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A new perspective on the choice of fuzzy membership functions in multitarget tracking systems

机译:关于多功能键盘跟踪系统中模糊会员函数选择的新视角

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The functional paradigm for fuzzy multisenosr-multitarget tracking systems with data fusion consists of fuzzification, fuzzy knowledge-base, fuzzy inference mechanism, and defuzzification. In fuzzy system design, users start with some fuzzy rules, which are chosen heuristically based on their experience, and membership functions, which in many cases are chosen subjectively based on understanding the problem, and they use the developed system to tune these rules and membership functions. In most publications, in the area of track-to-track association in multitarget tracking systems, the fuzzy membership functions are chosen subjectively according to the underlying problem. The most commonly used membership functions are trapezoidal, triangular, piecewise linear, and Gaussian membership functions. They are chosen by the users based on their experiences. Therefore the problem of constructing optimal fuzzy membership functions is not considered in most publications. This paper addresses the critical issue of constructing optimal fuzzy membership functions for given input information in case of track-to-track association in multitarget tracking systems.
机译:用于与数据融合模糊multisenosr-多目标跟踪系统的功能性范例包括模糊化,模糊知识的基础上,模糊推理机制,和解模糊的。在模糊系统设计,用户的一些模糊规则,这是选择试探性地根据他们的经验,以及隶属函数,这在许多情况下选择主观基于理解的问题开始,他们利用所开发的系统调整这些规则和隶属职能。在大多数出版物,在磁道到磁道的关联在多目标跟踪系统的区域中,模糊从属函数是根据潜在的问题选择主观。最常用的隶属函数是梯形,三角形,分段线性,和高斯隶属函数。他们被根据自己的经验的用户选择。因此构造最优模糊隶属函数的问题并不在大多数出版物考虑。本文地址在轨到轨协会在多目标跟踪系统的情况下,构建对于给定的输入信息最优模糊隶属函数的关键问题。

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