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Stability Test of 2-D Face of an Interval Matrix 1.0
File ID: 81771






Stability Test of 2-D Face of an Interval Matrix 1.0
Download Stability Test of 2-D Face of an Interval Matrix 1.0http://www.mathworks.com/Report Error Link
License: Shareware
File Size: 10.0 KB
Downloads: 3
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Stability Test of 2-D Face of an Interval Matrix 1.0 Description
Description: The program can test the stability of 2-D face of an interval matrix.
Copyright (C) Yang XIAO, Beijing Jiaotong University, Aug.2, 2007, E-Mail: yxiao@bjtu.edu.cn.
By relying on a two-dimensional (2-D) face test, Ref [1,2] obtained a necessary and sufficient condition for the robust Hurwitz and Schur stability of interval matrices. Ref [1,2] revealed that it is impossible that there are some isolated unstable points in the parameter space of the matrix family, so the stability of exposed 2-D faces of an interval matrix guarantees stability of the matrix family. This program provides the examples to demonstrate the applicability of the robust stability test of interval matrices in Ref [1, 2].
Remarks:
(1) The 2-D face of an interval matrix is Hurwitz stable, if and only if the maximum real part of the eigenvalues of the 2-D face of the interval matrix is smaller than 0 [1].
(2) An interval matrix is Hurwitz stable, if and only if all the 2-D faces of the interval matrix is Hurwitz stable.
(3) The 2-D face of an interval matrix is Schur stable, if and only if the maximum absolute of the eigenvalues of all the 2-D faces of the interval matrix is smaller than 1 [1].
(4) An interval matrix is Schur stable, if and only if all the 2-D face of the interval matrix is Schur stable.
(5) To determine the stability of interval matrix, needs to test all the 2-D faces of matrices.
Ref:
[1] Yang Xiao; Unbehauen, R., Robust Hurwitz and Schur stability test for interval matrices, Proceedings of the 39th IEEE Conference on Decision and Control, 2000. Volume 5, Page(s):4209 d-deOCt 4214
[2] XIAO Yang, Stability Analysis of Multidimensional Systems, Shanghai Science and Technology Press, Shanghai, 2003.
The paper [1] can be downloaded from Web site of IEEE Explore.

License: Shareware

Related: determine, Absolute, unbehauen, proceedings, Robust, smaller, eigenvalues, demonstrate, Examples

O/S:BSD, Linux, Solaris, Mac OS X

File Size: 10.0 KB

Downloads: 3



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