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Applicability of various wavelet families in fuzzy classification of access networks' telecommunication lines

机译:各种小波族在接入网电信线路模糊分类中的适用性

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The future of the smart society sets challenges for all types of existing telecommunication networks and links. For ensuring the optimal utilization of these networks precise performance predictions are necessary, especially in case of the symmetrical access networks with rather limited transmission capacity. It is also important to harness the already established infrastructure as long as it is technically possible, so that the use of the environmental resources would be minimal and the economical advantages would be maximal. In performance prediction of telecommunication links the high-dimensional input data, like the insertion loss spectrum, should be compessed. After reducing the dimension of the antecedent set, a fuzzy inference can be carried out for each of the lines. As the number of lines used for building the fuzzy sets is finite and the supports of the fuzzy set do not cover the whole space, a stabilized KH interpolation is used in the decision process. Wavelets constitute the basis of methods for compressing and analyzing data in many fields of science and technology. For the reduction of the input dimension, wavelets proved to be an effective tool. The applicability of various wavelet families with different sizes of filter coefficient sets are tested in the following considerations, with the result, that the wavelet type does not play an essential role as well as the length of the wavelets. Only the deepness of the wavelet transform influences essentially the goodness of the prediction: the remaining number of points should be 4 after the transformation.
机译:智慧社会的未来对所有类型的现有电信网络和链路提出了挑战。为了确保这些网络的最佳利用,精确的性能预测是必要的,尤其是在对称接入网络具有相当有限的传输容量的情况下。只要在技术上可行,利用已建立的基础设施也很重要,这样就可以最大程度地减少环境资源的使用,并最大程度地提高经济效益。在电信链路的性能预测中,应计算高维输入数据,例如插入损耗谱。减小先行集合的维数后,可以对每条线进行模糊推理。由于用于构建模糊集的线数是有限的,并且模糊集的支持不能覆盖整个空间,因此在决策过程中使用了稳定的KH插值。小波构成了许多科学和技术领域中用于压缩和分析数据的方法的基础。对于减小输入维数,小波被证明是一种有效的工具。出于以下考虑,测试了具有不同大小的滤波器系数集的各种小波族的适用性,结果表明,小波类型和小波的长度并不起重要作用。仅小波变换的深度会实质上影响预测的优劣:变换后的剩余点数应为4。

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