bounded sum
bounded sum
[¦bau̇n·dəd ′səm] (mathematics)
For two fuzzy sets A and B, with membership functions mA and mB, the fuzzy set whose membership function mA ⊕ B has the value mA (x) + mB (x) for every element x for which mA (x) + mB (x) ≤ 1, and has the value 1 for every element x for which mA (x) + mB (x) ≥ 1.
McGraw-Hill Dictionary of Scientific & Technical Terms, 6E, Copyright © 2003 by The McGraw-Hill Companies, Inc.
References in periodicals archive
bounded sum operator with intuitionistic fuzzy parameters.
bounded sum 416.58 607.88 100.12 operator [19] Proposed NHFPA 416.58 607.88 100.12(min.) Deviations from ideal solutions ([z.sub.2] - Satisfaction Solution method [L.sub.2]) level Zimmerman's 8.05 [lambda] = 0.62 technique [19] [gamma]- 0.41(min.) [phi]-(x)= 0.96 operator [19] Min.
New [S.sub.n] -(x, y) and [T.sub.n] -(x, y) from the
bounded sum s-norm.
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