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Dergiler / Proceedings of International Mathematical Sciences / 2023 / Cilt: 5 - Sayı: 1

Suzuki type P-contractive mappings

İshak ALTUN
Sayfa
1–4
Yayın Tarihi
2023-06-30
DOI
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⚡ TL;DR(1 Cümlede Hızlı Çıkarım)

Then, for such mappings on compact metric spaces, we present a fixed point theorem that is more general than the well-known Edelstein fixed point theorem.

📌 3 Maddede Bu Makale

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Amaç & Hipotez:We introduce Suzuki type P-contractive mappings by taking into account the concepts of contractive, P-contractive, and Suzuki type contractive mappings.
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Temel Bulgular & Veri:We introduce Suzuki type P-contractive mappings by taking into account the concepts of contractive, P-contractive, and Suzuki type contractive mappings.
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Sonuç & Katkı:Then, for such mappings on compact metric spaces, we present a fixed point theorem that is more general than the well-known Edelstein fixed point theorem.
🔬Tür:Araştırma Makalesi
📍Kapsam:Genişletilmiş Akademik Örneklem
⚙️Değişkenler:Fixed point · contractive mapping · compact metric space

Abstract

We introduce Suzuki type P-contractive mappings by taking into account the concepts of contractive, P-contractive, and Suzuki type contractive mappings. Then, for such mappings on compact metric spaces, we present a fixed point theorem that is more general than the well-known Edelstein fixed point theorem.

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Bu Makaleye Atıf Yap

ALTUN, İ. (2023). Suzuki type P-contractive mappings. Proceedings of International Mathematical Sciences, Cilt: 5 - Sayı: 1, 1–4. https://ajindex.com/articles/881707

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Kaynakça (5)

  1. R.P. Agarwal, D. O’Regan, D.R. Sahu, Fixed Point Theory for Lipschitzian-type Mappings and Applications, Springer, New York, 2009.
  2. I. Altun, G. Durmaz, M. Olgun, P-contractive mappings on metric spaces, Journal of Nonlinear Functional Analysis, 2018 (2018), Article ID 43, pp. 1-7.
  3. I. Altun, H.A. Hancer, Almost Piacrd operators, AIP Conference Proceedings 2183, 060003 (2019); https://doi.org/10.1063/1.5136158
  4. M. Edelstein, On fixed and periodic points under contractive mappings, J. London Math. Soc., 37 (1962) 74-79.
  5. T. Suzuki, A new type of fixed point theorem in metric spaces, Nonlinear Anal., 71 (2009), 5313-5317.