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Non-Axisymmetric Flows and Rotordynamic Forces in an Eccentric Shrouded Centrifugal Compressor-Part1: Measurement

机译:偏心带罩离心压缩机中的非轴对称流和转子动力-第一部分:测量

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摘要

An integrated analytical model to predict non-axisymmetric flow fields and rotordynamic forces in a shrouded centrifugal compressor has been newly developed and validated. The model is composed of coupled, conservation law-based, bulk-flow submodels, and the model takes into account the flow coupling among the blades, labyrinth seals, and shroud cavity. Thus, the model predicts the entire flow field in the shrouded compressor when given compressor geometry, operating conditions, and eccentricity. When compared against the experimental data from part 1, the new model accurately predicts the evolution of the pressure perturbations along the shroud and labyrinth seal cavities as well as the corresponding rotordynamic stiffness coefficients. For the test compressor, the cross-coupled stiffness rotordynamic excitation is positive; the contribution of the shroud is the highest; the contribution of the seals is less than but on the same order of magnitude as that of the shroud; and contribution of impeller blades is insignificant. The new model also enables insight into the physical mechanism for pressure perturbation development. The labyrinth seal pressure distribution becomes non-axisymmetric to satisfy mass conservation in the seal cavity, and this non-axisymmetry, in turn, serves as the influential boundary condition for the pressure distribution in the shroud cavity. Therefore, for accurate flow and rotordynamic force predictions, it is important to model the flow coupling among the components (e.g., impeller, shroud, labyrinth seal, etc.), which determines the non-axisymmetric boundary conditions for the components.
机译:新开发并验证了一种用于预测带罩离心压缩机中非轴对称流场和转子动力的综合分析模型。该模型由基于守恒律的耦合大流量子模型组成,并且该模型考虑了叶片,迷宫式密封件和导流罩腔之间的流动耦合。因此,当给定压缩机几何形状,运行条件​​和偏心率时,该模型可以预测带罩压缩机的整个流场。当与第1部分的实验数据进行比较时,新模型可以准确预测沿护罩和迷宫式密封腔的压力扰动的演变以及相应的转子动力学刚度系数。对于测试压缩机,交叉耦合刚度转子动力激励为正;裹尸布的贡献最大;密封件的贡献小于护罩,但在数量级上相同;叶轮叶片的贡献微不足道。新模型还可以洞悉压力微扰发展的物理机制。迷宫式密封压力分布变得非轴对称,从而满足密封腔中的质量守恒要求,而这种非轴对称性又成为影响罩腔中压力分布的边界条件。因此,对于准确的流量和转子动力预测,对组件(例如叶轮,护罩,迷宫密封件等)之间的流耦合建模非常重要,它确定了组件的非轴对称边界条件。

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