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Convergence proof for recursive solution of linear-quadratic Nash games for quasi-singularly perturbed systems
dc.creator | Koskie, S | |
dc.creator | Škatarić, Dobrila | |
dc.creator | Petrović, B | |
dc.date.accessioned | 2022-09-19T15:30:56Z | |
dc.date.available | 2022-09-19T15:30:56Z | |
dc.date.issued | 2002 | |
dc.identifier.issn | 1492-8760 | |
dc.identifier.uri | https://machinery.mas.bg.ac.rs/handle/123456789/272 | |
dc.description.abstract | A recursive method for the solution of the Riccati equations that yield the matrix gains required for the Nash strategies for quasi-singularly perturbed systems is presented. This method involves solution of Lyapunov and reduced-order Riccati equations corresponding to reduced-order fast and slow subsystems. The algorithm is shown to converge, under specified assumptions, to the exact solution with error at the kth iteration being O(epsilon(k)) where epsilon is a small, positive, singular perturbation parameter. | en |
dc.publisher | Watam Press | |
dc.rights | restrictedAccess | |
dc.source | Dynamics of Continuous, Discrete and Impulsive Systems Series B: Application and Algorithm | |
dc.subject | recursive algorithm | en |
dc.subject | quasi-singularly perturbed systems | en |
dc.subject | Nash equilibrium | en |
dc.subject | matrix algebraic Riccati equation | en |
dc.subject | differential games | en |
dc.title | Convergence proof for recursive solution of linear-quadratic Nash games for quasi-singularly perturbed systems | en |
dc.type | article | |
dc.rights.license | ARR | |
dc.citation.epage | 333 | |
dc.citation.issue | 2 | |
dc.citation.other | 9(2): 317-333 | |
dc.citation.rank | M23 | |
dc.citation.spage | 317 | |
dc.citation.volume | 9 | |
dc.identifier.rcub | https://hdl.handle.net/21.15107/rcub_machinery_272 | |
dc.identifier.scopus | 2-s2.0-0347305576 | |
dc.identifier.wos | 000175580000010 | |
dc.type.version | publishedVersion |
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