A non-local boundary term constructed via BRST commutator with a step-function operator restores cyclicity in bosonic string field theory and yields correct tree-level two-point amplitudes for open and closed strings.
Classical BV theories on manifolds with boundary
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Cubic Dirac operators are defined for infinite-dimensional color Lie algebras using Z-gradings to fix normal ordering, with corrections when a color Kac-Peterson class vanishes, yielding square formulas and applications to Kac-Moody superalgebras including Dirac inequalities.
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A Non-local "Boundary'' Term for Two-Point Amplitudes in String Field Theory
A non-local boundary term constructed via BRST commutator with a step-function operator restores cyclicity in bosonic string field theory and yields correct tree-level two-point amplitudes for open and closed strings.
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Dirac operators for infinite-dimensional color Lie algebras
Cubic Dirac operators are defined for infinite-dimensional color Lie algebras using Z-gradings to fix normal ordering, with corrections when a color Kac-Peterson class vanishes, yielding square formulas and applications to Kac-Moody superalgebras including Dirac inequalities.