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Dual-Solution and Choked Flow Treatment in a Streamline Curvature Throughflow Solver

机译:流线曲率通流求解器中的双溶液和and流处理

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In most turbomachinery design systems, streamline curvature based throughflow calculations make the backbone of aero design process. The fast, reliable, and easy to understand solution is especially useful in performing several multistage design iterations in a short period of time. Although the streamline curvature based technique enjoys many benefits for subsonic applications, there are some challenges for transonic and supersonic flow applications, which is the focus of this paper. In this work, it is concluded that three key improvements are required to handle transonic flows in a streamline curvature throughflow solver. These are (1) the ability to overcome dual sub and supersonic solutions and guide the solver towards a supersonic flow solution where applicable; (2) a suitable technique to calculate the streamline curvature gradient term, which can avoid singularity at sonic meridional Mach number and high gradient values in transonic flows; and (3) a suitable technique to handle choked flow in the turbomachinery flowpath. Solution procedures for "dual-solution" and choked flow treatment are new and developed as part of this work. However, a procedure for calculating streamline curvature gradient is leveraged from earlier work done by Denton (1978, "Throughflow Calculations for Transonic Axial Flow Turbines," Trans. ASME, 100, pp. 212-218) and Came (1995, "Streamline Curvature Throughflow Analysis," VDI-Ber., 1185, p. 291). Implementation of these improvements is performed in a streamline curvature based throughflow solver. Numerical improvements presented here have been tested for a range of compressor and turbine cases (both subsonic and supersonic). It is shown that the numerical improvements presented in this paper resulted in an enhanced version of the streamline curvature throughflow solver. The new code produces consistent solutions for subsonic applications with no sacrifice in the accuracy of the solver. However, considerable robustness improvements are achieved for transonic turbine cases.
机译:在大多数涡轮机械设计系统中,基于流线曲率的通流计算成为航空设计过程的基础。快速,可靠且易于理解的解决方案在短时间内执行多次多阶段设计迭代时特别有用。尽管基于流线曲率的技术在亚音速应用中具有许多优势,但跨音速和超音速流应用仍存在一些挑战,这是本文的重点。在这项工作中,得出的结论是,在流线曲率通流求解器中处理跨音速流需要进行三项关键的改进。它们是:(1)能够克服双重子和超音速解决方案并在适用的情况下将求解器引导至超音速流动解决方案的能力; (2)一种计算流线曲率梯度项的合适技术,它可以避免声子午线马赫数奇异和跨音速流中的高梯度值; (3)一种合适的技术来处理透平机械流路中的阻塞流。 “双重解决方案”和and流处理的解决程序是新的,并且是这项工作的一部分。但是,Denton(1978,“跨音速轴流式透平机的透流计算”,Trans。ASME,100,第212-218页)和Came(1995,“流线曲率”流量分析”,VDI-Ber。,1185,第291页)。这些改进的实现是在基于流线曲率的通流求解器中执行的。本文介绍的数值改进方法已针对各种压缩机和涡轮机壳体(亚音速和超音速)进行了测试。结果表明,本文提出的数值改进导致了流线曲率通流求解器的增强版本。新代码可为亚音速应用提供一致的解决方案,而不会牺牲求解器的精度。但是,对于跨音速涡轮机壳体,可实现相当大的耐用性改进。

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