Invariant operators between spaces of \(h\)-monogenic polynomials
In the paper under review, the authors study properties of invariant differential operators acting between spaces of \(h\)-monogenic functions. In this way differential operators acting between invariant \({\mathfrak{sl}}(m)\)-modules which can be seen as the Hermitian analogues of the classical Rarita-Schwinger operators are obtained.
scientific article; zbMATH DE number 5593786