Search
Code Directory
 ASP
 ASP.NET
 C/C++
 CFML
 CGI/PERL
 Delphi
 Development
 Flash
 HTML
 Java
 JavaScript
 Pascal
 PHP
 Python
 SQL
 Tools
 Visual Basic & VB.NET
 XML
New Code
Database Workbench Pro 5.4.6
Extensibility Studio 3.0
Bytescout Spreadsheet SDK 3.0.0.1699
Magento 2 Admin Mobile App 1.0
Data Compare for MySQL 5.3
ODBC Driver for Zoho CRM 1.3
ODBC Driver for SugarCRM 1.3
Bytescout PDF To HTML SDK 9.0.0.3079
Azizi search engine script PHP 4.1.10
TaxiSoftr - Taxi Booking & Dispatch Software 1.0
VisualNEO for Windows 18.08.31
AnyMap JS Maps 8.4.0
ODBC Driver for MailChimp 1.3
OrgChart JS 3.0.7
AnyStock Stock and Financial JS Charts 8.4.0
Top Code
SQL to Java Code Generator 2.6.7
luxSQL 1.0
Ping Pong Game Code Script 1.1
Dansie Shopping Cart Mall Version
Ozone - Java OODBMS 1.2.1.beta
RabbitBB - Online Web Storage Project 20060513
PHP Choral Music Library 1.5
Top Rated
Output Messenger 1.8.0
Aliexpress Clone- Ec21 Script 1
Indiegogo Clone 3.0
Advanced MLM Software 1.2
Online Food Ordeing System 1.0
PHP Image Resize Script 1.0
Best Spotify Clone 1.0
Get Random Record Based on Weight 1.0.0
PHP Point of sale 10.0
Travel Portal Script 9.29
Excel Add-in for Bigcommerce 1.6
Magento Product Designer 1.0
OFOS - Just Eat Clone Script 1.0
PrestaShop Upload Images Module 1.2.1
Trading Software 1.2.4
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
Submit Rating:
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



More Similar Code

Schur Stability Test of 2-D Polynomials
Copyright (C) Yang XIAO, Beijing Jiaotong University, Aug.25, 2007, E-Mail: yxiao@bjtu.edu.cn.

The stability of 2-D discrete systems (2-D IIR filters and 2-D ARMA models) can be determined by the Schur stability of characteristic polynomials of the systems [1-5].
The characteristic polynomials can be expressed as a 2-D Polynomial in s-z domain: B(z1,z2)=[1 z1^(-1) z1^(-2)]*B*[1...



Hurwitz-Schur Stability Test of 2-D Polynomials

Copyright (C) Yang XIAO, Beijing Jiaotong University, Aug.8, 2007, E-Mail: yxiao@bjtu.edu.cn.

The stability of 2-D continuous-discrete systems and time-delay systems can be...



The attached Matlab routines compute the medial axis of 2-D solids whose boundary is made-up of line segments and circular arcs.
Caveats:
* The attached code is slow.
* There are also a few bugs that we are aware of, and expect to...



The program can get spatial-time response of 2-D Continuous-Discrete systems by taking inverse 2-D Laplace-z transform [1]. The detailed algorithm is provided in Ref. [1].
Copyright (C) Yang XIAO, BJTU, July 28, 2007, E-Mail:...



[Vx2,Vy2] = PPPIV(Vx1,Vy1) carries out robust post-processing of 2-D PIV velocity data. Vx1 and Vy1 must be two matrices of same size that contain the x- and y-components of the velocities at equally spaced points in the Cartesian plane.



This small contribution is useful in cases where you search for the position of a peak within an intensity matrix (correlation or energy fields) of low resolution. Since this is only a 2nd-order-fit the sub-sample accuracy will only be acceptable...



The program can get the 2-D impulse response of a 2-D recursive discrete system in 2-D digital domain. For a 2-D recursive discrete system, the inverse 2-D z transform can be implemented by a 2-D IIR filter [1-3].
Copyright (C) Yang XIAO,...



2-D dos Game(like space commanders ) is a 2-d sprites based game.

It involves important concepts of game design issues such as timing a game, collision-detection etc. It is a DOS based game which uses MODE 13H which has a resolution of...



Calculates the correlation coefficient for 2-d directional and circular data, e.g., if you have one set of 2-d movements and want to compare them to a second (paired) set of 2-d movements.

The input to the function is two Nx2 matrices...



The program can determine the stability of AQM networks [1-3].
The detailed algorithm is provided in Ref. [1].
Copyright (C) Yang XIAO, Beijing Jiaotong Univ., Oct. 26, 2007

Contact Add: Prof. Yang XIAO
Institute of...

User Review for Stability Test of 2-D Face of an Interval Matrix
- required fields
     

Please enter text on the image