Gauge Fixing in the Partition Function for Generalized Quantum Dynamics

Abstract

We discuss the problem of gauge fixing for the partition function in generalized quantum (or trace) dynamics, deriving analogs of the De Witt-Faddeev-Popov procedure and of the BRST invariance familiar in the functional integral context.

13 pages, plain TeX, no figures

References in corpus (2)

• Poincaré Supersymmetry Representations Over Trace Class Noncommutative Graded Operator Algebras
• The Matrix Model for M Theory as an Exemplar of Trace (or Generalized Quantum) Dynamics

Cited by in corpus (1)

• Global unitary fixing and matrix-valued correlations in matrix models