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Hermiticity and the Cohomology Condition in Topological Yang-Mills Theory

✍ Scribed by J.G. Demers


Publisher
Elsevier Science
Year
1994
Tongue
English
Weight
534 KB
Volume
233
Category
Article
ISSN
0003-4916

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✦ Synopsis


The symmetries of the topological Yang-Mills theory are studied in the Hamiltonian formalism and the generators of the twisted (N=2) super Poincare algebra are explicitly constructed. Noting that the twisted Lorentz generators do not generate the Lorentz symmetry of the theory, we relate the two by extracting from the latter the twisted version of the internal (S U(2)) generator. The hermiticity properties of the various generators are also considered throughout, and the boost generators are found to be non-hermitian. We then recover the BRST cohomology condition on physical states from representation theory arguments. 1994 Academic Press, Inc.


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QCD 2 with fermions in the adjoint representation is invariant under SU(N )Γ‚Z N and thereby is endowed with a nontrivial vacuum structure (k-sectors). The static potential between adjoint charges, in the limit of infinite mass, can be therefore obtained by computing Wilson loops in the pure Yang Mil