New theorem extends the Suzuki contraction theorem in complete metric spaces, suggesting broader applications.
ne of the most well-known theorems in fixed point theory is the Suzuki contraction theorem, whichhas been unified, generalized, and expanded upon in a variety of non-equivalent ways by many authors.In this paper, we further extend a recent result of Chandra et al. [8] for a pair of maps satisfying a newSuzuki-type generalized contractive condition on a complete metric space. We provide example to showthat obtained results are generalizations of comparable results in the existing literature. Existence ofcommon solution for a system of Voltera integral equations is also discussed.
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Kamal et al. (2025) studied this question.
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