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Also two mappings are called generalized -weak contractions if there exists a map with and for all such that.
Two mappings are called generalized -weak contractive if there exists a map with and for all such that (2.2). for all.
Let be a set-valued map with and.
For each, there is an -dimensional CW complex and a map with, and.
A mapping is said to be -weak contractive if there exists a map with and for all such that.
We investigate the data size and the quality of the 3D map with and without our resolution control technique.
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Let be a decreasing random mapping with and for a.e.
Let be a nonexpansive mapping with and -strongly monotone and -strictly pseudocontractive with.
Let with, and be a continuous mapping with, and let (3.14).
By Lemmas 2.5 and 2.6, we conclude that is a -strictly pseudocontractive mapping with and.
Let be an order continuous and mixed monotone random mapping with and for a.e., where.
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