Showing papers by "Chun-Hsiung Fang published in 1991"
TL;DR: In this paper, the concepts of proportional and derivative state feedback are used to derive explicit formulas for doubly coprime matrix-fraction representations of generalized state-space systems.
Abstract: The concepts of proportional and derivative state feedback are used to derive some explicit formulas for doubly coprime matrix-fraction representations of generalized state-space systems. Specifically, proportional and derivative state feedback is used to determine the doubly coprime matrix-fraction representations and to solve the corresponding generalized Bezout identity in polynomial matrix form. >
14 citations
11 Dec 1991
TL;DR: The author proposes a new application of infinite eigenvalue assignment of generalized state-space systems to linear system design and develops some useful formulas for system transform and compensator synthesis.
Abstract: The author proposes a new application of infinite eigenvalue assignment of generalized state-space systems to linear system design. The ideas of infinite eigenvalue assignment in generalized state-space systems are applied to develop some useful formulas for system transform and compensator synthesis. Two kinds of control law that lead to two interesting results are discussed. >
2 citations
TL;DR: In this article, a new approach to calculating doubly coprime matrix fraction descriptions and corresponding Bezout identity solutions for a regular state-space system is presented, which needs only four constant matrices which can be selected at random.
2 citations
TL;DR: In this paper, a straightforward approach is presented to realize a completely singular system for in arbitrary polynomial matrix, two special coordinate farms frequently used in the analysis and design of singular systems can be simultaneous obtained.
Abstract: A straightforward approach is presented to realize a completely singular system for in arbitrary polynomial matrix, two special coordinate farms frequently used in the analysis and design of singular systems can be simultaneous obtained.
1 citations