The Macro Basis Functions (MBFs) approach is a form of domain-decomposition method applied to radiation and scattering problems solved by using integral-equation techniques. It enables a systematic reduction of the number of degrees of freedom, from that imposed by the discretization of the surfaces to that associated with the physical limits of field distributions. This paper reviews different variants of this approach, including the techniques for determining the MBFs and for fast calculation of their interactions. The link with Krylov-subspace iterative methods is described, the relationship between the surface of subdomains and the number of physical degrees of freedom is discussed and multi-level schemes are revisited. Finally, avenues...
The Adaptive Cross Approximation (ACA) algorithm has been used to compress the rank-deficient sub-bl...
For the analysis and design process of (M)MIC structures, electromagnetic simulators based on the me...
Abstract — This work investigates the minimum number of basis functions necessary to attain numerica...
The Macro Basis Functions (MBFs) approach is aform of domain-decomposition method applied to radiati...
The Macro Basis Functions (MBFs) approach is a form of domain-decomposition method applied to radiat...
This paper presents a multipole expansion for the layered media Green's function (GF). It is obtaine...
Antenna systems are becoming ubiquitous and the use of antenna arrays has been found essential. The ...
This paper presents an improved subdomain multilevel approach (SMA), a technique efficiently used fo...
A mathematical link is provided between the Krylov subspace iterative approach based on the full ort...
Abstract – The basics of two domain decomposition methods based on the surface equivalence principle...
An efficient technique is presented for the analysis of finite printed antenna arrays made of identi...
An efficient technique is presented for the analysis of finite printed antenna arrays made of identi...
A fast spectral domain method to evaluate the reaction terms between the Macro Basis Functions (MBFs...
The basics of two domain decomposition methods based on the surface equivalence principle and the me...
The macro basis function (MBF) approach and the full orthogonalization method (FOM), a Krylov-subspa...
The Adaptive Cross Approximation (ACA) algorithm has been used to compress the rank-deficient sub-bl...
For the analysis and design process of (M)MIC structures, electromagnetic simulators based on the me...
Abstract — This work investigates the minimum number of basis functions necessary to attain numerica...
The Macro Basis Functions (MBFs) approach is aform of domain-decomposition method applied to radiati...
The Macro Basis Functions (MBFs) approach is a form of domain-decomposition method applied to radiat...
This paper presents a multipole expansion for the layered media Green's function (GF). It is obtaine...
Antenna systems are becoming ubiquitous and the use of antenna arrays has been found essential. The ...
This paper presents an improved subdomain multilevel approach (SMA), a technique efficiently used fo...
A mathematical link is provided between the Krylov subspace iterative approach based on the full ort...
Abstract – The basics of two domain decomposition methods based on the surface equivalence principle...
An efficient technique is presented for the analysis of finite printed antenna arrays made of identi...
An efficient technique is presented for the analysis of finite printed antenna arrays made of identi...
A fast spectral domain method to evaluate the reaction terms between the Macro Basis Functions (MBFs...
The basics of two domain decomposition methods based on the surface equivalence principle and the me...
The macro basis function (MBF) approach and the full orthogonalization method (FOM), a Krylov-subspa...
The Adaptive Cross Approximation (ACA) algorithm has been used to compress the rank-deficient sub-bl...
For the analysis and design process of (M)MIC structures, electromagnetic simulators based on the me...
Abstract — This work investigates the minimum number of basis functions necessary to attain numerica...