A dynamical system can be represented by x ex fuY y gxY where A is a square matrix and B, C are rectangular matrices. The question of uncertain parameters e in the entries of the matrices A, B, C is particularly important when using the Kronecker form of the triple of matrices eY fY g: the eigens
Bifurcation diagrams for feedback families of linear systems
✍ Scribed by Krzysztof Tchoń
- Publisher
- Elsevier Science
- Year
- 1985
- Tongue
- English
- Weight
- 307 KB
- Volume
- 5
- Category
- Article
- ISSN
- 0167-6911
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📜 SIMILAR VOLUMES
The topological type function for stationary probability density of stable stochastic dynamical systems is introduced. The corresponding bifurcation diagrams in the case of one dichotomic noise are derived. Examples encountered in physics and chemistry are given.
In this paper, the notion of near insensitivity with respect to disturbance and parameter variations is introduced as a performance measure for linear feedback systems and conditions for near insensitivity are derived. It is shown that near insensitivity is attainable with high gain feedback provide
## Feedback Invariants of Linear Multivariable Systems* Invariants de r6action des syst&nes lin6aires h variables multiples. Invarianten der Zustandsrtickftihrung bei linearen Mehrgr6Bensystemen l(IHBapI, IaHTbI o~paYHO~ CB~I314 MHOFOKOOp~I4HaTHblX YlI4HeHHblX CriCTeM