Abstract
We study a relation between certain extensions of the Clifford bundle and Finsler type structures that naturally generalize the standard Clifford relation between (pseudo)-Riemannian metric structures and Dirac matrices. We show for flat metrics that there is a triangle map between Finsler structures constructed from a (pseudo)-Riemannian metric and [Formula: see text]-forms on [Formula: see text], the extension of the Clifford bundle and relevant Dirac type operators.
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