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Equivariant differential operators on spinors in conformal geometry

Publication at Faculty of Mathematics and Physics |
2016

Abstract

We present a novel approach to the classification of conformally equivariant differential operators on spinors in the case of homogeneous conformal geometry. It is based on the classification of solutions for a vector-valued system of partial differential equations, associated to D-modules for the homogeneous conformal structure and controlled by the spin Howe duality for the orthogonal Lie algebras.