Benkler Stefan. A New 3-D Conformal PEC FDTD Scheme With User-Defined Geometric Precision and Derived Stability Criterion [Електронний ресурс] / Stefan Benkler, Nicolas Chavannes, Niels Kuster // IEEE Transactions on Antennas and Propagation. – 2006. – № 6. – P. 1843–1849
- Електронна версія (pdf / 1,22 Mb)
Статистика використання: Завантажень: 1
Складова документа:
IEEE Transactions on Antennas and Propagation. № 6. 54 / IEEE Antennas and Propagation Society // IEEE Transactions on Antennas and Propagation. – USA, 2006
Анотація:
A new conformal finite-difference time-domain (CFDTD) updating scheme for metallic surfaces nonaligned in the grid is presented in this paper. In contrast to existing conformal
models, the new model can be formulated with the original Yee FDTD update equation. Therefore, the proposed scheme can be easily added in standard FDTD codes even if the codes are already parallelized or hardware-accelerated. In addition, based on the commonly used conventional stability criterion, a derivation of the stability is presented and based on the conformal geometric information, a time step reduction formula is presented. The time step reduction is used as a user-defined parameter to tradeoff speed versus accuracy. The achievable geometric precision is optimized to a given time step. Therefore, even with the conventional time step (no reduction) the presented scheme profits from the conformal discretization. To show the performance and the robustness of the proposed scheme canonical validations and two real world ap
models, the new model can be formulated with the original Yee FDTD update equation. Therefore, the proposed scheme can be easily added in standard FDTD codes even if the codes are already parallelized or hardware-accelerated. In addition, based on the commonly used conventional stability criterion, a derivation of the stability is presented and based on the conformal geometric information, a time step reduction formula is presented. The time step reduction is used as a user-defined parameter to tradeoff speed versus accuracy. The achievable geometric precision is optimized to a given time step. Therefore, even with the conventional time step (no reduction) the presented scheme profits from the conformal discretization. To show the performance and the robustness of the proposed scheme canonical validations and two real world ap