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Indeterminate integrals with respect to nonadditive measures

机译:关于非加法测度的不确定积分

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Recently, nonadditive set functions have been used in information fusion and data mining to describe the interaction among the predictive attributes. In this case, replacing the traditional weighted average or, more generally, the linear mapping from a higher dimensional space to a one-dimensional space, relevant nonlinear integrals should be used as the aggregation tool to express how the objective attribute depends on predictive attributes. Several different types of nonlinear integral, such as the Choquet integral and the Wang integral, have been discussed in literature. In these models, the objective attribute is the integral, while the predictive attributes are the integrand. In this paper, a new concept of indeterminate integral is introduced when the universe of discourse is finite. It is a family of integrals including nonlinear integrals mentioned above and, therefore, possesses a large adaptability as a new aggregation tool. Each specified type of indeterminate integral can be obtained from the family of indeterminate integrals by specifying a decomposition of the integrand. Such a new aggregation tool can be used in information fusion and data mining as well as in expert systems.
机译:最近,非加性集合函数已用于信息融合和数据挖掘中,以描述预测属性之间的相互作用。在这种情况下,取代传统的加权平均值,或更普遍地说,是从高维空间到一维空间的线性映射,应使用相关的非线性积分作为聚合工具来表达目标属性如何依赖于预测属性。文献中已经讨论了几种不同类型的非线性积分,例如Choquet积分和Wang积分。在这些模型中,目标属性是积分,而预测属性是积分。在本文中,当语篇空间有限时,引入了一个不确定积分的新概念。它是一个包括上述非线性积分的积分族,因此,作为一种新的聚合工具,具有很大的适应性。每个不确定类型的不确定积分都可以通过指定整数的分解从不确定积分族中获得。这种新的聚合工具可用于信息融合和数据挖掘以及专家系统中。

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