Journal of Mathematical Analysis and Modeling

Journal of Mathematical Analysis and Modeling

Approximate fixed points for $n$-Linear functional by $(\mu,\sigma)$- nonexpansive Mappings on $n$-Banach spaces

Yazarlar: Basel Hardan, Jayashree Patil, Amol Bachhav, Archana Chaudhari

Cilt 1 , Sayı 1 , 2020 , Sayfalar 20-32

Konular:-

DOI:10.48185/jmam.v1i1.23

Anahtar Kelimeler:$n$,Inear functional,$n$,Ormed spaces,$n$,Nner product spaces,$n$,Anach spaces,$(\mu,Sigma)$,Onexpansive mapping,Fixed point set.

Özet: 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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BibTex
KOPYALA
@article{2020, title={Approximate fixed points for $n$-Linear functional by $(\mu,\sigma)$- nonexpansive Mappings on $n$-Banach spaces}, volume={1}, number={20–32}, publisher={Journal of Mathematical Analysis and Modeling}, author={Basel Hardan,Jayashree Patil,Amol Bachhav,Archana Chaudhari}, year={2020} }
APA
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Basel Hardan,Jayashree Patil,Amol Bachhav,Archana Chaudhari. (2020). Approximate fixed points for $n$-Linear functional by $(\mu,\sigma)$- nonexpansive Mappings on $n$-Banach spaces (Vol. 1). Vol. 1. Journal of Mathematical Analysis and Modeling.
MLA
KOPYALA
Basel Hardan,Jayashree Patil,Amol Bachhav,Archana Chaudhari. Approximate Fixed Points for $n$-Linear Functional by $(\mu,\sigma)$- Nonexpansive Mappings on $n$-Banach Spaces. no. 20–32, Journal of Mathematical Analysis and Modeling, 2020.