“…* A cavity with two layers of dielectric which was analysed in Reference [8] using nonuniform Cartesian meshes. * A cavity with one layer of dielectric in the middle which was analysed in Reference [2] using uniform Cartesian meshes.…”
Section: Application Of the Methods To Two Examplesmentioning
confidence: 99%
“…The input node is taken in one layer of dielectric whereas the output node is taken in the other layer. The resonant frequency of the dominant mode, ðTE 110 Þ had been evaluated and results for different mesh arrangements (both uniform, uniformly graded and non-uniformly graded) have been tabulated by Trenkic et al [8]. The results for Cartesian uniform (CU) were confirmed and are reproduced in Table I (marked by an asterisk).…”
Section: Cavity With Two Layers Of Dielectric: Dominant Mode Te110mentioning
confidence: 95%
“…Specifically, the symmetrical super condensed node (SSCN) is a particularly efficient TLM implementation which has been used in conjunction with non-uniform Cartesian meshes, and in general yields good results [8]. In this paper, orthogonal curvilinear meshes are used in conjunction with the symmetrical supercondensed node in TLM to calculate the resonant frequency in some practical electromagnetic field problems.…”
Section: Introductionmentioning
confidence: 99%
“…Each two adjacent lines have the same characteristic impedance. The notation shown in Figure 2, is as defined by Trenkic et al [8] and was generally used except where it needed to be adapted to take account of the peculiarities of curvilinear meshes.…”
SUMMARYIn previous work novel, techniques with general applications were used to define the transmission line parameters within two-and three-dimensional orthogonal curvilinear meshed space. This paper presents a specific application of the technique and demonstrates that considerable savings in computational load can be achieved when our meshing scheme is applied to 3D electromagnetic problems which are described using the TLM symmetrical super condensed (SSCN) node. Results have been validated using two types of resonant cavity. A comparison of dominant modes confirms that the use of orthogonal curvilinear mesh yields closer agreement with analytical results (using fewer nodes) than would be possible with conventional meshing techniques.
“…* A cavity with two layers of dielectric which was analysed in Reference [8] using nonuniform Cartesian meshes. * A cavity with one layer of dielectric in the middle which was analysed in Reference [2] using uniform Cartesian meshes.…”
Section: Application Of the Methods To Two Examplesmentioning
confidence: 99%
“…The input node is taken in one layer of dielectric whereas the output node is taken in the other layer. The resonant frequency of the dominant mode, ðTE 110 Þ had been evaluated and results for different mesh arrangements (both uniform, uniformly graded and non-uniformly graded) have been tabulated by Trenkic et al [8]. The results for Cartesian uniform (CU) were confirmed and are reproduced in Table I (marked by an asterisk).…”
Section: Cavity With Two Layers Of Dielectric: Dominant Mode Te110mentioning
confidence: 95%
“…Specifically, the symmetrical super condensed node (SSCN) is a particularly efficient TLM implementation which has been used in conjunction with non-uniform Cartesian meshes, and in general yields good results [8]. In this paper, orthogonal curvilinear meshes are used in conjunction with the symmetrical supercondensed node in TLM to calculate the resonant frequency in some practical electromagnetic field problems.…”
Section: Introductionmentioning
confidence: 99%
“…Each two adjacent lines have the same characteristic impedance. The notation shown in Figure 2, is as defined by Trenkic et al [8] and was generally used except where it needed to be adapted to take account of the peculiarities of curvilinear meshes.…”
SUMMARYIn previous work novel, techniques with general applications were used to define the transmission line parameters within two-and three-dimensional orthogonal curvilinear meshed space. This paper presents a specific application of the technique and demonstrates that considerable savings in computational load can be achieved when our meshing scheme is applied to 3D electromagnetic problems which are described using the TLM symmetrical super condensed (SSCN) node. Results have been validated using two types of resonant cavity. A comparison of dominant modes confirms that the use of orthogonal curvilinear mesh yields closer agreement with analytical results (using fewer nodes) than would be possible with conventional meshing techniques.
“…where C GH are the classical SSCN capacitances [16] and XW a new coe$cient being a function of W and de"ned in a general form in the appendix. Finally, TLM expressions of these new schemes can be found in the appendix.…”
Section: Pml Medium Formulation With 3d-tlmmentioning
SUMMARYThis paper deals with an extension and improvement of the PML-TLM algorithm "rst proposed by Dubard and Pompei. The approach is "rst extended to advanced nodes (hybrid SCN and super-SCN). Then its e$ciency in the presence of evanescent waves is improved. As a result, stability is also improved. Finally, the algorithm is applied to the characterization of a new class of patch antennas and validated by the measurement.
This article presents the fundamental ideas behind the transmission‐line modeling or matrix (TLM) method and its applications to complex electromagnetic problems. TLM is considered from different points of view to illustrate its properties and modeling capabilities. A number of more recent enhancements to TLM are presented, especially in the area of materials and multiscale modeling. The article gives a concise introduction to advanced TLM topics and applications.
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