In this paper, we present an algebraic multigrid algorithm for fully coupled implicit Runge-Kutta (IRK) time discretizations of the eddy current problem. The algorithm uses a blocksmoother. By a theoretical analysis and numerical experiments, we show that the convergence is similar to the convergence of the scalar algebraic multigrid algorithm on which it is based.status: publishe
For unstructured finite volume methods, we present a line implicit Runge–Kutta method applied as smo...
We consider the numerical solution of time-dependent partial differential equations with random coef...
92 p.Thesis (Ph.D.)--University of Illinois at Urbana-Champaign, 2008.Discrete differential forms ar...
We present an algebraic multigrid algorithm for fully coupled implicit Runge-Kutta and Boundary Valu...
Abstract. With the rise in popularity of compatible nite element, nite dierence and nite volume dis...
We present an algebraic multigrid algorithm for fully coupled implicit Runge-Kutta and Boundary Valu...
In this thesis, we solve a model problem for the Eddy-current equation parallel in time and space. T...
Most research on preconditioners for time-dependent PDEs has focused on implicit multi-step or diago...
In this article, we analyse the convergence of multigrid (MG) iteration for solving the algebraic eq...
The convergence of a Runge-Kutta (RK) scheme with multigrid is accelerated by preconditioning with a...
Abstract. We prove an abstract convergence estimate for the Algebraic Multigrid Method with prolonga...
The fast solution of three-dimensional eddy current problems is still an open problem, especially wh...
Discrete dierential forms arise in scientic disciplines ranging from computational electromagnetics ...
The aim of this paper is to present a 3-D time-domain eddy-current A formulation based on the discre...
For transient eddy current problems modelled as differential-algebraic equations (DAEs) a time integ...
For unstructured finite volume methods, we present a line implicit Runge–Kutta method applied as smo...
We consider the numerical solution of time-dependent partial differential equations with random coef...
92 p.Thesis (Ph.D.)--University of Illinois at Urbana-Champaign, 2008.Discrete differential forms ar...
We present an algebraic multigrid algorithm for fully coupled implicit Runge-Kutta and Boundary Valu...
Abstract. With the rise in popularity of compatible nite element, nite dierence and nite volume dis...
We present an algebraic multigrid algorithm for fully coupled implicit Runge-Kutta and Boundary Valu...
In this thesis, we solve a model problem for the Eddy-current equation parallel in time and space. T...
Most research on preconditioners for time-dependent PDEs has focused on implicit multi-step or diago...
In this article, we analyse the convergence of multigrid (MG) iteration for solving the algebraic eq...
The convergence of a Runge-Kutta (RK) scheme with multigrid is accelerated by preconditioning with a...
Abstract. We prove an abstract convergence estimate for the Algebraic Multigrid Method with prolonga...
The fast solution of three-dimensional eddy current problems is still an open problem, especially wh...
Discrete dierential forms arise in scientic disciplines ranging from computational electromagnetics ...
The aim of this paper is to present a 3-D time-domain eddy-current A formulation based on the discre...
For transient eddy current problems modelled as differential-algebraic equations (DAEs) a time integ...
For unstructured finite volume methods, we present a line implicit Runge–Kutta method applied as smo...
We consider the numerical solution of time-dependent partial differential equations with random coef...
92 p.Thesis (Ph.D.)--University of Illinois at Urbana-Champaign, 2008.Discrete differential forms ar...