Experimental validation of the beat vibration of aero-engine
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摘要:
结合拍振理论仿真分析、实测振动信号分析和工程实际拍振总结,讨论了航空发动机存在的3种多源拍振模式;建立了拍振故障识别流程和排除方法。工程试验验证表明:对于航空发动机常见的3种多源耦合拍振模式,当激振频率相差大于3%时,即可消除多源拍振及其引起的振动值波动问题。所建立的流程和方法在某型发动机振动波动问题排故中进行了应用验证,准确识别出低压转子2倍频-高压转子基频耦合拍振。通过控制规律微调低压转子转速,使低压转子2倍频和高压转子基频相差3% ,消除了拍振引起的振动波动,验证了研究结论的正确性。
Abstract:Combined with theoretical simulation of the beat vibration, analysis of the measured vibration signal and summary of the actual vibration elimination experience, three multi-source beat vibration modes of aero-engines were discussed. The identification process and the elimination method of the beat vibration fault were established. Experimental verification showed that for the three common multi-source coupling beat modes, the multi-source beat vibration and the vibration fluctuation could be eliminated when the multi-source excitation frequency differed by more than 3%. The proposed process and method were implemented and verified in engine beat vibration and fluctuation trouble-shooting, and the low-pressure rotor 2 times frequency-high-pressure rotor fundamental frequency coupled beat vibration was accurately identified. The low-pressure rotor speed was well-tuned through the control schedule to separate the above two frequencies by 3%. The vibration fluctuations caused by beat vibration was eliminated and the proposed method was validated.
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Key words:
- vibration /
- multi-source excitation /
- beat vibration /
- vibration fluctuation /
- excitation frequency
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表 1 仿真计算状态
Table 1. State of the simulation calculation
状态 fl/Hz fh/Hz 1 221.2 220.3 2 183.4 208.3 表 2 不平衡量位置和大小
Table 2. Unbalance size and location
施加位置 大小∠相位/(${\rm{ g} }\cdot{\rm{mm} }$,(°)) 风扇3级盘 100∠0 低压涡轮1级盘 100∠0 高压转子9级盘 100∠0 高压涡轮盘 100∠0 表 3 振动测点信息
Table 3. Information of vibration measuring point
监测量 位置 测振方向 低压转子基频
振动位移A1/mm进气机匣 水平 高压转子基频
振动速度V2/(mm/s)中介机匣 垂直 振动
速度总量B/(mm/s)中介机匣 水平 高压转子基频
振动速度V3/(mm/s)涡轮机匣 水平 低压转子基频
振动位移A4/mm涡轮机匣 垂直 表 4 拍振发生前后N2和N1统计
Table 4. Information of N2 and N1 before and after beat vibration occurred
型号 序号 拍振模式 $ {N_2} $ $ {N_1} $ $R $ A 1 1 13245 6618 2.001 拍振排除后 13243 6802 1.947 2 1 12914 6482 1.992 拍振排除后 12900 6550 1.969 3 1 13552 6795 1.994 拍振排除后 13576 6993 1.941 4 1 10975 3680 2.98 拍振排除后 10936 3460 3.16 5 1 10779 3591 3.001 拍振排除后 10801 3481 3.102 B 6 1 11728 5952 1.97 拍振排除后 12217 5978 2.04 C 7 2 8865 4442 1.99 拍振排除后 9047 4431 2.04 -
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