О кратной интерполяции в классе аналитических в единичном круге функций с характеристикой Неванлинны из $L^p$-пространств

In this paper we solve the multiple interpolation problem in the class of analytic functions in the unit disk with the Nevanlinna characteristic from $L^p$-spaces under the condition that interpolation nodes are contained in a finite union of Stolz angles and we describe the principal parts of a Laurent series of meromorphic functions with the same restrictions on the Nevanlinna characteristic.