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Advances in Fixed Point Theory ISSN 1927-6303 (Print)

Archives › Volume 8, Number 1 (2018)

Adv. Fixed Point Theory 8 (2018), 37–51

Coincedence theorem for reciprocally continuous systems of multi-valued and single-valued maps

U. C. Gairola, Deepak Khantwal

PDF (141.6 KB) https://doi.org/10.28919/afpt/3544

Abstract

In this paper we eliminate completely the requirement of continuity from the main results of Baillon- Singh [1], Gairola et al. [9] and Gairola-Jangwan [7] and prove a coincidence theorem for systems of single-valued and multi-valued maps on finite product of metric spaces using the concept of coordinatewise reciprocal continuity.

Published
3 January 2018
Volume
8 (2018)
License
CC BY 3.0

Copyright © 2018 U. C. Gairola, Deepak Khantwal. This is an open access article distributed under the Creative Commons Attribution License, which permits unrestricted use, distribution, and reproduction in any medium, provided the original work is properly cited.

Cite this article

U. C. Gairola, D. Khantwal, Coincedence theorem for reciprocally continuous systems of multi-valued and single-valued maps, Adv. Fixed Point Theory 8 (2018), 37–51. https://doi.org/10.28919/afpt/3544

BibTeX
@article{Gairola2018,
  author  = {Gairola, U. C. and Khantwal, Deepak},
  title   = {Coincedence theorem for reciprocally continuous systems of multi-valued and single-valued maps},
  journal = {Adv. Fixed Point Theory},
  volume  = {8},
  year    = {2018},
  pages   = {37--51},
  doi     = {10.28919/afpt/3544}
}