《復(fù)分析與算符理論》(CAOT)致力于發(fā)表復(fù)分析與算符理論密切相關(guān)領(lǐng)域的最新研究進(jìn)展，以及在系統(tǒng)論、調(diào)和分析、概率論、統(tǒng)計(jì)學(xué)、學(xué)習(xí)理論、數(shù)學(xué)物理等相關(guān)領(lǐng)域的應(yīng)用。特別歡迎使用復(fù)制內(nèi)核空間理論的文章。《復(fù)分析與算子理論》每年出版兩期，每期六期;《復(fù)分析與算子理論》分四期出版。兩個(gè)問題的一部分集中在高維幾何函數(shù)理論和超復(fù)分析。兩個(gè)問題中的一個(gè)部分著重于無限維分析和非交換理論。一個(gè)問題的一部分涉及線性算子和線性系統(tǒng)。最后，一個(gè)問題的一部分涉及光譜理論和數(shù)學(xué)物理中的算子。被接受的論文將在最適當(dāng)?shù)牟糠职l(fā)表。

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.