Workable mode design and experimental verification of aero-engine low-pressure rotor system
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摘要: 建立了带弹性支承和阻尼器的航空发动机低压柔性转子动力学模型,进行了模态计算以及临界转速处的响应计算。在考虑临界转速约束与“临界跟随”现象约束的条件下,综合模态不平衡影响因子、弹支应变能占比以及套齿连接结构稳定性构造了可容度评价函数,建立了低压转子系统的“可容模态”优化设计方法。设计并搭建了低压转子实验系统,从模态测试实验、阻尼器减振实验以及长时间“共振”实验,验证了设计方法的可靠性。研究结果为计算的临界转速与实际测量的临界转速最大误差为3.86%,阻尼器在1阶与2阶临界转速处的减振比最大可达45.6%,实验转子系统在1阶与2阶临界转速处各完成了长达412.5 s和429.8 s的“共振”实验,共振过程中转子系统各通道振动单峰值稳定在100 μm以内,且无次谐波产生。表明了所建立的航空发动机低压转子系统“可容模态”优化设计方法是可行的。Abstract: A dynamic model of aero-engine low-pressure flexible rotor with elastic supports and dampers was established,the modal and critical speed responses were calculated.Under the condition of considering the constraint of critical speed and the constraint of “critical following”phenomenon,the influence factors of modal imbalance,the proportion of spring-supported strain energy,and the stability of the sleeve-tooth connection structure were synthesized to construct a tolerance evaluation function,and a “workable mode” optimization design method for the low-pressure rotor system was established.The low-pressure rotor experimental system was designed and established,and the reliability of the design method was verified from the modal test experiment,damper damping experiment and long-term “resonance” experiment.The study results indicated that the maximum error between the calculated critical speed and the actual measured critical speed did not exceed 3.86%.The maximum damping ratio of the damper at the first and second critical speeds can reach 45.6%.The experimental rotor system completed 412.5 s and 429.8 s “resonance” experiment at the first and second critical speeds,and the rotor system of each channel vibration peak kept stable within 100 μm during the resonance process without sub-harmonic generation.The results show that the established optimization design method of “capacity mode” for aero-engine low-pressure rotor system is feasible.
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[1] 廖明夫.航空发动机转子动力学[M].西安:西北工业大学出版社,2015. [2] 黄太平,罗贵火.转子动力学优化设计[J].航空动力学报,1994,9(2):113-116. [3] SHIAU T N,HWANG J L.Minimum weitht design of a rotor bearing system with multiple frequency constraints[J].Journal of Engineering for Gas Turbine and Power,1988,110(4):592-599. [4] SHIAU T N,HWANG J L.Optimum weight design of a rotor bearing system with dynamic behavior constraints[J].Journal of Engineering for Gas Turbine and Power,1990,112(4):454-462. [5] SHIAU T N,CHANG J R.Multi-objective optimization of rotor-bearing system with critical speed constraints[J].Journal of Engineering for Gas Turbine and Power,1993,115(2):246-455. [6] CHOI B K,YANG B S.Optimum shape design of rotor shafts using genetic algorithm[J].Journal of Vibration Control,2000,6(2):207-222. [7] CHOI B K,YANG B S.Optimal design of rotor-bearing systems using immune-genetic algorithm[J].Journal of Vibration and Acoustics ASME,2001,123(3):398-401. [8] 金路.航空发动机转子系统动力学优化设计方法研究[D].西安:西北工业大学,2013. [9] 刘展翅.弹支挤压油膜阻尼器设计与特殊工况下阻尼器减振特性研究[D].西安:西北工业大学,2016. [10] 李岩,廖明夫,蒋云帆.航空发动机双转子系统“临界跟随”现象的机理及影响[J].航空动力学报,2019,34(11):2403-2413. [11] 赵璐,廖明夫,薛永广,等.航空发动机高压转子“可容模态”设计及实验验证[J].推进技术,2022,43(2):323-336. [12] 黄江博,廖明夫,刘巧英,等.带套齿连接结构的转子系统振动稳定性实验研究[J].推进技术,2022,43(2):275-285. [13] 航空发动机设计手册总编委.航空发动机设计手册第19册:转子动力学及整机振动[M].北京:航空工业出版社,2000. [14] 皮骏,黄江博.基于IPSO-Elman神经网络的航空发动机故障诊断[J].航空动力学报,2017,32(12):3031-3038. [15] 顾家柳.转子动力学[M].北京:国防工业出版社,1985. [16] 钟一谔.转子动力学[M].北京:清华大学出版社,1987. [17] 李敏强.遗传算法的基本理论与应用[M].北京:科学出版社,2002. [18] 龚纯,王正林.精通MATLAB最优化计算:MATLAB最优化计算[M].北京:电子工业出版社,2014. [19] 陈曦,廖明夫,王四季,等.转子高速动平衡数据采集与处理方法研究[J].推进技术,2016,37(3):554-562. [20] 杨伸记,赵明,杨秉玉,等.转子越过临界转速的振动特性试验研究[J].推进技术,1998,19(2):31-35.
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