For the mappings, we extend the mapping from a relatively nonexpansive mapping to a countable family of Bregman W-mappings.
(2) For the mappings, we extend the mapping from a relatively nonexpansive mapping to a countable family of Bregman weak relatively nonexpansive mappings.
(2) For the mappings, we extend the mapping from a relatively nonexpansive mapping to a countable family of Bregman W-mappings.
(b) For the mappings, we extend the mapping from a relatively nonexpansive mapping to a quasi-ϕ-nonexpansive mapping (we remove the restriction, where denotes the asymptotic fixed point set).
For the mappings, we extend the mapping from a relatively nonexpansive mapping to a quasi-ϕ-nonexpansive mapping (we remove the restriction, where denotes the asymptotic fixed point set).
(2) For the mappings, we extend the mapping from two quasi-nonexpansive mappings to a countable family of Bregman totally quasi-D-asymptotically nonexpansive mappings.
(3) For the mappings, Theorem 2.1 extends the mapping in Theorem RS [9] from a finite family of relatively nonexpansive mapping to a countable family of Bregman totally quasi-D-asymptotically nonexpansive mappings.
These observations call for more accurate assessment of mapping quality for the mappings provided by these tools.
(b) For the mappings, we extend the mappings from a nonexpansive mapping, a relatively nonexpansive mapping, a weakly relatively nonexpansive mapping, a quasi-ϕ-nonexpansive mapping or a quasi-ϕ-asymptotically nonexpansive mapping to a total quasi-ϕ-asymptotically nonexpansive mapping.
In particular, each time we are visiting a parent vertex, we need to add its mapping to the current solution and then follow the DAG looking for the mappings of its two children.
Random LMM GFK (RLG) randomly selects the parameters for the mappings.
