Abstract
In this section we study a second class of evolution inclusions, which are driven by time-dependent subdifferential operators. The t-dependence of the convex function φ(t, ·) is an important feature of our inclusions and general enough to incorporate cases where domφ(t, ·) ⋂ domφ(s, ·) = O for t ≠ s. So the abstract framework of this chapter is suitable for the analysis of problems with time-varying obstacles. The structure of this chapter basically parallels that of chapter I.
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