We analyze the stability and stabilizability properties of mixed retarded-neutral type
systems when the neutral term may be singular. We consider an operator differential
equation model of the system in a Hilbert space, and we are interested in the critical
case when there is a sequence of eigenvalues with real parts converging to zero. In this
case, the system cannot be exponentially stable, and we study conditions under which it
will be strongly...
We analyze the stability and stabilizability properties of mixed retarded-neutral type systems when the neutral term may be singular. We consider an operator differential equation model of the system in a Hilbert space, and we are interested in the critical case when there is a sequence of eigenvalues with real parts converging to zero. In this case, the system cannot be exponentially stable, and we study conditions under which it will be strongly stable. The behavior of spectra of mixed retarded-neutral...
We analyze the stability and stabilizability properties of mixed retarded-neutral type
systems when the neutral term may be singular. We consider an operator differential
equation model of the system in a Hilbert space, and we are interested in the critical
case when there is a sequence of eigenvalues with real parts converging to zero. In this
case, the system cannot be exponentially stable, and we study conditions under which it
will be strongly...
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