Berinde V. & Păcurar, M. (2021) Journal of Fixed Point Theory and Applications [Matematică, Q2]
Autor:
Ovidiu Ioan Moisescu
Publicat:
25 Noiembrie 2022
Berinde V. & Păcurar, M. (2021) Approximating fixed points of enriched Chatterjea contractions by Krasnoselskij iterative algorithm in Banach spaces. Journal of Fixed Point Theory and Applications, 23(4), 66.
DOI: https://doi.org/10.1007/s11784-021-00904-x
✓ Publisher: Springer
✓ Web of Science Categories: Mathematics; Mathematics, Applied
✓ Article Influence Score (AIS): 0.689 (2021) / Q2 in all categories.
Abstract: We introduce the class of enriched Chatterjea contractions, obtain fixed point theorems and prove a convergence theorem for the Krasnoselskij iteration used to approximate fixed points of enriched Chatterjea mappings in Banach spaces. Then we further extend these mappings to the class of enriched Chatterjea type mappings. Examples to illustrate the richness of the new class of contractions and the relationships between enriched Chatterjea contractions and other classes of contractive mappings are also given. Finally, numerical experiments are presented to illustrate the effectiveness of our theoretical results.
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