A homogenization approach for the solution of multiscale eddy current problem is proposed. The method is based on the subspace decomposition and it involves a coarse space and a nested fine space. The homogenized problem is posed in the coarse space with the help of a projection operator acting between the coarse space and a space of rapidly oscillating functions. A Helmholtz decomposition is applied to treat the null-space of the curl operator so that the projection can be locally calculated. The results are illustrated in a 2-D numerical example.Peer reviewe
In this paper we propose and analyze a localized orthogonal decomposition (LOD) method for solving s...
In this paper, we investigate the modeling of ferromagnetic multiscale materials. We propose a compu...
The first terms of a multiscale expansion are introduced to tackle a magneto-harmonic problem in a b...
A homogenization approach for the solution of multiscale eddy current problem is proposed. The metho...
Publisher Copyright: IEEE Copyright: Copyright 2021 Elsevier B.V., All rights reserved. Lisätään pdf...
Abstract—Homogenization represents a promising method to simulate eddy current losses in laminated i...
This thesis is devoted to the study of a nonlinear eddy current problem and the study of the propert...
In this paper, we present a Localized Orthogonal Decomposition (LOD) in Petrov-Galerkinformulation f...
In this paper we present algorithms for an efficient implementation of the Localized Orthogonal Deco...
In this paper we propose and analyze a new multiscale method for the wave equation. The proposed met...
In this paper, we consider the homogenization problem for a steady-state heat conduction problem in ...
The induction of eddy currents in a conductive piece is an electromagnetic phenomenon described by M...
AbstractIterative domain decomposition algorithms are applied to the solution of two-dimensional edd...
In this paper we propose a local orthogonal decomposition method (LOD) for elliptic partial differen...
In this paper we propose a local orthogonal decomposition method (LOD) for elliptic partial differen...
In this paper we propose and analyze a localized orthogonal decomposition (LOD) method for solving s...
In this paper, we investigate the modeling of ferromagnetic multiscale materials. We propose a compu...
The first terms of a multiscale expansion are introduced to tackle a magneto-harmonic problem in a b...
A homogenization approach for the solution of multiscale eddy current problem is proposed. The metho...
Publisher Copyright: IEEE Copyright: Copyright 2021 Elsevier B.V., All rights reserved. Lisätään pdf...
Abstract—Homogenization represents a promising method to simulate eddy current losses in laminated i...
This thesis is devoted to the study of a nonlinear eddy current problem and the study of the propert...
In this paper, we present a Localized Orthogonal Decomposition (LOD) in Petrov-Galerkinformulation f...
In this paper we present algorithms for an efficient implementation of the Localized Orthogonal Deco...
In this paper we propose and analyze a new multiscale method for the wave equation. The proposed met...
In this paper, we consider the homogenization problem for a steady-state heat conduction problem in ...
The induction of eddy currents in a conductive piece is an electromagnetic phenomenon described by M...
AbstractIterative domain decomposition algorithms are applied to the solution of two-dimensional edd...
In this paper we propose a local orthogonal decomposition method (LOD) for elliptic partial differen...
In this paper we propose a local orthogonal decomposition method (LOD) for elliptic partial differen...
In this paper we propose and analyze a localized orthogonal decomposition (LOD) method for solving s...
In this paper, we investigate the modeling of ferromagnetic multiscale materials. We propose a compu...
The first terms of a multiscale expansion are introduced to tackle a magneto-harmonic problem in a b...