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

Basel Hardan | Zendy; Jayashree Patil | Zendy; Amol Bachhav | Zendy; Archana Chaudhari | Zendy

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

Author(s) -

Basel Hardan,

Jayashree Patil,

Amol Bachhav,

Archana Chaudhari

Publication year - 2020

Publication title -

journal of mathematical analysis and modeling

Language(s) - English

Resource type - Journals

ISSN - 2709-5924

DOI - 10.48185/jmam.v1i1.23

Subject(s) - banach space , mathematics , fixed point , bounded function , equivalence (formal languages) , sigma , class (philosophy) , pure mathematics , discrete mathematics , mathematical analysis , physics , computer science , quantum mechanics , artificial intelligence

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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