Abstract
A unique fixed point theorem for three self-maps under rational type contractive condition is established. In addition, a unique fixed point result for six continuous self-mappings through rational type expression is also discussed.
Highlights
Fixed point theory is one of the core subjects of nonlinear analysis
Jaggi [7] proved some unique fixed point results through contractive condition of rational type in metric spaces
Chandok and Karapinar [15] generalized the results of Harjani and established common fixed point results for weak contractive conditions satisfying rational type expressions in partially ordered metric spaces
Summary
Fixed point theory is one of the core subjects of nonlinear analysis. This theory is not constrained to mathematics; it is applicable to other disciplines. Jaggi [7] proved some unique fixed point results through contractive condition of rational type in metric spaces. Chandok and Karapinar [15] generalized the results of Harjani and established common fixed point results for weak contractive conditions satisfying rational type expressions in partially ordered metric spaces.
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