Fermion Algorithms - Proceedings Of The Workshop

Inbunden, Engelska, 1991

Av F KARSCH H J HERRMANN, Frithjof Karsch, Hans J Herrmann, Hans J. Herrmann

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Novel Monte Carlo Algorithms for Fermionic Systems are badly needed in high energy and solid state physics. At this workshop the newest developments in this direction were presented, in particular those concerning multi-grid techniques, cluster algorithms and massively parallel implementations.

Produktinformation

Utgivningsdatum1991-11-01
FormatInbunden
SpråkEngelska
Antal sidor260
FörlagWorld Scientific Publishing Co Pte Ltd
ISBN9789810208622

Tillhör följande kategorier

Hybrid Monte Carlo algorithm on the connection machine, A.D.Kennedy; QCD on the iPSC/860, C.Bernard et al; acceptances and autocorrelations in the hybrid Monte Carlo algorithm, S.Gupta; topology and SU(2) lattice gauge theory with dynamical Wilson fermions, B.Jozefini et al; parallelization of the worldline quantum Monte Carlo method, J.Gubernaltis and W.R.Somsky; quantum Monte Carlo simulations for the three-band hubbard model, G.Dopf et al; Monte Carlo diagonalization of very large matrices - application to fermion systems, H.De Raedt and W.von der Linden; off-diagonal long range order in an electron-phonon model for high-Tc superconductors, M.Frick et al; blockspin and multigrid for staggered fermions in non-abelian gauge fields, T.Kakreuter et al; parallel-transported multigrid beats conjugate gradient, S.Solomon and P.G. Lauwers; multigrid inversion of the staggered fermion matrix with U (1) and SU (2) gauge fields, A.Hulsebos et al; calculating the quark propagators using the migdal-kadanoff transformation, V. Vyas; application of monomer-dimer alogorithms in strong coupling QCD, J.Fingberg; a geometrical view of the minus sign problem, A.Muramatsu et al; kernel control of complex Langevin simulation, L.Schulke and B.Zheng; cluster Monte Carlo algorithms in statistical mechanics, J.S. Wang; cluster algorithms for nonlinear sigma models, U.Wolff; an efficient algorithm for cluster upates in Z (2) lattice gauge theories, B.Bunk; cluster algorithms for surfaces, H.G.Evertz et al.