The computation f the fermion propagator in lattice Quantum Chromodynamics requires the solution of a large system of linear equations. We discuss and compare the structure, implementation and performance of two linear equation solvers, the Jacobi algorithm and the Conjugate Gradient algorithm, on the Connection Machine CM-2. We investigate the computer time needed for next neighbor communication versus the time required for floating point operations on 84 and 164 lattices. We compare the convergence b havior of Conjugate Gradient and Jacobi as applied to gauge configurations at ~ = 0.0 and 6.0
Application-driven computers for Lattice Gauge Theory simulations have often been based on system-on...
Fourier acceleration is a useful technique which can be applied to many different numerical algorith...
We provide details expanding on our implementation of a non-linear conjugate gradient method for Lan...
The computation of the fermion propagator in lattice Quantum Chromodynamics requires the solution of...
Physicists believe that the world is described in terms of gauge theories. A popular technique for i...
In lattice quantum chromodynamics, large systems of linear equations have to be solved to compute ph...
We report on the status of code development for a simulation of Quantum Chromodynamics (QCD) with dy...
The computational effort in the calculation of Wilson fermion quark propagators in Lattice Quantum C...
Gauge theories, a special kind of Quantum Field Theories, are the best mathematical framework to des...
I review recent progress on algorithms for calculating quark propagators and for simulating full QCD
In lattice quantum chromodynamics, large systems of linear equations have to be solved to compute ph...
The study of Quantum Chromodynamics (QCD) remains one of the most challenging topics in elementary p...
Lattice Quantum Chromodynamics simulations typically spend most of the runtime in inversions of the ...
We present a new algorithm for inverting the quark propagator in lattice QCD that removes the critic...
In this paper we describe a single-node, double precision Field Programmable Gate Array (FPGA) imple...
Application-driven computers for Lattice Gauge Theory simulations have often been based on system-on...
Fourier acceleration is a useful technique which can be applied to many different numerical algorith...
We provide details expanding on our implementation of a non-linear conjugate gradient method for Lan...
The computation of the fermion propagator in lattice Quantum Chromodynamics requires the solution of...
Physicists believe that the world is described in terms of gauge theories. A popular technique for i...
In lattice quantum chromodynamics, large systems of linear equations have to be solved to compute ph...
We report on the status of code development for a simulation of Quantum Chromodynamics (QCD) with dy...
The computational effort in the calculation of Wilson fermion quark propagators in Lattice Quantum C...
Gauge theories, a special kind of Quantum Field Theories, are the best mathematical framework to des...
I review recent progress on algorithms for calculating quark propagators and for simulating full QCD
In lattice quantum chromodynamics, large systems of linear equations have to be solved to compute ph...
The study of Quantum Chromodynamics (QCD) remains one of the most challenging topics in elementary p...
Lattice Quantum Chromodynamics simulations typically spend most of the runtime in inversions of the ...
We present a new algorithm for inverting the quark propagator in lattice QCD that removes the critic...
In this paper we describe a single-node, double precision Field Programmable Gate Array (FPGA) imple...
Application-driven computers for Lattice Gauge Theory simulations have often been based on system-on...
Fourier acceleration is a useful technique which can be applied to many different numerical algorith...
We provide details expanding on our implementation of a non-linear conjugate gradient method for Lan...