Best proximity points in probabilistic metric spaces and applications to nonlinear Fredholm integral equations

Key Points

• The aim is to derive new fixed-point results for best proximity points in probabilistic metric spaces and explore their applications.
• Derived fixed-point results for best proximity points
• Utilized examples to illustrate findings
• Examined applications to nonlinear Fredholm integral equations
• Established new theoretical fixed-point results
• Provided examples demonstrating the practical implications of the findings
• Highlighted the significance of the results in solving nonlinear Fredholm integral equations