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We consider the problem of determining the structure of a perturbation such that a perturbed positive discrete-time system has the positive reachability and stability properties.
In [33], the lower Studniarski derivative of a perturbation map in vector optimization was considered.
We study linear q-difference-differential equations under the action of a perturbation parameter ϵ.
In this section, we investigate the influence of a perturbation of initial data to the solutions.
Wiener kernels and transfer functions are found by the application of a perturbation method.
Second, the amplitude of a perturbation can eventually become unbounded in finite time, indicating flame quenching.
This is an approximate converse of a perturbation theorem for this class of semigroups.
and we show that we can study this problem by means of a perturbation of the Hammerstein integral equation (2.2).
In the case of a perturbation from thermodynamical equilibrium, it is no longer possible to use thermodynamical equilibrium calculations.
With the help of a perturbation analysis it is shown analytically that vibrations of the system may become unstable.
I discuss the details of this implementation, including how the specification of a perturbation simulation can be generated automatically from two or more unperturbed simulation models.
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