Feedback invariants of matrix quadruple completions
β Scribed by I. Zaballa
- Publisher
- Elsevier Science
- Year
- 1999
- Tongue
- English
- Weight
- 219 KB
- Volume
- 292
- Category
- Article
- ISSN
- 0024-3795
No coin nor oath required. For personal study only.
β¦ Synopsis
Given a matrix quadruple e
3 we completely characterize the feedback invariants of the matrix pair e 1 e 2 ! Y e 3 e 4
! Y for all possible selections of matrices P F n 1 Γn 2 and P F n 2 Γn 2 .
π SIMILAR VOLUMES
The challenge consists in describing the relationships between the Kronecker invariants of a matrix pencil and one of its subpencils. For a given subpencil, an algorithm for constructing a matrix pencil with prescribed Kronecker invariants should also be proposed.
A list of positions in an n x n real matrix (a pattern) is said to have M-completion if every partial M-matrix that specifies exactly these positions can be completed to an Mmatrix. Let Q be a pattern that includes all diagonal entries and let G be its digraph. The following are equivalent. (1) the
A list of positions in an i1 x n real matrix that includes all diagonal positions (a pattern) is said to have inverse M-completion if every partial inverse M-matrix that specifies exactly these positions can be completed to an inverse M-matrix. Johnson and Smith (C.R. Johnson, R.L. Smith, Linear Alg
## 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