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Some New Convergence Approaches in Banach Spaces Involving the HK-Iteration Method with Application

Authors

  • Hanif Ullah Department of Mathematics, University of Lakki Marwat, Lakki Marwat, KPK, 28440, Pakistan
  • Kifayat Ullah Department of Mathematics, University of Lakki Marwat, Lakki Marwat, KPK, 28440, Pakistan
  • Ali Asghar Department of Basic Sciences and Related Studies, Mehran University of Engineering and Technology, Jamshoro, Sindh, 76062, Pakistan
  • Muhammad Tariq Mathematics Research Center, Near East University, Nicosia, Mersin 10, 99138, Turkey https://orcid.org/0000-0001-8372-2532
  • Hijaz Ahmad Irfan Suat Günsel Operational Research Institute, Near East University, Nicosia/TRNC, Mersin 10, 99138, Turkey https://orcid.org/0000-0002-5438-5407
  • Mohamed F. Abouelenein Department of Insurance and Risk Management, College of Business, Imam Mohammad Ibn Saud Islamic University (IMSIU), Riyadh, 11432, Saudi Arabia

DOI:

https://doi.org/10.37256/cm.7220268533

Keywords:

fixed point, HK-iteration, Banach space, condition (I), condition (E), differential equation

Abstract

The Banach spaces is the most popular and well-known spaces in the subject of pure mathematics. Many mathematicians have worked on different concepts from different angles in the field of functional analysis due to wide range of utilizations in quantum mechanics, optimization, and numerical analysis. In this paper, we explore the new iterative approach, namely Hanif-Kifayat (HK)-iteration method in Banach spaces. In addition, we investigate the some new convergence results in Banach Spaces via newly introduced concept with an application to a first-order delay differential equation. For the paper quality and reader's interest, numerical example and performance comparison via newly introduced concept have been added.

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Published

2026-04-09

How to Cite

1.
Ullah H, Ullah K, Asghar A, Tariq M, Ahmad H, Abouelenein MF. Some New Convergence Approaches in Banach Spaces Involving the <i>HK</i>-Iteration Method with Application. Contemp. Math. [Internet]. 2026 Apr. 9 [cited 2026 Jun. 4];7(2):2501-24. Available from: https://ojs.wiserpub.com/index.php/CM/article/view/8533