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An Efficient Computational Method for Linear Time-invariant Systems via Legendre Waveletopen access

Authors
Kim, B.
Issue Date
2013
Keywords
Legendre wavelet; Linear time-invariant system; Orthogonal function; Sylvester matrix equation
Citation
"Journal of Institute of Control, Robotics and Systems, v.19, no.7, pp 577 - 582
Pages
6
Indexed
SCOPUS
KCI
Journal Title
"Journal of Institute of Control, Robotics and Systems
Volume
19
Number
7
Start Page
577
End Page
582
URI
https://scholarworks.gnu.ac.kr/handle/sw.gnu/21771
DOI
10.5302/J.ICROS.2013.13.1908
ISSN
1976-5622
Abstract
"In this paper Legendre wavelets are used to approximate the solutions of linear time-invariant system. The Legendre wavelet and its integral operational matrix are presented and an efficient algorithm to solve the Sylvester matrix equation is proposed. The algorithm is based on the decomposition of the Sylvester matrix equation and the preorder traversal algorithm. Using the special structure of the Legendre wavelet's integral operational matrix, the full order Sylvester matrix equation can be solved in terms of the solutions of pure algebraic matrix equations, which reduce the computation time remarkably. Finally a numerical example is illustrated to demonstrate the validity of the proposed algorithm. ? ICROS 2013.
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해양과학대학 (기계시스템공학과)
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