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Talk

06.12.01, 15:15

The rotation-equivariant index of the Dirac-Ramond operator in the flat case

Tilmann Wurzbacher (Université de Metz et C.N.R.S., Laboratoire de Mathématiques, France)

A3 01 (Sophus-Lie room)

Abstract

We give rigorous construction of the S¹-equivariant Dirac operator (i.e., Dirac-Ramond operator) on the space of (mean zero) loops in ℝ^d and compute its equivariant L²-index. Essential use is made of infinite tensor product representations of the Canonical Anticommutation Relations algebra.

seminar

07.11.96 16.05.19

Oberseminar GEOMETRIE

MPI for Mathematics in the Sciences E1 05 (Leibniz-Saal)

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