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In this work a lattice formulation of a supersymmetric theory is proposed and tested that preserves the complete supersymmetry on the lattice.
1905
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J. Wess and B. Zumino, A Lagrangian Model Invariant Under Supergauge Transformations
1974
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S. D. Drell, M. Weinstein, and S. Yankielowicz, Variational approach to strong coupling field theory. 1. ϕ 4 \phi^{4} theory
1976
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S. D. Drell, M. Weinstein, and S. Yankielowicz, Strong coupling field theories. 2. Fermions and gauge fields on a lattice
1976
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P. H. Dondi and H. Nicolai, Lattice Supersymmetry
1977
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L. H. Karsten and J. Smit, The vacuum polarization with slac lattice fermions
1979
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H. B. Nielsen and M. Ninomiya, No go theorem for regularizing chiral fermions
1981
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J. M. Rabin, Perturbation theory for SLAC lattice fermions
1981
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L. H. Karsten and J. Smith, Lattice fermions: Species doubling, chiral invariance and the triangle anomaly
1981
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S. Elitzur, E. Rabinovici, and A. Schwimmer, Supersymmetric models on the lattice
1982
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D. Friedan, A proof of the Nielsen-Ninomiya theorem
1982
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J. Bartels and G. Kramer, A lattice version of the wess-zumino model
1983
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S. Nojiri, Continuous ’translation’ and supersymmetry on the lattice
1985
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S. Nojiri, The spontaneous breakdown of supersymmetry on the finite lattice
1985
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S. Duane, A. D. Kennedy, B. J. Pendleton, and D. Roweth, Hybrid monte carlo
1987
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T. Reisz, A power counting theorem for feynman integrals on the lattice
1988
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M. F. L. Golterman and D. N. Petcher, A local interactive lattice model with supersymmetry
1989
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A. Feo, Supersymmetry on the lattice
2003
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D. B. Kaplan, E. Katz, and M. Unsal, Supersymmetry on a spatial lattice
2003
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J. Giedt, R. Koniuk, E. Poppitz, and T. Yavin, Less naive about supersymmetric lattice quantum mechanics
2004
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A. Kirchberg, J. D. Lange, and A. Wipf, From the Dirac operator to Wess-Zumino models on spatial lattices
2005
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J. Giedt, Deconstruction and other approaches to supersymmetric lattice field theories
2006
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D. B. Kaplan, Supersymmetry on the lattice
2007
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I. Montvay, Tuning to N=2 supersymmetry in the SU(2) adjoint Higgs- Yukawa model
1995
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S. Catterall and E. Gregory, A lattice path integral for supersymmetric quantum mechanics
2000
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S. Catterall and S. Karamov, A two-dimensional lattice model with exact supersymmetry
2002
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K. Fujikawa, Supersymmetry on the lattice and the Leibniz rule
2002
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Cited in the paper.
Cited in the paper.
2008
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G. Bergner, T. Kaestner, S. Uhlmann, and A. Wipf, Low-dimensional supersymmetric lattice models
2008
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PhD thesis, FSU Jena, 2009,
G. Bergner, Symmetries an the methods of quantum field theory: Supersymmetry on a space-time lattice · 2009
Closest in time.
H. S. Sharatchandra, The Continuum Limit of Lattice Gauge Theories in the Context of Renormalized Perturbation Theory
2042
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