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STRONG CONVERGENCE OF PENTAGONAL ITERATIVE SCHEME FOR A GENERAL CLASS OF FUNCTIONS
Authored By: Adeyemi V. O., Adewale O. K., Ayodele S. O., Raji S. A., Abiodun T. O.
Article Number: 1770674734
Received Date: December 16th 2025 Published Date: February 9th 2026Copyright © 2020 Author(s) retain the copyright of this article.
In this paper, we employ the notion of a general class of functions, introduced by Bosede (2011), to establish the strong convergence of the pentagonal iterative scheme in a complete normed linear space. As special cases, we also prove the strong convergence of the Noor, Ishikawa, and Mann iterative schemes. Our results generalize, improve, and unify several well-known results in literature.
Adeyemi V. O., Adewale O. K., Ayodele S. O., Raji S. A., Abiodun T. O. (2026). Strong Convergence of Pentagonal Iterative Scheme for a General Class of Functions. Journal of Science, Technology, and Education (JSTE); www.nsukjste.com/. 10(8), 103-109
- Adeyemi V. O.
- Tai Solarin Federal University of Education
- Adewale O. K.
- Tai Solarin Federal University of Education
- Ayodele S. O.
- Tai Solarin Federal University of Education
- Raji S. A.
- Tai Solarin Federal University of Education
- Abiodun T. O.
- Tai Solarin Federal University of Education