Kane S. Yee

Kane Shee-Gong Yee[1] (born March 26, 1934) is a Chinese-American electrical engineer and mathematician. He is best known for introducing the finite-difference time-domain method (FDTD) in 1966.[2]

Kane S. Yee
Born (1934-03-26) March 26, 1934
Guangzhou, Republic of China
CitizenshipUnited States
Alma materUniversity of California, Berkeley
Known forFinite-difference time-domain method
Scientific career
Fields
Institutions
Theses
Doctoral advisorBernard Friedman

His research interests include numerical electromagnetics, fluid dynamics, continuum mechanics and numerical analysis of partial differential equations.[3][4]

Biography

Yee was born on March 26, 1934 in Guangzhou, Republic of China. He received his B.S. and M.S. in electrical engineering from University of California, Berkeley in 1957 and 1958, respectively. He has completed his PhD in applied mathematics department at the same university[3] under the supervision of Bernard Friedman in 1963; his dissertation involved the study of boundary value problems for Maxwell's equations.[5] From 1959 to 1961, he was employed at Lockheed Missiles and Space Company, researching diffraction in electromagnetic waves.[3]

In 1966, Yee published a paper on the use of a finite difference staggered grids algorithm in the solution of Maxwell's equations.[6] Yee was initially motivated by his self-studies in Fortran to develop the method. Appearing on IEEE Transactions on Antennas and Propagation, the article received little attention at the time of its release.[2] The incorrect numerical stability conditions on Yee's paper were corrected by Dong-Hoa Lam in 1969[7] and Allen Taflove and Morris E. Brodwin in 1975.[8] The method was subsequently renamed as finite-difference time-domain method in 1980.[9] FDTD is also referred as Yee algorithm, with its specific discretized grid being known as Yee lattice or Yee cell.[10][11]

Between 1966 and 1984, Yee became a professor of electrical engineering and mathematics at the University of Florida and later at Kansas State University. He became a consultant to Lawrence Livermore National Laboratory in 1966, working on microwave vulnerability problems at the same institute from 1984 to 1987. In 1987, he became a research scientist at Lockheed Palo Alto Research Lab, working on computational electromagnetics problems and retiring in 1996.[4]

Selected publications
  • Yee, Kane S. (May 1966). "Numerical Solution of Initial Boundary Value Problems Involving Maxwell's Equations in Isotropic Media" (PDF). IEEE Transactions on Antennas and Propagation. 14 (3): 302–307. doi:10.1109/TAP.1966.1138693.
  • Taflove, A.; Umashankar, K.R.; Beker, B.; Harfoush, F.; Yee, K.S. (February 1988). "Detailed FD-TD analysis of electromagnetic fields penetrating narrow slots and lapped joints in thick conducting screens". IEEE Transactions on Antennas and Propagation. 36 (2): 247–257. doi:10.1109/8.1102.
  • Yee, K.S.; Ingham, D.; Shlager, K. (March 1991). "Time-domain extrapolation to the far field based on FDTD calculations". IEEE Transactions on Antennas and Propagation. 39 (3): 410–413. doi:10.1109/8.76342.
  • Zivanovic, S.S.; Yee, K.S.; Mei, K.K. (March 1991). "A subgridding method for the time-domain finite-difference method to solve Maxwell's equations". IEEE Transactions on Microwave Theory and Techniques. 39 (3): 471–479. doi:10.1109/22.75289.
  • Yee, K.S.; Chen, J.S.; Chang, A.H. (June 1992). "Conformal finite difference time domain (FDTD) with overlapping grids". IEEE Antennas and Propagation Society International Symposium 1992 Digest. doi:10.1109/APS.1992.221489.
  • Yee, Kane S.; Chen, Jei S. (March 1997). "The finite-difference time-domain (FDTD) and the finite-volume time-domain (FVTD) methods in solving Maxwell's equations". IEEE Transactions on Antennas and Propagation. 45 (3): 354–363. doi:10.1109/8.558651.

See also

References
  1. Yee, Kane Shee-Gong (1958). Analysis of a cylindrical cavity resonator with finite wall thickness (MS). University of California, Berkeley.
  2. Pile, David (23 December 2014). "Numerical solution: Interview with Allen Taflove". Nature Photonics. 9: 5–6. doi:10.1038/nphoton.2014.305.
  3. Yee, Kane S. (February 1974). "A Closed-Form Expression for the Energy Dissipation in a Low-Loss Transmission Line". IEEE Transactions on Nuclear Science. 21 (1): 1006–1008. doi:10.1109/TNS.1974.4327594.
  4. Yee, Kane S.; Chen, Jei S. (March 1997). "The finite-difference time-domain (FDTD) and the finite-volume time-domain (FVTD) methods in solving Maxwell's equations". IEEE Transactions on Antennas and Propagation. 45 (3): 354–363. doi:10.1109/8.558651.
  5. Yee, Kane (March 1963). Boundary-value problems for Maxwell's equations (PhD). University of California, Berkeley.
  6. Yee, Kane S. (May 1966). "Numerical Solution of Initial Boundary Value Problems Involving Maxwell's Equations in Isotropic Media" (PDF). IEEE Transactions on Antennas and Propagation. 14 (3): 302–307. doi:10.1109/TAP.1966.1138693.
  7. Lam, Dong-Hoa (1969). "Finite Difference Methods for Electromagnetic Scattering Problems". Mississippi State University, Interaction Notes. 44.
  8. Taflove, A.; Brodwin, M. E. (1975). "Numerical solution of steady-state electromagnetic scattering problems using the time-dependent Maxwell's equations" (PDF). IEEE Transactions on Microwave Theory and Techniques. 23 (8): 623–630. Bibcode:1975ITMTT..23..623T. doi:10.1109/TMTT.1975.1128640.
  9. Taflove, A. (1980). "Application of the finite-difference time-domain method to sinusoidal steady state electromagnetic penetration problems" (PDF). IEEE Trans. Electromagn. Compat. 22 (3): 191–202. Bibcode:1980ITElC..22..191T. doi:10.1109/TEMC.1980.303879.
  10. Taflove, Allen; Hagness, Susan (2000). Computational Electrodynamics: The Finite-Difference Time-Domain Method (2 ed.). Norwood, MA: Artech House. p. 75-79. ISBN 1580530761.
  11. Inan, Umran; Marshall, Robert A. (2011). Numerical Electromagnetics: The FDTD Method (2 ed.). New York, NY: Cambridge University Press. p. 72-74. ISBN 1139497987.
This article is issued from Wikipedia. The text is licensed under Creative Commons - Attribution - Sharealike. Additional terms may apply for the media files.