Computational Mathematics and Structural Properties of Images of Fs-Subsets under an Fs-set Function
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Abstract
This paper investigates the computational mathematics of Fs-subsets within the refined framework of Complete Boolean algebras. Using computable homomorphisms, we establish key mathematical properties such as the Fs-De Morgan laws and structural projections. Finally, we discuss practical applications of those computational paradigms in multicriteria decision-making fuzzy soft topology.
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