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Exact(8)
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.
Two mappings are called generalized weak contractions if there exists such that (2.1).
Thus these Euler-Lagrange type equations (mappings) are called as Euler-Lagrange-Rassias functional equations (mappings).
Furthermore, if the mappings commute at each coincidence point, then such mappings are called weakly compatible [29].
In the literature, such mappings are called in two different ways: (c -comparison func -comparisone sources (see, e.g., [11]), and Bianchini-Grandolfunctionsfunctinnsome sourcesherseese.g.e.g., [11]14]).
Similar(52)
Later, such mappings were called Suzuki-type nonexpansive.
Such a mappings is called the -mapping generated by and.
The set of measurable mappings is called a random solution of (2.7).
In [28], ( g, ≼ ) -nondecreasing mappings were called g-isotone mappings (in particular, when X is a product space X n ).
Later, this kind of mappings were called Suzuki-type nonexpansive mappings (or single-valued C-type generalized nonexpansive mappings).
Related(20)
expenditures are called
assignments are called
screenings are called
correlations are called
connections are called
grants are called
partnerships are called
projections are called
predictions are called
mappings are based
mappings are given
mappings are embedded
mappings are used
mappings are obtained
mappings are provided
mappings are presented
mappings are shown
mappings are utilized
mappings are performed
mappings are restricted
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