Abstract
Mean-square stability for discrete systems requires that uniform convergence is preserved between input and state correlation sequences. Such a convergence preserving property holds for an infinite-dimensional bilinear system if and only if the associate Lyapunov equation has a unique strictly positive solution. (author).
Citation Formats
Costa, O L.V., and Kubrusly, C S.
Lyapunov equation for infinite-dimensional discrete bilinear systems.
Brazil: N. p.,
1991.
Web.
Costa, O L.V., & Kubrusly, C S.
Lyapunov equation for infinite-dimensional discrete bilinear systems.
Brazil.
Costa, O L.V., and Kubrusly, C S.
1991.
"Lyapunov equation for infinite-dimensional discrete bilinear systems."
Brazil.
@misc{etde_10128889,
title = {Lyapunov equation for infinite-dimensional discrete bilinear systems}
author = {Costa, O L.V., and Kubrusly, C S}
abstractNote = {Mean-square stability for discrete systems requires that uniform convergence is preserved between input and state correlation sequences. Such a convergence preserving property holds for an infinite-dimensional bilinear system if and only if the associate Lyapunov equation has a unique strictly positive solution. (author).}
place = {Brazil}
year = {1991}
month = {Mar}
}
title = {Lyapunov equation for infinite-dimensional discrete bilinear systems}
author = {Costa, O L.V., and Kubrusly, C S}
abstractNote = {Mean-square stability for discrete systems requires that uniform convergence is preserved between input and state correlation sequences. Such a convergence preserving property holds for an infinite-dimensional bilinear system if and only if the associate Lyapunov equation has a unique strictly positive solution. (author).}
place = {Brazil}
year = {1991}
month = {Mar}
}