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arxiv: hep-th/9111010 · v1 · submitted 1991-11-05 · ✦ hep-th

D=10 supersymmetric chern-simons gauge theory

classification ✦ hep-th
keywords theorygaugechern-simonsequationfieldfirstquantizedsupersymmetric
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The Chern-Simons ten-dimensional manifestly supersymmetric non-Abelian gauge theory is presented by performing the second quantization of the superparticle theory. The equation of motion is $F = (d+A)^2 = 0$, where $d$ is the nilpotent fermionic BRST operator of the first quantized theory and $A$ is the anti- commuting connection for the gauge group. This equation can be derived as a condition of the gauge independence of the first quantized theory in a background field $A$, or from the string field theory Lagrangian of the Chern- Simons type. The trivial solutions of the cohomology are the gauge symmetries, the non-trivial solution is given by the D=10 superspace, describing the super Yang-Mills theory on shell

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