Sentence examples for mapping which is from inspiring English sources

Consider a mapping, which is reversible with respect to.

Consider the mapping, which is defined for each by (3.13).

That is, there exists a contraction mapping which is not a Kannan, and a Kannan mapping which is not a contraction.

Let (T Arightarrow 2^{A}) be a multivalued mapping which is an SK-contraction.

Let be a perturbed mapping which is both -strongly accretive and -strictly pseudocontractive with.

The following example shows that there exists a continuous quasi-nonexpansive mapping which is not nonexpansive.

It is well known that posses duality mapping which is weakly continuous (see, e.g., [11]).

In particular, J 2 is called the normalized duality mapping, which is usually denoted by J.

In [20], Aoyama and Kohsaka introduced the self-α-nonexpansive mapping which is defined as follows.

We also give an example of an ANI mapping which is not a Lipschitz function.

for all x ∈ X. Therefore C is a cubic mapping, which is unique.