was born on 5 May 1960 in Pueblo, Colorado. He earned a B.S. in Electrical Engineering and Computer Science from the University of Colorado in 1982. He worked for TRW in the field of spacecraft telecommunications before being offered an Air Force Thermionic Engineering (AFTER) fellowship through Hughes Aircraft Company and the University of Utah. In Utah he earned M.E., E.E. and Ph.D. degrees, all in electrical engineering. His speciality is in physical modelling, and he is currently working for the National Cold Fusion Institute in Utah, performing post-doctoral research on the effects of deuterium in palladium metal. His interests include freelance writing, karate, and classical music.
Numerical aspects of the boundary residual method
Article first published online: 5 JUL 2005
Copyright © 1990 John Wiley & Sons, Ltd
International Journal of Numerical Modelling: Electronic Networks, Devices and Fields
Volume 3, Issue 1, pages 57–71, March 1990
How to Cite
Bunch, K. J. and Grow, R. W. (1990), Numerical aspects of the boundary residual method. Int. J. Numer. Model., 3: 57–71. doi: 10.1002/jnm.1660030107
- Issue published online: 5 JUL 2005
- Article first published online: 5 JUL 2005
- Manuscript Revised: FEB 1990
- Manuscript Received: 7 JUN 1989
The boundary residual method is a powerful technique for solving EM boundary-value problems. This technique produces matrices difficult to solve using many of the standard numerical techniques. This paper discusses lesser-known numerical aspects of this method, and it shows efficient and well-conditioned methods to solve both the homogeneous and non-homogeneous boundary residual problem.