Complex Analysis and Operator Theory

Complex Analysis and Operator Theory (CAOT) is devoted to the publication of current research developments in the closely related fields of complex analysis and operator theory as well as in applications to system theory, harmonic analysis, probability, statistics, learning theory, mathematical physics and other related fields. Articles using the theory of reproducing kernel spaces are in particular welcomed.Complex Analysis and Operator Theory is published in two regular and six sectional issues per year, the latter organised in four sections. One section of two issues concentrates on Higher Dimensional Geometric Function Theory and Hypercomplex Analysis. One section of two issues focuses on Infinite-dimensional Analysis and Non-commutative Theory. A section of one issue deals with Linear Operators and Linear Systems. Finally, a section of one issue deals with Spectral Theory and Operators in Mathematical Physics. Accepted papers will be published in the most appropriate section.

《复分析与算符理论》(CAOT)致力于发表复分析与算符理论密切相关领域的最新研究进展，以及在系统论、调和分析、概率论、统计学、学习理论、数学物理等相关领域的应用。特别欢迎使用复制内核空间理论的文章。《复分析与算子理论》每年出版两期，每期六期;《复分析与算子理论》分四期出版。两个问题的一部分集中在高维几何函数理论和超复分析。两个问题中的一个部分着重于无限维分析和非交换理论。一个问题的一部分涉及线性算子和线性系统。最后，一个问题的一部分涉及光谱理论和数学物理中的算子。被接受的论文将在最适当的部分发表。