection between these two subjects …

This book is devoted to an exposition of the theory of polynomially convex sets. Acompact N
subset of C is polynomially convex if it is de? ned by a family,? nite or in? nite, of polynomial …

Many connections have been found between the theory of analytic functions of one or more
complex variables and the study of commutative Banach algebras. While function theory has …

Let T be a positive closed (p, p)-current on a compact Kähler manifold X. We prove the
existence of smooth positive closed (p, p)-forms Tn+ and Tn− such that Tn+− Tn−→ T …

We study the induced¯∂-equation on a positive current in a complex manifold. We extend
the L 2-estimates for the¯∂-equation to harmonic currents of bidimension (1, 1), satisfying a …

Flexible and rigid methods coexisted in symplectic topology from its inception. While the
rigid methods dominated the development of the subject during the last three decades, the …

We study the dynamics of a class of nonalgebraic holomorphic diffeomorphisms, topological
analogues in the unit bidisk of complex Hénon mappings in [inline-graphic xmlns: xlink=" …

Abstract Let F n: X 1→ X 2 be a sequence of (multivalued) meromorphic maps between
compact Kähler manifolds. We study the asymptotic distribution of preimages of points by F n …

We show that every strictly pseudoconvex domain Ω Ω with smooth boundary in a complex
manifold MM admits a global defining function, ie, a smooth plurisubharmonic function φ: U …