Sentence examples for mappings can also from inspiring English sources

Mappings can also be conditional.

The above theorem for mutually dominating mappings can also be established with some obvious slight modifications.

The second aim of this note is to show that the arcwise connected cone-quasiconvex set-valued mappings can also be characterized by means of Gerstewitz's scalarization functions.

On the other hand, we show that the arcwise connected cone-quasiconvex set-valued mappings can also be characterized by means of Gerstewitz scalarization functions.

Similarly, the concept of nonself asymptotically quasi-non-expansive mappings can also be defined as the generalization of asymptotically quasi-non-expansive mappings and nonself asymptotically nonexpansive mappings.

It is well known that the iterative methods for finding fixed points of nonexpansive mappings can also be used to solve a convex minimization problem; see, for example, [3 5] and the references therein.

Contraction self-mappings can also be 2-cyclic -Kannan self-mappings and vice-versa as addressed in the two following results: Proposition 2.3.

Mapping form to function can also be treacherous, however.

In Theorem 3.1, as S and T are two nonexpansive mappings, demi-contractive mappings or asymptotically strict pseudocontraction mappings, we can also obtain similar results.

(5) For several iterative schemes based on hybrid steepest-descent method for generalized mixed equilibrium problems, variational inequality problems, and fixed point problems for strictly pseudocontractive mappings, we can also refer to [26 32] and the references therein.

Mapping ambiguities can also be problematic for a naïve p-value calculation.