Avoiding the Sign Problem in Lattice Field Theory

Author:

Hartung Tobias,Jansen Karl,Leövey Hernan,Volmer Julia

Publisher

Springer International Publishing

Reference28 articles.

1. Ammon, A., Hartung, T., Jansen, K., Leövey, H., Volmer, J.: New polynomially exact integration rules on U(N) and SU(N) (2016). https://inspirehep.net/record/1490030/files/arXiv:1610.01931.pdf

2. Ammon, A., Hartung, T., Jansen, K., Leövey, H., Volmer, J.: Overcoming the sign problem in one-dimensional QCD by new integration rules with polynomial exactness. Phys. Rev. D94(11), 114508 (2016). https://doi.org/10.1103/PhysRevD.94.114508

3. Ammon, A., Genz, A., Hartung, T., Jansen, K., Leövey, H., Volmer, J.: Applying recursive numerical integration techniques for solving high dimensional integrals. PoS LATTICE 2016, 335 (2016)

4. Ammon, A., Genz, A., Hartung, T., Jansen, K., Leövey, H., Volmer, J.: On the efficient numerical solution of lattice systems with low-order couplings. Comput. Phys. Commun. 198, 71–81 (2016). https://doi.org/10.1016/j.cpc.2015.09.004

5. Ammon, A., Hartung, T., Jansen, K., Leövey, H., Volmer, J.: New polynomially exact integration rules on $$U(N)$$ and $$SU(N)$$. PoS LATTICE 2016, 334 (2016)

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