Envelope analysis with a genetic algorithm-based adaptive filter bank for bearing fault detection.
Myeongsu Kang1, Jaeyoung Kim1, Byeong-Keun Choi2
1School of Electrical, Electronics, and Computer Engineering, University of Ulsan, Ulsan, Republic of Korea.
The Journal of the Acoustical Society of America
|August 3, 2015
Summary
This study introduces a genetic algorithm (GA) to optimize filter banks for bearing fault detection. The method identifies the best passband for reliable early detection of bearing defects using envelope analysis.
Area of Science:
- Mechanical Engineering
- Signal Processing
- Condition Monitoring
Background:
- Early detection of bearing defects is crucial for preventing equipment failure.
- Envelope analysis is a common technique for bearing fault detection.
- Optimal filter band selection remains a challenge in envelope analysis.
Purpose of the Study:
- To develop a robust fault detection methodology for bearings.
- To optimize the passband selection for envelope analysis using a genetic algorithm.
- To improve the reliability of bearing defect identification.
Main Methods:
- Utilized envelope analysis combined with a genetic algorithm (GA)-based adaptive filter bank.
- Explored the impact of various passbands specified by the GA.
- Evaluated passband performance using a residual frequency components-to-defect frequency components ratio.
Main Results:
- The genetic algorithm successfully identified an optimal passband for bearing fault detection.
- The proposed method demonstrated improved reliability in identifying bearing defects.
- The ratio metric effectively quantified the degree of bearing defectiveness.
Conclusions:
- The GA-based adaptive filter bank provides an effective solution for optimal passband selection in bearing fault detection.
- This methodology enhances the early and reliable identification of bearing defects.
- The study contributes to advancing condition monitoring techniques for rotating machinery.
Related Concept Videos
Bearings: Problem Solving
556
Understanding the calculations and concepts related to double-collar bearings is essential for engineers and designers to optimize the performance of these components in various applications. By analyzing the bearing under different conditions, one can ensure that it can withstand the forces and moments experienced during operation. This knowledge enables better decision-making when designing and selecting bearings for specific purposes and configurations. Consider a double-collar bearing with...
556
Load-frequency control
796
Load-frequency control (LFC) is vital for maintaining power system stability, ensuring that frequency and power flows remain within acceptable limits during load changes. Turbine-governor control eliminates rotor accelerations and decelerations following load changes. However, a steady-state frequency error persists when the change in the turbine-governor reference setting is zero. In an interconnected power system, each area agrees to export or import a scheduled amount of power through...
796
Bearing Stress
2.6K
Bearing stress refers to the contact pressure between two separate bodies. To visualize this, imagine a bolt thrust through a plate. The bolt applies a force to the plate, which exerts an equal but opposite force back onto the bolt. This force isn't just a singular entity but a compilation of numerous smaller forces distributed across the contact surface between the bolt and the plate.
Due to the intricacy of these microforces, an average value, known as bearing stress, is often used by...
Due to the intricacy of these microforces, an average value, known as bearing stress, is often used by...
2.6K
Determination of Expected Frequency
2.7K
Suppose one wants to test independence between the two variables of a contingency table. The values in the table constitute the observed frequencies of the dataset. But how does one determine the expected frequency of the dataset? One of the important assumptions is that the two variables are independent, which means the variables do not influence each other. For independent variables, the statistical probability of any event involving both variables is calculated by multiplying the individual...
2.7K


