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On Generalized Measures of Entropy for Fuzzy Sets

机译:关于模糊套装熵的广义测量

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摘要

A probability distribution may have uncertainty. Now the question arises how to measure the uncertainty that exists within the probability distribution. Shannon developed the basic idea related to entropy in the year 1948. Later on, this concept extended by Zadeh. According to Zadeh the concept to measure the uncertainty of an event of statement having specific doubtfulness or it may depends linguistic variables. There are various application used in everyday life related to entropy measure such as cloud computing application, pattern recognition, traffic signal processing, interpersonal communication etc. Keeping in view of the above new generalized measure of entropy developed for fuzzy sets with its proof of validity. During this development phase, few of the properties of the measure has also been discussed. Graphical representations are also used to verify the measure with different values of parameters.
机译:概率分布可能具有不确定性。现在,问题出现了如何衡量概率分布中存在的不确定性。 Shannon在1948年开发了与熵相关的基本思想。后来,这一概念由Zadeh延伸。根据Zadeh的概念,以衡量具有特定疑问的陈述事件的不确定性,或者可能取决于语言变量。与云计算应用程序,模式识别,交通信号处理,人际关系等的熵措施相关的日常生活中使用各种应用程序,视野鉴于上述新的熵尺寸为模糊套件,其具有其有效性的证明。在该开发阶段,还讨论了措施的一些特性。图形表示还用于验证具有不同参数值的度量。

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