This part of the paper expands the MSM in the setting of BCFLS and interpret AOs for BCFLNs such as BCFLMSM, BCFLWMSM, BCFLDMSM, and BCFLWDMSM operators. For that, we interpret operations for BCFLNs.
Definition 4
Suppose \({\mathcal{Z}}_{1}=\left({\mathbbm{s}}_{{\phi }_{1}},\left({\mu }_{P-{\mathcal{Z}}_{1}}, {\mu }_{N-{\mathcal{Z}}_{1}}\right)\right)=\left({\mathbbm{s}}_{{\phi }_{1}}, \left({\mu }_{RP-{\mathcal{Z}}_{1}}+\iota {\mu }_{IP-{\mathcal{Z}}_{1}},…
Article Source
https://www.nature.com/articles/s41598-025-01909-z
