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- W2013702558 abstract "A proof is given for the following conjecture. When ${operatorname{rank}}[b,A_{ - 1} b, cdots ,A_{ - 1}^{n - 1} b] = n$, a sufficient condition for function space controllability of $dot x(t) = A_{ - 1} dot x(t - h) + A_0 x(t) + A_1 x(t - h) + bu(t)$ is that $K(lambda )zeta (e^{ - lambda h} ) ne 0$ for all complex $lambda $, where $K(lambda )$ is a $n times n$ polynomial matrix in $lambda $ constructed from $A_{ - 1} $, $A_0 $, $A_1 $, b and $zeta (S)$ is the transpose of $[1,S, cdots ,S^{n - 1} ]$." @default.
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- W2013702558 date "1978-05-01" @default.
- W2013702558 modified "2023-09-25" @default.
- W2013702558 title "A Sufficient Condition for Function Space Controllability of a Linear Neutral System" @default.
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- W2013702558 doi "https://doi.org/10.1137/0316028" @default.
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