干气密封系统角向摆动的稳定性及其振动响应

张伟政;俞树荣;丁雪兴;韩明君;杜兆年

振动与冲击 ›› 2011, Vol. 30 ›› Issue (3) : 96-99.

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振动与冲击 ›› 2011, Vol. 30 ›› Issue (3) : 96-99.
论文

干气密封系统角向摆动的稳定性及其振动响应

  • 张伟政1;俞树荣1;丁雪兴1,2;韩明君3;杜兆年2
作者信息 +

The stability analysis and vibratory response on angular wobbly in the system of dry gas seal

  • ZHANG Wei-zheng1;YU Shu-rong1; DING Xue-xing1,2;Han ming-jun3; DU Zhao-nian2
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摘要

干气密封系统角向摆动改变了动静密封环间的微尺度间隙,进而影响了干气密封的密封性能,建立了角向振动下气膜-密封环系统的动力学模型,应用微扰法和龙格-库塔法求解气膜角向刚度、临界转动惯量和角向摆动的二维振动方程,获得了密封系统稳定时的密封结构参数范围,并分析了最佳稳定点和临界点振动响应。研究结果表明:在特例中螺旋角α=75°邻域内,存在着稳定区域α=74°30′06″-75°16′10″,其最佳值为αopt=74°53′48″。最佳稳定点振动响应为准周期运动,而临界点振动响应发生了混沌运动。


Abstract

The angular wobbly of dry gas seal system has changed the micro-scale gap of moving and static rings and influenced the sealing performance, The dynamic model of the angular wobbly of the gas film and seal ring was established, and the gas film angular rigidity, critical moment of inertia and the two-dimensional angular wobbly vibration equation were solved by using the perturbation method and the Runge-Kutta method, then the seal structure stability parameters were obtained , and the vibratory response of best stability point and critical point were analyzed. The research results show that there are stability point-fields α=74°30′06″-75°16′10″ in the neighborhood of spiral angle α=75°,and the optimal value of the spiral angle α is 74°53′48″ in this example. The vibratory response of best stability point is quasi-periodic motion,but response of critical point is chaotic motion.

关键词

干气密封 / 角向摆动 / 龙格-库塔法 / 稳定性 / 振动响应

Key words

Dry gas seals / Angular wobbly / Runge-Kutta method / stability / vibratory response

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导出引用
张伟政;俞树荣;丁雪兴;韩明君;杜兆年. 干气密封系统角向摆动的稳定性及其振动响应[J]. 振动与冲击, 2011, 30(3): 96-99
ZHANG Wei-zheng;YU Shu-rong;DING Xue-xing;Han ming-jun;DU Zhao-nian. The stability analysis and vibratory response on angular wobbly in the system of dry gas seal[J]. Journal of Vibration and Shock, 2011, 30(3): 96-99

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