О граничном поведении потенциалов от вещественно аналитических функций

In this article, we consider potentials of real-analytic densities defined on the boundary of a bounded domain D ⊂ Rn and study their boundary behavior. We also obtain estimates for the extensions of these potentials to the complex domain. These estimates can be applied to various multidimensional integral representations (Bochner-Martinelli, Cauchy-Fantappi`e) for holomorphic functions in multidimensional complex spaces