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We introduce and study some new Ishikawa-type iterative algorithms with variable coefficients for multivalued generalized -hemicontractive mappings. Several new fixed-point theorems for multivalued generalized -hemicontractive mappings without generalized Lipschitz assumption are established in -uniformly smooth real Banach spaces. A result for multivalued generalized -hemicontractive mappings with bounded range is obtained in uniformly smooth real Banach spaces. As applications, several theorems for multivalued generalized -hemiaccretive mapping equations are given.

fixed point theory and applications

Iterative Algorithms with Variable Coefficients for Multivalued Generalized "Equation missing" -Hemicontractive Mappings without Generalized Lipschitz Assumption

Iterative Algorithms with Variable Coefficients for Multivalued Generalized "Equation missing" -Hemicontractive Mappings without Generalized Lipschitz Assumption