# Constructive description of analytic Besov spaces in strictly pseudoconvex domains

## TL;DR

This paper characterizes analytic Besov spaces in strictly pseudoconvex domains using pseudoanalytic continuation and polynomial approximations, linking boundary values with function space properties.

## Contribution

It introduces a new method for describing Besov spaces of holomorphic functions via pseudoanalytic continuation in complex domains.

## Key findings

- Characterization of Besov spaces through polynomial approximations
- Connection between boundary values and function space properties
- Application of pseudoanalytic continuation method

## Abstract

We use the method of pseudoanalytic continuation to obtain a characterization of spaces of holomorphic functions with boundary values in Besov spaces in terms of polynomial approximations.