首页> 外文会议>ASME/JSME/KSME Joint Fluids Engineering Conference >NUMERICAL METHOD FOR STUDYING BEARING GAP PRESSURE WAVE DEVELOPMENT AND SUBSEQUENT PERFORMANCE MAPPING OF EXTERNALLY PRESSURIZED GAS JOURNAL BEARINGS
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NUMERICAL METHOD FOR STUDYING BEARING GAP PRESSURE WAVE DEVELOPMENT AND SUBSEQUENT PERFORMANCE MAPPING OF EXTERNALLY PRESSURIZED GAS JOURNAL BEARINGS

机译:研究外压气体滑动轴承的轴承间隙压力波发展和次要性能映射的数值方法

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In previous work, numerical methods were developed to determine the pressure waves (pressure distribution) in the bearing gap of round externally pressurized gas bearings (EPB's) that were pressurized through porous liners (PL bearings) or through liners with rows of feedholes (FH bearings). When integrated and differentiated these pressure portraits yield the net hydrodynamic force (F_h) between the shaft and the bushing and the mass flow rates through the bearing gap. These results successfully replicated force-deflection curves and mass flow rate data for experimentally tested prototype FH and PL bearings over a wide range of mass flow constriction and clearances. Subsequently the numerical study was expanded to a broader design space of clearance and mass flow compensation. Also, a bearing performance mapping method of mapping the normalized bearing load over the clearance-eccentric deflection plane was developed for different levels of mass compensation. These performance maps produced a very interesting result as they indicated certain areas in the design space of FH bearings where static instability (negative stiffness) would be encountered. This static instability was not observed in the experimental data but is noted in references as known to occur in practice. Because this numerical method is based on the development of pressure wave portraits, the FH pressure wave could then be "dissected" in the areas of the onset of static instability which gave much insight as to the possible causes of static instability. This initial work, then, was perhaps the first to predict where in design space static instability would occur and yield some insight via examination of the corresponding pressure waves as to the cause. The numeric techniques developed, however are in no way limited to non-rotating bearings but are extensible to rotating bearings. The method is also easily extensible to examination of any configuration of feedholes or orifices. Nor is it limited to parallel deflections but can yield results for unbalanced loads. The method is also not limited to round bearings but can be applied to any cross-section configuration of bearing gap cross section such as a 3 lobed bearing or a slotted 3 lobed bearing. Examination of the resulting pressure wave development patterns for different scenarios can be examined to garner insight as to the causes of differing performance that can be applied to alterations towards optimization. Thus sharing in detail the developed numerical method underlying these studies seems worthwhile.
机译:在以前的工作中,开发了数值方法来确定圆形的外部加压气体轴承(EPB)的轴承间隙中的压力波(压力分布),该压力轴承是通过多孔衬套(PL轴承)或带有排料孔的衬套(FH轴承)加压的)。当进行积分和微分时,这些压力画像会产生轴和衬套之间的净流体动力(F_h),以及通过轴承间隙的质量流率。这些结果成功地复制了在各种质量流量收缩和游隙范围内经实验测试的原型FH和PL轴承的力-挠度曲线和质量流量数据。随后,数值研究扩展到间隙和质量流量补偿的更广阔的设计空间。此外,针对不同质量补偿水平,开发了一种在归一化偏心偏转平面上映射归一化轴承载荷的轴承性能映射方法。这些性能图产生了非常有趣的结果,因为它们表明FH轴承设计空间中的某些区域会遇到静态不稳定性(负刚度)。在实验数据中未观察到这种静态不稳定性,但在参考文献中指出了这种不稳定性,这在实践中是已知的。由于此数值方法基于压力波肖像的发展,因此可以在静态不稳定性发作的区域“剖析” FH压力波,从而对静态不稳定性的可能原因提供了很多见识。因此,这项最初的工作也许是第一个预测设计空间中静态不稳定性发生的地方,并且可以通过检查相应的压力波来找出原因,从而获得一些见识。但是,开发的数值技术绝不限于非旋转轴承,而是可以扩展到旋转轴承。该方法还可以容易地扩展到检查进料孔或孔口的任何配置。它也不限于平行挠度,而是可以产生不平衡载荷的结果。该方法也不限于圆形轴承,而是可以应用于轴承间隙横截面的任何横截面构造,例如三叶轴承或开槽三叶轴承。可以检查不同情况下产生的压力波发展模式,以了解可用于优化的性能差异的原因。因此,详细分享作为这些研究基础的发达的数值方法似乎是值得的。

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