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We apply the Lefschetz thimble formulation of field theories to a couple of different problems.
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Cited alongside, same era.
2013
Cited alongside, same era.
G. Aarts, Lefschetz thimbles and stochastic quantization: Complex actions in the complex plane
F. Di Renzo, G. Eruzzi and M. Brambilla, An algorithm for thimble regularization of lattice field theories (and possibly not only for that)
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2015
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T. Kanazawa and Y. Tanizaki, Structure of Lefschetz thimbles in simple fermionic systems
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2013
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2013
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2014
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G. Eruzzi and F. Di Renzo, Solution of simple toy models via thimble regularization of lattice field theory
2014
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2014
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E. Witten, Analytic Continuation Of Chern-Simons Theory
Cited in the paper.
Cited in the paper.
See Supplemental Material at [URL will be inserted by publisher] for an (avi) movie: we show how the thimbles structure evolves while we go from positive values of σ R \sigma_{R} to negative ones (one passes the situation in which a Stokes phenomenon occurs, i.e
Cited in the paper.
2015
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G. Eruzzi and F. Di Renzo, Thimble regularization at work for Gauge Theories: from toy models onwards
2015
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M. Unsal, What is QFT? Resurgent trans-series, Lefschetz thimbles, and new exact saddles
2015
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J. R. Klauder, Coherent State Langevin Equations for Canonical Quantum Systems With Applications to the Quantized Hall Effect
2036
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