IEEE AP-S/URSI 2021
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Session MO-A3.1P
Paper MO-A3.1P.7
MO-A3.1P.7
On the Low-Frequency Scaling of Vector Potential Integral Equation Solutions
Rui Chen, Hakan Bagci, King Abdullah University of Science and Technology, Saudi Arabia
Session:
Integral Equation Methods II
Track:
AP-S General Topics
Location:
Peony Junior Ballroom 4511
Presentation Time:
Mon, 6 Dec, 16:20 - 16:40 Singapore Time (UTC +8)
Mon, 6 Dec, 09:20 - 09:40 France Time (UTC +1)
Mon, 6 Dec, 08:20 - 08:40 UTC
Mon, 6 Dec, 03:20 - 03:40 New York Time (UTC -5)
Session Co-Chairs:
Shunchuan Yang, Beihang University and Dirk Manteuffel, Leibniz University Hannover
Session Manager:
Room R12 Manager
Presentation
Discussion
Resources
Session MO-A3.1P
MO-A3.1P.1: Radiated Near Field Prediction based on Equivalent Source Reconstruction Method with Truncated Singular Value Decomposition
Chang Liu, Huapeng Zhao, Jun Hu, University of Electronic Science and Technology of China, China
MO-A3.1P.2: Mesh Sharing Based Fast Parameter Sweep for EM Simulation Accelerated by H-matrix
Yu Zhao, Song Zhang, Long Li, Xidian University, China; Fuyao Hou, Xidian Univeritity, China
MO-A3.1P.3: A Hybrid SIE-PDE Formulation Without Additional Boundary Conditions for Electromagnetic Analysis
Aipeng Sun, Shunchuan Yang, Beihang University, China
MO-A3.1P.4: The Dyadic Green’s Function for the Rectangular Dielectric Cavity
Guizhen Lu, Meng Wang, Communication University of China, China
MO-A3.1P.5: Combined Potential-Field Formulation for Densely Discretized Conductors
Gokhan Karaova, Ozgur Eris, Ozgur Ergul, Middle East Technical University, Turkey
MO-A3.1P.6: Acceleration of the Surface Test Integral Using Vertex Functions
Javier Rivero, Francesca Vipiana, Politecnico di Torino, Italy; Donald Wilton, University of Houston, United States; William Johnson, Consultant, United States
MO-A3.1P.7: On the Low-Frequency Scaling of Vector Potential Integral Equation Solutions
Rui Chen, Hakan Bagci, King Abdullah University of Science and Technology, Saudi Arabia
MO-A3.1P.8: Low-Frequency Stable Discretization of the Electric Field Integral Equation based on Poincaré’s Lemma
Bernd Hofmann, Thomas F. Eibert, Technical University of Munich, Germany; Francesco P. Andriulli, Politecnico di Torino, Italy; Simon B. Adrian, Universität Rostock, Germany
MO-A3.1P.9: Green’s Function Implementation for Characteristic Modes in Various Environments
Axel Hoffmann, Dirk Manteuffel, Leibniz University Hannover, Germany
MO-A3.1P.10: DG-JMCFIE Formulation for Composite Multimaterial Objects
Victor F Martin, David Larios, Jose M Taboada, Luis Landesa, University of Extremadura, Spain; Fernando Obelleiro, University of Vigo, Spain
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