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Clement Ampadu

  • Characterization Theorems Inspired by the Hardy-Rogers Map ICharacterization Theorems Inspired by the Hardy-Rogers Map I
  • Characterization Theorems Inspired by the Hardy-Rogers Map IICharacterization Theorems Inspired by the Hardy-Rogers Map II
  • Characterization Theorems Inspired by the Higher Order Banach Mapping IICharacterization Theorems Inspired by the Higher Order Banach Mapping II
  • Characterization Theorems Inspired by the Higher-Order Banach Mapping ICharacterization Theorems Inspired by the Higher-Order Banach Mapping I
  • Convergence Theorems for Berinde Type Non-Expansive MappingsConvergence Theorems for Berinde Type Non-Expansive Mappings
  • Fixed Point Theory for Non-Self Weakly Contractive Mappings Defined Implicitly Using Multiplicative C-Class FunctionsFixed Point Theory for Non-Self Weakly Contractive Mappings Defined Implicitly Using Multiplicative C-Class Functions
  • Fixed Point Theory for Weakly Contractive Cyclical Mappings Defined Implicitly Using Multiplicative C-Class FunctionsFixed Point Theory for Weakly Contractive Cyclical Mappings Defined Implicitly Using Multiplicative C-Class Functions
  • Fixed Point Theory for Weakly Contractive Maps Defined Implicitly Using Multiplicative C-Class FunctionsFixed Point Theory for Weakly Contractive Maps Defined Implicitly Using Multiplicative C-Class Functions
  • Higher-Order Fixed Point Theory in Dislocated Metric Spaces under R-Compatibility of Mappings and Related ConceptsHigher-Order Fixed Point Theory in Dislocated Metric Spaces under R-Compatibility of Mappings and Related Concepts
  • Higher-Order Fixed Point Theory in Metric and Multiplicative Metric Space under R-Compatibility of Mappings and Related ConceptsHigher-Order Fixed Point Theory in Metric and Multiplicative Metric Space under R-Compatibility of Mappings and Related Concepts
  • Higher-Order Fixed Point Theory in Partial Metric SpacesHigher-Order Fixed Point Theory in Partial Metric Spaces
  • Some Iterative Schemes for Higher-Order MappingsSome Iterative Schemes for Higher-Order Mappings