A LU Decomposition Useful for Antenna Optimization

Authors

  • K. Jamil Ohio State University ElectroScience Lab
  • E. H. Newman Ohio State University ElectroScience Lab

Keywords:

A LU Decomposition Useful for Antenna Optimization

Abstract

This paper describes a LU
decomposition technique useful when
solving a series of matrix equations in which
only a small fraction of the original matrix
changes from run to run. On the first run,
the entire matrix must be computed and LU
decomposed. However, on the second or
subsequent runs, only those rows and
columns of the matrix which have changed
need be recomputed and re-LU decomposed.
If only a small fraction of the matrix has
changed, this results in a substantial saving
in CPU time both in the computation of the
original matrix and in its LU decomposition.

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References

G.H. Golub and C.F. Van Loan, Matrix

Computations, 3rd Ed., Johns Hopkins

Univ. Press, 1996.

K. Jamil, “Enhancements to The

Electromagnetic Surface Patch Code for

Printed Antennas and Optimization,”

MSc. thesis, Ohio State Univ., Dept. of

Elec. Engr. 2002.

E.H. Newman, “A User’s Manual for the

Electromagnetic Surface Patch Code:

Version V,” Ohio State University,

ElectroScience Lab, Unpublished

Report, 2003.

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Published

2022-06-18

How to Cite

[1]
K. . Jamil and E. H. . Newman, “A LU Decomposition Useful for Antenna Optimization”, ACES Journal, vol. 19, no. 2, pp. 122–125, Jun. 2022.

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General Submission