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SPFI: shape preserving Choquet fuzzy integral for non normal fuzzy set valued evidence

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Figure

Fig. 1: Compression ratio (n · n!) : (2n − 2) of the number ofterms in all possible rankings of n sources compared to thenumber of free parameters in the CFI/CM.
Fig. 2: Example of a two-input fuzzy integral where the weighton set A is zero. This illustrates how B is cut-off where alpha-cuts of A do not exist.
Fig. 4: Results of SuFI and NDFI with Example 2 inputs andfuzzy measure.
Fig. 7: Demonstration of SPFI for the same sets shown inFig. 6. This shows that our proposed method maintains a morepreferred aggregate shape of the two inputs.
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