QCD and Numerical Analysis III | Proceedings of the Third International Workshop on Numerical Analysis and Lattice QCD, Edinburgh, June-July 2003 | ISBN 9783540212577

QCD and Numerical Analysis III

Proceedings of the Third International Workshop on Numerical Analysis and Lattice QCD, Edinburgh, June-July 2003

herausgegeben von Artan Boriçi, Andreas Frommer, Bálint Joó, Anthony Kennedy und Brian Pendleton
Mitwirkende
Herausgegeben vonArtan Boriçi
Herausgegeben vonAndreas Frommer
Herausgegeben vonBálint Joó
Herausgegeben vonAnthony Kennedy
Herausgegeben vonBrian Pendleton
Buchcover QCD and Numerical Analysis III  | EAN 9783540212577 | ISBN 3-540-21257-4 | ISBN 978-3-540-21257-7

QCD and Numerical Analysis III

Proceedings of the Third International Workshop on Numerical Analysis and Lattice QCD, Edinburgh, June-July 2003

herausgegeben von Artan Boriçi, Andreas Frommer, Bálint Joó, Anthony Kennedy und Brian Pendleton
Mitwirkende
Herausgegeben vonArtan Boriçi
Herausgegeben vonAndreas Frommer
Herausgegeben vonBálint Joó
Herausgegeben vonAnthony Kennedy
Herausgegeben vonBrian Pendleton

Inhaltsverzeichnis

  • Surveys.
  • An Introduction to Lattice Chiral Fermions.
  • Computing f(A)b for Matrix Functions f.
  • Computational Methods for the Fermion Determinant and the Link Between Overlap and Domain Wall Fermions.
  • Monte Carlo Simulations of Lattice QCD.
  • Lattice QCD.
  • Determinant and Order Statistics.
  • Monte Carlo Overrelaxation for SU(N) Gauge Theories.
  • Improved Staggered Fermions.
  • Perturbative Landau Gauge Mean Link Tadpole Improvement Factors.
  • Reversibility and Instabilities in Hybrid Monte Carlo Simulations.
  • A Finite Baryon Density Algorithm.
  • The Nucleon Mass in Chiral Effective Field Theory.
  • Computational Methods.
  • A Modular Iterative Solver Package in a Categorical Language.
  • Iterative Linear System Solvers with Approximate Matrix-vector Products.
  • What Can Lattice QCD Theorists Learn from NMR Spectroscopists?.
  • Numerical Methods for the QCD Overlap Operator: II. Optimal Krylov SubspaceMethods.
  • Fast Evaluation of Zolotarev Coefficients.
  • The Overlap Dirac Operator as a Continued Fraction.