Progress on lattice QCD algorithms

Abstract

I review recent progress on algorithms for calculating quark propagators and for simulating full QCD.

8 uuencoded PostScript pages, contribution to LAT95 (fig.1 simplified to conserve space; available upon request)

References in corpus (5)

• A New Approach to the Problem of Dynamical Quarks in Numerical Simulations of Lattice QCD
• Accelerating Wilson Fermion Matrix Inversions by Means of the Stabilized Biconjugate Gradient Algorithm
• A new simulation algorithm for lattice QCD with dynamical quarks
• Study of a new simulation algorithm for dynamical quarks on the APE-100 parallel computer
• Dynamical fermion simulations using Luescher's local bosonic action algorithm

Cited by in corpus (19)

• Effective noise reduction techniques for disconnected loops in Lattice QCD
• Light Hadron Masses from Lattice QCD
• Speeding up Lattice QCD simulations with clover-improved Wilson Fermions
• Local coherence and deflation of the low quark modes in lattice QCD
• Deflation acceleration of lattice QCD simulations
• Computing and deflating eigenvalues while solving multiple right hand side linear systems in Quantum Chromodynamics
• The Deconfinement Phase Transition in One-Flavour QCD
• Deflated GMRES for Systems with Multiple Shifts and Multiple Right-Hand Sides
• The PHMC algorithm for simulations of dynamical fermions: I -- description and properties
• Choice of Integrator in the Hybrid Monte Carlo Algorithm
• QCD simulations with staggered fermions on GPUs
• Deflated and restarted symmetric Lanczos methods for eigenvalues and linear equations with multiple right-hand sides
• Deflated Iterative Methods for Linear Equations with Multiple Right-Hand Sides
• Improved Seed Methods for Symmetric Positive Definite Linear Equations with Multiple Right-hand Sides
• Extending the eigCG algorithm to nonsymmetric Lanczos for linear systems with multiple right-hand sides
• Logarithmic link smearing for full QCD
• Comparison of Multi-quark Matrix Inversion Algorithms
• Self-dual criticality in three-dimensional ${\mathbb{Z}}_2$ gauge theory with matter
• Adaptive Step Size for Hybrid Monte Carlo Algorithm