Abstract
The ground-state projection multigrid method is studied for computations of slowly decaying bosonic propagators in 4-dimensional SU(2) lattice gauge theory. The defining eigenvalue equation for the restriction operator is solved exactly. Although the critical exponent z is not reduced in nontrivial gauge fields, multigrid still yields considerable speedup compared with conventional relaxation. Multigrid is also able to outperform the conjugate gradient algorithm. (orig.).
Kalkreuter, T
[1]
- Hamburg Univ. (Germany). 2. Inst. fuer Theoretische Physik
Citation Formats
Kalkreuter, T.
Ground-state projection multigrid for propagators in 4-dimensional SU(2) gauge fields.
Germany: N. p.,
1991.
Web.
Kalkreuter, T.
Ground-state projection multigrid for propagators in 4-dimensional SU(2) gauge fields.
Germany.
Kalkreuter, T.
1991.
"Ground-state projection multigrid for propagators in 4-dimensional SU(2) gauge fields."
Germany.
@misc{etde_10114371,
title = {Ground-state projection multigrid for propagators in 4-dimensional SU(2) gauge fields}
author = {Kalkreuter, T}
abstractNote = {The ground-state projection multigrid method is studied for computations of slowly decaying bosonic propagators in 4-dimensional SU(2) lattice gauge theory. The defining eigenvalue equation for the restriction operator is solved exactly. Although the critical exponent z is not reduced in nontrivial gauge fields, multigrid still yields considerable speedup compared with conventional relaxation. Multigrid is also able to outperform the conjugate gradient algorithm. (orig.).}
place = {Germany}
year = {1991}
month = {Sep}
}
title = {Ground-state projection multigrid for propagators in 4-dimensional SU(2) gauge fields}
author = {Kalkreuter, T}
abstractNote = {The ground-state projection multigrid method is studied for computations of slowly decaying bosonic propagators in 4-dimensional SU(2) lattice gauge theory. The defining eigenvalue equation for the restriction operator is solved exactly. Although the critical exponent z is not reduced in nontrivial gauge fields, multigrid still yields considerable speedup compared with conventional relaxation. Multigrid is also able to outperform the conjugate gradient algorithm. (orig.).}
place = {Germany}
year = {1991}
month = {Sep}
}