1998
DOI: 10.1016/s0920-5632(97)00902-x
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Numerical computations in the worldsheet formulation

Abstract: The worldsheet formulation of lattice gauge theories has two appealing features: the gauge non-redundancy and the geometrical transparency. Both properties are profitable in order to perform numerical computations. In the case of dynamical fermions this description offers additional advantages. For instance, it does not suffer from the species doubling problem and it involves fewer degrees of freedom.

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Cited by 2 publications
(2 citation statements)
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“…So, to evaluate the path integral, the procedure is to generate surfaces with self-avoiding frontiers and with the constraint that they produce on each time slice open paths with ends of opposite parity. This was done recently [23] by means of a Metropolis Monte Carlo algorithm and the results are very encouraging.…”
Section: Conclusion and Final Remarksmentioning
confidence: 89%
“…So, to evaluate the path integral, the procedure is to generate surfaces with self-avoiding frontiers and with the constraint that they produce on each time slice open paths with ends of opposite parity. This was done recently [23] by means of a Metropolis Monte Carlo algorithm and the results are very encouraging.…”
Section: Conclusion and Final Remarksmentioning
confidence: 89%
“…The polymer expansion can be viewed as a duality for pure lattice fermions on the lattice, and indeed has been pursued in that context as an alternative computational framework [14,18]. The usefulness of this method is best established in two dimensions (see, for example [13,26]; in three and four dimensions, the presence of an alternating sign in the amplitude presents a challenge).…”
Section: Dynamical Fermions In the Dualmentioning
confidence: 99%