歧管(流体力学)
公制(单位)
断层(地质)
理论(学习稳定性)
分布(数学)
算法
测地线
代表(政治)
领域(数学分析)
计算机科学
非线性系统
数学
涡轮机
歧管对齐
非线性降维
控制理论(社会学)
人工智能
选择(遗传算法)
数学优化
统计流形
拓扑(电路)
故障检测与隔离
模式识别(心理学)
芯(光纤)
传输(计算)
传递函数
信息传递
分歧(语言学)
涡轮叶片
状态监测
风力发电
补偿(心理学)
作者
Quan Qian,Jiusi Zhang,Jun Luo,Yi Qin
标识
DOI:10.1109/tcyb.2025.3630879
摘要
The distribution discrepancy metrics are the core foundation of achieving domain confusion. Therefore, they mainly determine the performance of deep transfer diagnosis models. However, their effectiveness relies on the stability of data local distributions, making them unsuitable for cross-domain machine diagnosis tasks under continuous time-varying conditions. Hence, a new integrated-dispersion manifold distance (IDMD) is proposed to enhance the discrepancy representation capability in dynamic data structures. The maximum entropy-based local distribution (MELD) selection mechanism is designed to represent the global distribution information of time-varying monitoring signals adaptively. Furthermore, the ensemble Grassmann manifold geodesic (EGMG) measurement is constructed to characterize the intrinsic distribution discrepancy information due to complex nonlinear structures of high-dimensional data. The proposed IDMD distribution discrepancy metric is validated against two fault transfer diagnosis experiments under time-varying conditions, including laboratory planetary gearboxes and actual wind turbine bearings. The experimental results demonstrate its effectiveness and advantage over the existing advanced methods.
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