Abstract
In this paper, a direct realization procedure is presented that brings a general 2-D polynomial system matrix to generalized state space (GSS) form, such that all the relevant properties including the zero structure of the system matrix are retained. It is shown that the transformation linking the original 2-D polynomial system matrix with its associated GSS form is zero coprime system equivalence. The exact nature of the resulting system matrix in GSS form and the transformation involved are established.
Keywords
Publication details
- DOI
- 10.24200/squjs.vol10iss0pp77-92
- Journal
- Sultan Qaboos University Journal for Science, 10, 77
- Publisher
- Sultan Qaboos University
- Open access
- Gold open access
- License
- CC BY 4.0
Cite this article
APA 7
Boudellioua, M. S., & Chentouf, B. (2005). Realization in Generalized State Space form for 2-D Polynomial System Matrices. Sultan Qaboos University Journal for Science, 10, 77. https://doi.org/10.24200/squjs.vol10iss0pp77-92
MLA 9
Boudellioua, Mohamed Salah, and Boumediène Chentouf. "Realization in Generalized State Space form for 2-D Polynomial System Matrices." Sultan Qaboos University Journal for Science, vol. 10, 2005, pp. 77. https://doi.org/10.24200/squjs.vol10iss0pp77-92.
Chicago (author–date)
Boudellioua, Mohamed Salah, and Boumediène Chentouf. 2005. "Realization in Generalized State Space form for 2-D Polynomial System Matrices." Sultan Qaboos University Journal for Science 10: 77. https://doi.org/10.24200/squjs.vol10iss0pp77-92.
Harvard
Boudellioua, M. S. and Chentouf, B. (2005) 'Realization in Generalized State Space form for 2-D Polynomial System Matrices', Sultan Qaboos University Journal for Science, 10, pp. 77. doi:10.24200/squjs.vol10iss0pp77-92.
Vancouver
Boudellioua MS, Chentouf B. Realization in Generalized State Space form for 2-D Polynomial System Matrices. Sultan Qaboos University Journal for Science. 2005;10:77. doi:10.24200/squjs.vol10iss0pp77-92
IEEE
M. S. Boudellioua, and B. Chentouf, "Realization in Generalized State Space form for 2-D Polynomial System Matrices," Sultan Qaboos University Journal for Science, vol. 10, pp. 77, 2005, doi: 10.24200/squjs.vol10iss0pp77-92.