Some Fixed Points Theorems

Abstract

In this research paper we have proved a fixed point theorem by taking a function to be an upper semi-continuous function from right. This theorem uses a function from the set of all positive real numbers to itself. Thus the function appeared out of the metric function as ( ( , )) d x y . In the next theorem we have attempted to take the function inside the metric. Precisely, we have defined to be function from a general metric space to itself. Thus in the next theorem it appears like d x y   ( ), ( ) . We have also presented two examples to prove that the theorems indeed exist.

Authors and Affiliations

Vidyadhar V. Nalawade, Uttam P. Dolhare

Keywords

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  • EP ID EP391583
  • DOI 10.9790/9622-0707045156.
  • Views 119
  • Downloads 0

How To Cite

Vidyadhar V. Nalawade, Uttam P. Dolhare (2017). Some Fixed Points Theorems. International Journal of engineering Research and Applications, 7(7), 51-56. https://europub.co.uk/articles/-A-391583