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- W4224861852 abstract "In this paper we introduce the notion of $mathcal{I^*}text{-}alpha$-uniform equal convergence and $mathcal{I^*}text{-}alpha$-strong uniform equal convergence of sequences of functions and then investigate some lattice properties of $Phi ^{mathcal{I^*}text{-}alphatext{-}u.e.}$ and $Phi ^{mathcal{I^*}text{-}alpha text{-}s.u.e.}$, the classes of all functions which are $mathcal{I^*}text{-}alpha$-uniform equal limits and $mathcal{I^*}text{-}alpha$-strong uniform equal limits of sequences of functions respectively obtained from a class of functions $Phi$. We have also shown that $mathcal{I}$-exhaustiveness, $mathcal{I}$-uniform and $mathcal{I}text{-}alpha$- convergence of sequences of functions are preserved under uniform conjugacy" @default.
- W4224861852 created "2022-04-27" @default.
- W4224861852 creator A5063161554 @default.
- W4224861852 creator A5084183326 @default.
- W4224861852 date "2022-04-22" @default.
- W4224861852 modified "2023-09-23" @default.
- W4224861852 title "On $mathcal{I}$-convergence of sequences of functions and uniform conjugacy" @default.
- W4224861852 doi "https://doi.org/10.48550/arxiv.2204.10660" @default.
- W4224861852 hasPublicationYear "2022" @default.
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