arXiv · 1505.06964
Analytic Properties of the Conformal Dirac Operator on the Sphere in Clifford Analysis
Abstract
In this paper the conformal Dirac operator on the sphere is defined to be operating on the space of square-integrable Clifford algebra-valued functions. The spinorial Laplacian of order d>0 is defined and used to establish Sobolev embedding theorems.
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Brett Pansano. 2015-05-26. Analytic Properties of the Conformal Dirac Operator on the Sphere in Clifford Analysis. https://arxiv.org/abs/1505.06964
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