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Level-Dependent Sugeno Integral
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DOI：10.1109/TFUZZ.2008.2005992.png)
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Abstract
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In this paper, a new concept of level-dependent Sugeno integral is introduced, and it is used to represent comonotone maxitive aggregation functions acting on a complete scale K. The relationship between the level-dependent Sugeno integral and some other types of fuzzy integrals is shown, and properties of the level-dependent Sugeno integral are discussed. Several examples show that the level-dependent Sugeno integral can have different aggregation attitudes for low input values than for high input values, and thus, overcome problems that arise while using the Sugeno integral.
Keywords:
Comonotone maxitivity
level-dependent Sugeno integral
Sugeno integral
weak universal integral
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