Approximate fixed points for $n$-Linear functional by $(\mu,\sigma)$- nonexpansive Mappings on $n$-Banach spaces
Keywords:
$n$-linear functional, $n$-normed spaces, $n$-inner product spaces, $n$-Banach spaces, $(\mu,\sigma)$-nonexpansive mapping, Fixed point set.Abstract
In this paper, we conclude that $n$-linear functionals spaces $\Im$ has approximate fixed points set, where $\Im$ is a non-empty bounded subset of an $n$-Banach space $H$ under the condition of equivalence, and we also use class of $(\mu,\sigma)$-nonexpansive mappings.
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Published
2020-12-03
How to Cite
Hardan, B., Patil, J. ., Bachhav, A. ., & Chaudhari, A. . (2020). Approximate fixed points for $n$-Linear functional by $(\mu,\sigma)$- nonexpansive Mappings on $n$-Banach spaces. Journal of Mathematical Analysis and Modeling, 1(1), 20–32. https://doi.org/10.48185/jmam.v1i1.23
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Copyright & Licensing
Copyright (c) 2020 Basel Hardan, Jayashree Patil, Amol Bachhav, Archana Chaudhari
This work is licensed under a Creative Commons Attribution 4.0 International License.
