Approximation of Common Fixed Points of a Sequence of Nearly Nonexpansive Mappings and Solutions of Variational Inequality Problems

المؤلفون المشاركون

Kang, Shin Min
Sahu, Daya Ram
Sagar, Vidya

المصدر

Journal of Applied Mathematics

العدد

المجلد 2012، العدد 2012 (31 ديسمبر/كانون الأول 2012)، ص ص. 1-12، 12ص.

الناشر

Hindawi Publishing Corporation

تاريخ النشر

2012-07-08

دولة النشر

مصر

عدد الصفحات

12

التخصصات الرئيسية

الرياضيات

الملخص EN

We introduce an explicit iterative scheme for computing a common fixed point of a sequence of nearly nonexpansive mappings defined on a closed convex subset of a real Hilbert space which is also a solution of a variational inequality problem.

We prove a strong convergence theorem for a sequence generated by the considered iterative scheme under suitable conditions.

Our strong convergence theorem extends and improves several corresponding results in the context of nearly nonexpansive mappings.

نمط استشهاد جمعية علماء النفس الأمريكية (APA)

Sahu, Daya Ram& Kang, Shin Min& Sagar, Vidya. 2012. Approximation of Common Fixed Points of a Sequence of Nearly Nonexpansive Mappings and Solutions of Variational Inequality Problems. Journal of Applied Mathematics،Vol. 2012, no. 2012, pp.1-12.
https://search.emarefa.net/detail/BIM-1029048

نمط استشهاد الجمعية الأمريكية للغات الحديثة (MLA)

Sahu, Daya Ram…[et al.]. Approximation of Common Fixed Points of a Sequence of Nearly Nonexpansive Mappings and Solutions of Variational Inequality Problems. Journal of Applied Mathematics No. 2012 (2012), pp.1-12.
https://search.emarefa.net/detail/BIM-1029048

نمط استشهاد الجمعية الطبية الأمريكية (AMA)

Sahu, Daya Ram& Kang, Shin Min& Sagar, Vidya. Approximation of Common Fixed Points of a Sequence of Nearly Nonexpansive Mappings and Solutions of Variational Inequality Problems. Journal of Applied Mathematics. 2012. Vol. 2012, no. 2012, pp.1-12.
https://search.emarefa.net/detail/BIM-1029048

نوع البيانات

مقالات

لغة النص

الإنجليزية

الملاحظات

Includes bibliographical references

رقم السجل

BIM-1029048