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Such a result implies that the solution map itself is discontinuous in ˙B−1,∞∞ at the origin.
The matching frequency and matching thickness is estimated in a solution map of impedance matching with variation of the film composition and the amount of microspheres.
We establish sufficient conditions for the lower semi-continuous property of the efficient solution map of (QCSVO) under functional perturbations of both the objective function and the constraints.
This paper is concerned with the lower semi-continuity of the efficient (Pareto) solution map for the perturbed quasiconvex semi-infinite vector optimization problem (QCSVO).
Then the solution map (S_{f}) is lsc at λ̄.
In this section, we mainly discuss the upper semicontinuity of the solution map for (PWVVI).
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To prove the ill-posedness, we show the failure of the uniform continuity of the data-solution map for the mass resonance case and show the norm inflation for other cases.
More specifically, the initial-condition-to-solution map, in finite time, can be discontinuous.
More specifically, the initial-condition-to-solution map might become discontinuous in finite time.
That is, the initial-condition-to-solution map might become discontinuous in finite time.
Unfortunately, when (beta= infty) the initial-condition-to-solution map for (1) can become discontinuous in finite time [9].
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