基于非稳态能量守恒的三维离心叶轮动态传递矩阵的实验和数值评估

Izuru Kambayashi, Chengye Dou, Donghyuk Kang
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引用次数: 0

摘要

在涡轮机械的非稳定工作条件下,其性能无法快速响应,无法遵循稳定条件下的特性曲线。为了在突发的非稳态条件下设计出可靠的透平机械,我们对三维离心叶轮的动态传递矩阵进行了评估。工作流体为不可压缩空气。为了使当前结果更适用于更广泛的领域,如泵,所有参数和结果都进行了归一化处理。实验结果表明,与稳定性能曲线相比,非稳定性能曲线的负斜率更为明显。这主要是压力上升与脉动流量的相位延迟造成的。我们通过数值模拟澄清了非稳态条件下增益和相位延迟的变化。数值结果表明,非稳定压力上升主要由非稳定能量守恒方程中的惯性项和功率项产生。功率项主要受角动量流速差和角动量变化率的影响。对每个项进行了定量评估,并讨论了其对非稳态压力上升的贡献。在本研究测试的频率范围内,三维离心叶轮的传递矩阵可以通过考虑串联导数系统的一阶滞后近似得到有效近似。我们相信,在不考虑气蚀等可压缩性效应的情况下,我们的研究结果可以推广到离心泵上。
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Experimental and Numerical Evaluations of Dynamic Transfer Matrix for a Three-Dimensional Centrifugal Impeller Based On Unsteady Energy Conservation
Under unsteady operating conditions in turbomachinery, the performance is unable to respond rapidly enough to follow characteristic curves for the steady condition. To design a reliable turbomachinery under unexpected unsteady conditions, we evaluated the dynamic transfer matrix of a three-dimensional centrifugal impeller. The working fluid is incompressible air. To make the current results more applicable in a broader sense such as pumps, all parameters and results were normalized. The experimental results showed a more significant negative slope in the unsteady performance curve compared to that in the steady performance curve. This was mainly caused by the phase delay of the pressure rise to the pulsating flow rate. We clarified the changes in gain and phase delay under unsteady conditions by conducting numerical simulations. The numerical results showed that the unsteady pressure rise was primarily generated by inertia and power terms in the unsteady energy conservation equation. The power term was predominantly influenced by the angular momentum flow rate difference and the change rate of angular momentum. Each term was quantitatively evaluated, and its contribution to the unsteady pressure rise was discussed. Within the range of frequencies tested in this study, the transfer matrix for the three-dimensional centrifugal impeller could be effectively approximated through a first-order lag approximation considering a series-connected derivative system. We believe that our findings can be extended to centrifugal pumps when disregarding the compressibility effects such as cavitation.
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