
doi: 10.1063/1.528015
Using rigged Hilbert space techniques, the scalar product on the BRST cohomology for certain bosonic systems is rigorously defined.
test-function, Topological linear spaces of test functions, distributions and ultradistributions, distributions, Berezin integral, Miscellaneous applications of functional analysis, Gel'fand triplet, graded Poisson bracket structure, BRST method, quantizing dynamical systems with constraints, Geometry and quantization, symplectic methods, (Generalized) eigenfunction expansions of linear operators; rigged Hilbert spaces, simple bosonic systems, graded manifold, graded commutators
test-function, Topological linear spaces of test functions, distributions and ultradistributions, distributions, Berezin integral, Miscellaneous applications of functional analysis, Gel'fand triplet, graded Poisson bracket structure, BRST method, quantizing dynamical systems with constraints, Geometry and quantization, symplectic methods, (Generalized) eigenfunction expansions of linear operators; rigged Hilbert spaces, simple bosonic systems, graded manifold, graded commutators
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