Toward the development of a three-dimensional unconditionally stable finite-difference time-domain method
By Fenghua Zhen, Zhizhang (David) Chen, Jiazong Zhang. 2000
533 citations recorded by the source corpus.
Subfields: Atomic and Molecular Physics, and Optics, Electrical and Electronic Engineering
View Paper: https://www.semanticscholar.org/paper/0fe8b8a806df87200d61d70517b1b493ff529de9
How researchers see this paper
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In Atomic and Molecular Physics, and Optics
- Fenghua Zheng
- Stephen D. Gedney
- J. Roden
- A. Zhu
- Gang Liu
- Zhizhang (David) Chen
- A. I. Zhmakin
- T. A. Moniem
In Electrical and Electronic Engineering
- Stephen D. Gedney
- A. Zhu
- Gang Liu
- Fenghua Zheng
- J. Roden
- Zhizhang (David) Chen
- Roland Martin
- Dimitri Komatitsch
Citations in the corpus
- Linear Algebra and its Applications (2010, unknown): “Thishasanimportantconsequencein that it excludes the well-known unconditionally stable alternating direction implicit-finite difference timedomainmethodattributedto[50,51],seealso[13,17,20,35]andreferencestherein.”
- Numerical dispersion analysis of the unconditionally stable 3-D ADI-FDTD method (2001, methodology): “In particular, a rigorous theoretical proof of the unconditional stability was presented with numerical verifications in [7].”
- Perfectly matched layer media with CFS for an unconditionally stable ADI-FDTD method (2001, methodology): “Initially, for validation purposes, eigenvalues of were computed when and . As expected from the analysis in [ 6 ], this yields 18 eigenvalues on the unit circle for all values of CFLN [two conjugate pairs, and 14 at (1,0)].”
- A split step approach for the 3-D Maxwell's equations (2003, unknown): “Email addresses: jlee@kwangwoon.ac.kr, fornberg@colorado.edu (Bengt Fornberg).”