Pages that link to "Item:Q5943481"
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The following pages link to Twisted \(N=8\), \(D=2\) super-Yang-Mills theory as example of a Hodge-type cohomological theory (Q5943481):
Displaying 8 items.
- Cohomological extension of \(\text{Spin}(7)\)-invariant super-Yang--Mills theory in eight dimensions (Q874037) (← links)
- Hermiticity and the cohomology condition in topological Yang-Mills theory (Q1338691) (← links)
- The basic cohomology of the twisted \(N=16\), \(D=2\) super-Maxwell theory (Q1411873) (← links)
- The topological \(B\)-model with antisymmetric tensor matter fields (Q1598629) (← links)
- Heterotic sigma models on \(T^8\) and the Borcherds automorphic form \(\Phi_{12}\) (Q1709340) (← links)
- Higher-dimensional analogue of the Blau-Thompson model and \(N_T=8\), \(D=2\) Hodge-type cohomological gauge theories (Q1811498) (← links)
- HODGE TYPE COHOMOLOGICAL GAUGE THEORIES (Q4786720) (← links)
- \(N_T=4\) equivariant extension of the 3D topological model of Blau and Thompson (Q5948292) (← links)