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We assume without loss of generality that, then by Lemma 2.1, for, there exist a sequence of points, a sequence of positive numbers and a sequence of functions of such that (3.7).
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For the cases studied, the system was found to lose stability by planar flutter; as the flow velocity is increased beyond that point, a sequence of higher order bifurcations ensue, involving 2-D and 3-D periodic and quasiperiodic motions, as well as chaotic ones.
The measure of the level and rate of change is used to detect change points within a sequence of frames.
We prove that the generated sequences converge strongly to theunique solutions of particular variational inequality problems defined over the setof common fixed points of a sequence of nearly nonexpansive mappings.
The purpose of this paper is to develop an iterative algorithm for finding a common element of set of solutions of GMEP (1.2) and set of common fixed points of a sequence of nonexpansive mappings in Hilbert spaces.
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Yao [4] proposed some estimators of the change point in a sequence of independent variables.
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