基于WOA-VMD和PSO-LSSVM算法的矿用钢丝绳内部断丝检测

IF 1.9 3区 数学 Q1 MATHEMATICS, APPLIED
Axioms Pub Date : 2023-10-21 DOI:10.3390/axioms12100995
Pengbo Li, Jie Tian, Zeyang Zhou, Wei Wang
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引用次数: 0

摘要

为了定量识别矿用钢丝绳断丝损伤,提出了一种钢丝绳断丝信号识别方法。首先,利用鲸鱼优化算法寻找变分模态分解参数[K, α]的最优值,得到参数的最优组合,降低了信号噪声,信噪比达到29.29 dB。其次,提取降噪信号的最小包络熵,并结合时域特征(最大值和最小值)和频域特征(频幅平均值、平均频率、平均功率)构成融合特征集;最后,采用粒子群优化-最小二乘支持向量机模型对钢丝绳内部断丝进行识别。实验结果表明,该方法可以有效识别钢丝绳内部断裂损伤,平均识别率高达99.32%,因此该算法可以大大降低系统噪声,有效识别钢丝绳内部损伤信号,在一定程度上具有优越性。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Detection of Internal Wire Broken in Mining Wire Ropes Based on WOA–VMD and PSO–LSSVM Algorithms
To quantitatively identify internal wire breakage damage in mining wire ropes, a wire rope internal wire breakage signal identification method is proposed. First, the whale optimization algorithm is used to find the optimal value of the variational mode decomposition parameter [K, α] to obtain the optimal combination of the parameters, which reduces the signal noise with a signal-to-noise ratio of 29.29 dB. Second, the minimum envelope entropy of the noise reduction signal is extracted and combined with the time-domain features (maximum and minimum) and frequency-domain features (frequency–amplitude average, average frequency, average power) to form a fusion feature set. Finally, we use a particle swarm optimization–least squares support vector machine model to identify the internal wire breakage of wire ropes. The experimental results show that the method can effectively identify the internal wire rope breakage damage, and the average recognition rate is as high as 99.32%, so the algorithm can greatly reduce the system noise and effectively identify the internal damage signal of the wire rope, which is superior to a certain extent.
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来源期刊
Axioms
Axioms Mathematics-Algebra and Number Theory
自引率
10.00%
发文量
604
审稿时长
11 weeks
期刊介绍: Axiomatic theories in physics and in mathematics (for example, axiomatic theory of thermodynamics, and also either the axiomatic classical set theory or the axiomatic fuzzy set theory) Axiomatization, axiomatic methods, theorems, mathematical proofs Algebraic structures, field theory, group theory, topology, vector spaces Mathematical analysis Mathematical physics Mathematical logic, and non-classical logics, such as fuzzy logic, modal logic, non-monotonic logic. etc. Classical and fuzzy set theories Number theory Systems theory Classical measures, fuzzy measures, representation theory, and probability theory Graph theory Information theory Entropy Symmetry Differential equations and dynamical systems Relativity and quantum theories Mathematical chemistry Automata theory Mathematical problems of artificial intelligence Complex networks from a mathematical viewpoint Reasoning under uncertainty Interdisciplinary applications of mathematical theory.
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