2016
DOI: 10.1002/mop.29910
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Analysis of planar microwave devices using higher order curl‐conforming triangular prismatic finite elements

Abstract: monitored when the pump power was 120 mW. The spectrum stability was measured every 2 min. As shown in Figures 6(a) and 6(b), the power fluctuation was less than 0.15 dB, and no mode hopping was observed within the 20-min scan time. When the pump power was 150 mW and only the 1529.4-and 1531.6-nm lines were emitted, the double-wavelength stability was tested. As shown in Figures 6(c) and 6(d), two lines show a good stability with power variations less than 0.153 and 0.138 dBm. Because of the existence of flexi… Show more

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“…We should use tetrahedra for irregular and unstructured geometries and hexahedra for rectangular-like geometries. The triangular prism can be considered as a hybrid of these two, and it can be used to connect hexahedral and tetrahedral meshes [25], whereas it is also well suited for planar geometries with an irregular pattern on the surface, e.g., laminates and sandwich structures [26,27] integrated circuit package designs [28], planar microwave circuits and antennas [29], waveguide sections [30], or coating for irregular volumes meshed with tetrahedra. Additionally, the generation of volumetric meshes for prisms is typically easy since we only need to extrude a 2D triangular mesh.…”
Section: Introductionmentioning
confidence: 99%
“…We should use tetrahedra for irregular and unstructured geometries and hexahedra for rectangular-like geometries. The triangular prism can be considered as a hybrid of these two, and it can be used to connect hexahedral and tetrahedral meshes [25], whereas it is also well suited for planar geometries with an irregular pattern on the surface, e.g., laminates and sandwich structures [26,27] integrated circuit package designs [28], planar microwave circuits and antennas [29], waveguide sections [30], or coating for irregular volumes meshed with tetrahedra. Additionally, the generation of volumetric meshes for prisms is typically easy since we only need to extrude a 2D triangular mesh.…”
Section: Introductionmentioning
confidence: 99%
“…In this way, the original partial differential equations obtained from electromagnetism are translated into an algebraic system of equations. This code has been already verified and validated for several real problems [1,2]. 1 3 On the use of many-core machines for the acceleration of a mesh… However, when FEM is applied to large scale problems in terms of electrical size, huge computational resources are required since the volumetric meshes mandatory in FEM lead to huge and highly sparse matrices.…”
Section: Introductionmentioning
confidence: 99%