Title:
Altering points and applications

dc.contributor.authorD.R. Sahu
dc.date.accessioned2026-02-07T06:03:15Z
dc.date.issued2014
dc.description.abstractIt is well known that the rate of convergence of S-iteration process introduced by Agarwal et al. [J. Nonlinear Convex Anal., 8 (1) (2007), 61-79.] is faster than Picard iteration process for contraction operators. Following the ideas of S-iteration process, we introduce a parallel S-iteration process for finding altering points of nonlinear operators. We apply our algorithms to solve a system of operator equations in Banach space setting. This work also includes convergence analysis of hybrid steepest-descent-like method and hybrid Newton-like method in the context of altering points. © CSP - Cambridge, UK; I&S - Florida, USA, 2014.
dc.identifier.issn13598678
dc.identifier.urihttps://dl.bhu.ac.in/bhuir/handle/123456789/26941
dc.publisherTouch Briefings
dc.subjectAltering points
dc.subjectBest proximity pair
dc.subjectFixed point
dc.subjectMaximal monotone operator
dc.subjectNewton-like method
dc.subjectS-operator
dc.subjectSystem of hierarchical variational inequalities
dc.titleAltering points and applications
dc.typePublication
dspace.entity.typeArticle

Files

Collections