Journal Article FZJ-2019-01077

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A parallel SSOR preconditioner for lattice QCD

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1996
North Holland Publ. Co. Amsterdam

Computer physics communications 98(1-2), 20 - 34 () [10.1016/0010-4655(96)00089-6]

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Abstract: We present a parallelizable SSOR preconditioning scheme for Krylov subspace iterative solvers which proves to be efficient in lattice QCD applications involving Wilson fermions. Our preconditioner is based on a locally lexicographic ordering of the lattice points. In actual Hybrid Monte Carlo applications with the bi-conjugate gradient stabilized method BiCGstab, we achieve a gain factor of about 2 in the number of iterations compared to conventional odd-even preconditioning. Whether this translates into similar reductions in run time will depend on the parallel computer in use. We discuss implementation issues using the ‘Eisenstat-trick’ and machine specific advantages of the method for the APE100/Quadrics parallel computer. In a full QCD simulation on a 512-processor Quadrics QH4 we find a gain in cpu-time of a factor of 1.7 over odd-even preconditioning for a 24^3 × 40 lattice.

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 Record created 2019-01-31, last modified 2020-09-14



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