The convergence of \(T\)-product of fuzzy numbers

DOI10.1016/0165-0114(95)00333-9zbMath0904.04004OpenAlexW1983701562MaRDI QIDQ1267538

Dug Hun Hong, Seok Yoon Hwang

Publication date: 19 January 1999

Published in: Fuzzy Sets and Systems (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1016/0165-0114(95)00333-9

zbMATH Keywords

Archimedean \(t\)-norm\(t\)-norm-based products of fuzzy numbersconvergence of \(T\)-product

Mathematics Subject Classification ID

Theory of fuzzy sets, etc. (03E72) Fuzzy real analysis (26E50)

Related Items (10)

\(T\)-sum of sigmoid-shaped fuzzy intervals ⋮ T-sum of Bell-shaped fuzzy intervals ⋮ Necessary and sufficient conditions for the equality of the interactive and non-interactive sums of two fuzzy numbers ⋮ Unnamed Item ⋮ Unnamed Item ⋮ Notes on convergence of geometric mean for fuzzy numbers. ⋮ Addition of sigmoid-shaped fuzzy intervals using the Dombi operator and infinite sum theorems ⋮ A convergence of geometric mean for \(T\)-related fuzzy numbers ⋮ Shape preserving multiplications of fuzzy numbers ⋮ On shape-preserving additions of fuzzy intervals

Cites Work

• Unnamed Item
• On Hamacher sum of triangular fuzzy numbers
• A law of large numbers for fuzzy numbers
• On the convergence of product-sum series of \(L-R\) fuzzy numbers
• A note on product-sum of \(L\)-\(R\) fuzzy numbers
• On the convergence of \(T\)-sum of \(L\)-\(R\) fuzzy numbers
• On product-sum of triangular fuzzy numbers
• A note on the law of large numbers for fuzzy numbers

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