FRINK Linked Data Fragments server

Matches in SemOpenAlex for { <https://semopenalex.org/work/W4376274503> ?p ?o ?g. }

• W4376274503 endingPage "456" @default.
• W4376274503 startingPage "441" @default.
• W4376274503 abstract "This paper investigates the new model order reduction (MOR) methods via bivariate discrete orthogonal polynomials for two-dimensional (2-D) discrete systems. The 2-D discrete system is described by the Kurek model. First, we deduce algebraically the shift-transformation matrix of the classical discrete orthogonal polynomials of one variable. By means of the shift-transformation matrices, 2-D discrete systems are expanded in the spaces spanned by bivariate discrete orthogonal polynomials. The coefficient matrices are calculated from matrix equations. Then the reduced-order systems are produced by the orthogonal projection matrices defined by the coefficient matrices. Theoretical analysis shows that the reduced-order systems can match a certain number of coefficient vectors of the original outputs. Finally, one numerical example is simulated to demonstrate the feasibility and effectiveness of the proposed methods." @default.
• W4376274503 created "2023-05-13" @default.
• W4376274503 creator A5007143109 @default.
• W4376274503 creator A5021036608 @default.
• W4376274503 creator A5034372090 @default.
• W4376274503 date "2023-10-01" @default.
• W4376274503 modified "2023-09-27" @default.
• W4376274503 title "Reduced-order state-space models for two-dimensional discrete systems via bivariate discrete orthogonal polynomials" @default.
• W4376274503 cites W1459884897 @default.
• W4376274503 cites W1508646839 @default.
• W4376274503 cites W1967774117 @default.
• W4376274503 cites W1971617292 @default.
• W4376274503 cites W1974501993 @default.
• W4376274503 cites W2002665901 @default.
• W4376274503 cites W2018159038 @default.
• W4376274503 cites W2031993719 @default.
• W4376274503 cites W2046094897 @default.
• W4376274503 cites W2064733273 @default.
• W4376274503 cites W2072964625 @default.
• W4376274503 cites W2081223413 @default.
• W4376274503 cites W2090023037 @default.
• W4376274503 cites W2093450512 @default.
• W4376274503 cites W2100038940 @default.
• W4376274503 cites W2102238397 @default.
• W4376274503 cites W2106165817 @default.
• W4376274503 cites W2109628941 @default.
• W4376274503 cites W2111247758 @default.
• W4376274503 cites W2116969074 @default.
• W4376274503 cites W2121834080 @default.
• W4376274503 cites W2124041826 @default.
• W4376274503 cites W2135237046 @default.
• W4376274503 cites W2144919284 @default.
• W4376274503 cites W2157192413 @default.
• W4376274503 cites W2163626738 @default.
• W4376274503 cites W2168654130 @default.
• W4376274503 cites W2746879086 @default.
• W4376274503 cites W2792454302 @default.
• W4376274503 cites W2963680743 @default.
• W4376274503 cites W3008852227 @default.
• W4376274503 cites W3016773219 @default.
• W4376274503 cites W3089788132 @default.
• W4376274503 cites W3122871637 @default.
• W4376274503 cites W3177057792 @default.
• W4376274503 cites W4213134170 @default.
• W4376274503 doi "https://doi.org/10.1016/j.matcom.2023.05.009" @default.
• W4376274503 hasPublicationYear "2023" @default.
• W4376274503 type Work @default.
• W4376274503 citedByCount "0" @default.
• W4376274503 crossrefType "journal-article" @default.
• W4376274503 hasAuthorship W4376274503A5007143109 @default.
• W4376274503 hasAuthorship W4376274503A5021036608 @default.
• W4376274503 hasAuthorship W4376274503A5034372090 @default.
• W4376274503 hasConcept C104317684 @default.
• W4376274503 hasConcept C105795698 @default.
• W4376274503 hasConcept C10628310 @default.
• W4376274503 hasConcept C106487976 @default.
• W4376274503 hasConcept C11413529 @default.
• W4376274503 hasConcept C121332964 @default.
• W4376274503 hasConcept C159985019 @default.
• W4376274503 hasConcept C165443888 @default.
• W4376274503 hasConcept C175694140 @default.
• W4376274503 hasConcept C185592680 @default.
• W4376274503 hasConcept C192562407 @default.
• W4376274503 hasConcept C202444582 @default.
• W4376274503 hasConcept C204241405 @default.
• W4376274503 hasConcept C2524010 @default.
• W4376274503 hasConcept C28826006 @default.
• W4376274503 hasConcept C33923547 @default.
• W4376274503 hasConcept C39920418 @default.
• W4376274503 hasConcept C52537462 @default.
• W4376274503 hasConcept C54940322 @default.
• W4376274503 hasConcept C55493867 @default.
• W4376274503 hasConcept C55689738 @default.
• W4376274503 hasConcept C57493831 @default.
• W4376274503 hasConcept C64341305 @default.
• W4376274503 hasConcept C72434380 @default.
• W4376274503 hasConcept C74650414 @default.
• W4376274503 hasConcept C96314035 @default.
• W4376274503 hasConceptScore W4376274503C104317684 @default.
• W4376274503 hasConceptScore W4376274503C105795698 @default.
• W4376274503 hasConceptScore W4376274503C10628310 @default.
• W4376274503 hasConceptScore W4376274503C106487976 @default.
• W4376274503 hasConceptScore W4376274503C11413529 @default.
• W4376274503 hasConceptScore W4376274503C121332964 @default.
• W4376274503 hasConceptScore W4376274503C159985019 @default.
• W4376274503 hasConceptScore W4376274503C165443888 @default.
• W4376274503 hasConceptScore W4376274503C175694140 @default.
• W4376274503 hasConceptScore W4376274503C185592680 @default.
• W4376274503 hasConceptScore W4376274503C192562407 @default.
• W4376274503 hasConceptScore W4376274503C202444582 @default.
• W4376274503 hasConceptScore W4376274503C204241405 @default.
• W4376274503 hasConceptScore W4376274503C2524010 @default.
• W4376274503 hasConceptScore W4376274503C28826006 @default.
• W4376274503 hasConceptScore W4376274503C33923547 @default.
• W4376274503 hasConceptScore W4376274503C39920418 @default.
• W4376274503 hasConceptScore W4376274503C52537462 @default.
• W4376274503 hasConceptScore W4376274503C54940322 @default.
• W4376274503 hasConceptScore W4376274503C55493867 @default.

• next