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Tensor network (TN) methods, in particular the Matrix Product States (MPS) ansatz, have proven to be a useful tool in analyzing the properties of lattice gauge theories.
1914
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T. Banks, L. Susskind, and J. B. Kogut, Strong Coupling Calculations of Lattice Gauge Theories: (1+1)-Dimensional Exercises
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F. Verstraete, D. Porras, and J. I. Cirac, Density matrix renormalization group and periodic boundary conditions: A quantum information perspective
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G. Vidal, Efficient simulation of one-dimensional quantum many-body systems
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F. Verstraete, J. J. García-Ripoll, and J. I. Cirac, Matrix product density operators: Simulation of finite-temperature and dissipative systems
2004
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M. Zwolak and G. Vidal, Mixed-state dynamics in one-dimensional quantum lattice systems: A time-dependent superoperator renormalization algorithm
2004
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S. Durr and C. Hoelbling, Scaling tests with dynamical overlap and rooted staggered fermions
2005
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N. Christian, K. Jansen, K. Nagai, and B. Pollakowski, Scaling test of fermion actions in the Schwinger model
2006
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M. B. Hastings, Solving gapped hamiltonians locally
2006
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T. Prosen and I. Pižorn, Operator space entanglement entropy in a transverse Ising chain
2007
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2014
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2014
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P. Silvi, E. Rico, T. Calarco, and S. Montangero, Lattice Gauge Tensor Networks
2014
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2014
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2008
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J. I. Cirac and F. Verstraete, Renormalization and tensor product states in spin chains and lattices
2009
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B. Pirvu, V. Murg, J. I. Cirac, and F. Verstraete, Matrix product operator representations
2010
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U. Schollwöck, The density-matrix renormalization group in the age of matrix product states
2011
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2013
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2013
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2013
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2014
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2014
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B. Buyens, J. Haegeman, F. Verstraete, and K. Van Acoleyen, Tensor networks for gauge field theories · 2015
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2015
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2015
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H. Saito, M. C. Bañuls, K. Cichy, J. I. Cirac, and K. Jansen, Thermal evolution of the one-flavour Schwinger model using Matrix Product States · 2015
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2015
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2015
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2016
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