Results 221 to 230 of about 24,972 (270)
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Application of system identification technique to FDTD and FDTD Diakoptics method
23rd European Microwave Conference, 1993, 1993The system identification technique is applied to the FDTD Diakopties method. The computational time and computer storage are significantly reduced. This technique is successfully used in the FDTD Diakoptics simulation of active microwave circuits.
Tian-Wei Huang +2 more
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Research on Hybrid Algorithm of Explicit Newmark-FDTD and Traditional FDTD Methods
2021 International Applied Computational Electromagnetics Society (ACES-China) Symposium, 2021The Newmark method is used to discretize the subgridding numerical system, and explicit Newmark-FDTD method is obtained by employing the Neumann series to expand the inverse of the coefficient matrix. Furthermore, the hybrid algorithm of explicit Newmark-FDTD and traditional FDTD methods is employed to further improve the computational efficiency.
Xinbo He, Bing Wei, Kaihang Fan
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FDTD simulations of indoor propagation
Proceedings of IEEE Vehicular Technology Conference (VTC), 2002This paper presents a 2D finite difference time domain method used for indoor propagation calculations. The relationship between the 2D and the 3D problem is discussed. An interpretation of the 2D results is done. The results of a sample calculation are presented and compared to those of other papers.
A. Laner, Achim Bahr, Ingo Wolff
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On the numerical properties of the ADI-FDTD and CNSS-FDTD method
Proceedings of the 12th IEEE Mediterranean Electrotechnical Conference (IEEE Cat. No.04CH37521), 2004The formula for the stability and numerical dispersion of the "alternating directions implicit" (ADI), finite-difference time domain (FDTD) and for the "Crank-Nicolson slit step" (CNSS) FDTD method are obtained and their properties are discussed.
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Comparison of FT-FDTD and Spectral Domain FDTD for Periodic Structures
2008 International Workshop on Antenna Technology: Small Antennas and Novel Metamaterials, 2008In recent years, the metamaterials and its applications to antenna and other fields have been widely investigated theoretically and experimentally. The metamaterials are usually realized by some periodic structures composed of a conductor and/or dielectric/magnetic materials.
Kei Toyoda, Toru Uno, Takuji Arima
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FDTD Analysis of EBG Superstrates
2007 Workshop on Computational Electromagnetics in Time-Domain, 2007AbstractRadiating devices, made up by woodpile electromagnetic bandgap (EBG) material superstrates placed over microstrip patches, are taken in consideration. Much interest is devoted to such antennas because of their enhanced directivity. The radiated far‐field has been calculated using an in‐house finite‐difference time‐domain (FDTD) code.
FREZZA, Fabrizio +3 more
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An Investigation into the Implementation of ADI-FDTD Subgrids in FDTD GPR Modeling
2007 4th International Workshop on, Advanced Ground Penetrating Radar, 2007The implementation of subgrids in the traditional finite-difference time-domain (FDTD) method is often required, especially when structures of fine geometry need to be modeled. Since the FDTD method is conditionally stable, different time-steps should be employed in the main grid and in the subgrid. To overcome the requirement for time interpolation at
N. Diamanti, A. Giannopoulos
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2010
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Multiresolution fdtd with switchable grid
2006 First European Conference on Antennas and Propagation, 2006A new multiresolution approach for the FDTD is proposed and applied to an ultra wide-band (UWB) problem. The multiresolution FDTD with switchable grid (SWG-FDTD) splits the simulation along the time into two FDTD schemes with different mesh densities.
Pascaud, Romain +4 more
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Stability analysis of the PML scheme for CN‐FDTD and ADI‐FDTD
Microwave and Optical Technology Letters, 2014ABSTRACTThe alternating direction implicit‐finite‐difference time‐domain (ADI‐FDTD) method can be seen as a second‐order perturbation of the Crank–Nicolson FDTD (CN‐FDTD) scheme. When the PML is introduced for the ADI‐FDTD method, the perturbation term will affect the stability of the ADI‐FDTD method.
Jiunn‐Nan Hwang, Fu‐Chiarng Chen
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