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We define supersymmetric Yang-Mills theory on an arbitrary two-dimensional lattice (polygon decomposition) with preserving one supercharge.
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M. Unsal, Twisted supersymmetric gauge theories and orbifold lattices
2006
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F. Sugino, Two-dimensional compact N = (2,2) lattice super Yang-Mills theory with exact supersymmetry
2006
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P. H. Damgaard and S. Matsuura, Lattice Supersymmetry: Equivalence between the Link Approach and Orbifolding
2007
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H. Suzuki, Two-dimensional 𝒩 = ( 2 , 2 ) \mathcal{N}=(2,2) super Yang-Mills theory on computer
2007
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S. Matsuura, Two-dimensional N=(2,2) Supersymmetric Lattice Gauge Theory with Matter Fields in the Fundamental Representation
2008
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S. Catterall, From Twisted Supersymmetry to Orbifold Lattices
2008
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G. Ishiki, S. Shimasaki and A. Tsuchiya, Perturbative tests for a large-N reduced model of super Yang-Mills theory
2011
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M. Hanada, S. Matsuura and F. Sugino, Two-dimensional lattice for four-dimensional N=4 supersymmetric Yang-Mills
2011
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S. Catterall, E. Dzienkowski, J. Giedt, A. Joseph, and R. Wells, Perturbative renormalization of lattice N=4 super Yang-Mills theory
2011
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M. Hanada, S. Matsuura and F. Sugino, Non-perturbative construction of 2D and 4D supersymmetric Yang-Mills theories with 8 supercharges
2012
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S. Catterall, P. H. Damgaard, T. Degrand, R. Galvez and D. Mehta, Phase Structure of Lattice N=4 Super Yang-Mills
2012
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A. Joseph, Lattice formulation of three-dimensional 𝒩 = 4 {\cal N}=4 gauge theory with fundamental matter fields
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2013
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S. Catterall, J. Giedt, and A. Joseph, Twisted supersymmetries in lattice N = 4 super Yang-Mills theory
2013
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S. Matsuura and F. Sugino, Lattice formulation for 2d = (2, 2), (4, 4) super Yang-Mills theories without admissibility conditions
2014
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S. Catterall, D. Schaich, P. H. Damgaard, T. DeGrand and J. Giedt, N=4 Supersymmetry on a Space-Time Lattice
2014
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I. Kanamori, H. Suzuki and F. Sugino, Euclidean lattice simulation for the dynamical supersymmetry breaking
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