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Three classes of MAP kinases, referred to as extracellular signal-regulated kinase (ERK), c-Jun N-terminal kinase/stress-activated protein kinase (JNK/SAPK), and p38, have been identified in mammals.
The three major classes of MAP kinases ERK, p38, and JNK are all enhanced in RA synovial tissues [ 37, 38].
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Alber et al. [10] introduced the class of total asymptotically nonexpansive mappings that generalizes several classes of maps that are extensions of asymptotically nonexpansive mappings.
Shape theory is designed to correct this shortcoming of homotopy theory by replacing homotopy classes of maps by shape morphisms.
The concept of geometrical database is combined with multiple classes of maps generated with particular physical sensors, in order to obtain the world model.
This result has been extended to other important classes of maps.
Recent developments in fixed point theory reflect that the iterative construction of fixed points is vigorously proposed and analyzed for various classes of maps in different spaces.
The object studied by Auslander is the set of right equivalence classes of maps ending in Y, we denote this set by [ → Y 〉.
Developments in fixed point theory reflect that the iterative construction of fixed points is proposed and vigorously analyzed for various classes of maps in different spaces.
These classes of maps were extensively studied by many authors (see, e.g., [9, 11 16], to list a few) by virtue of important generalizations of nonexpansive mappings.
These Auslander varieties have to be considered as an important tool for studying the right equivalence classes of maps ending in a given module.
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