Abstract
In this article, generalized polyharmonic Robin functions are introduced together with some of their properties. A hierarchy of integral operators with relevant kernel functions are investigated. These operators are used to transform the Robin problem for a th order linear partial complex differential equation with polyharmonic leading term (generalized
-Poisson equation) into a singular integral equation having Fredholm property.
Acknowledgments
The authors are grateful to the referees for their valuable comments which improved the article.