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A QUANTITATIVE COMPARISON BETWEEN A LOW ORDER MODEL AND A 3D FEM CODE FOR THE STUDY OF THERMOACOUSTIC COMBUSTION INSTABILITIES

机译:低阶模型与用于热声燃烧型稳定性研究的3D FEM代码之间的定量比较

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The study of thermoacoustic combustion instabilities has an important role for safety operation in modern gas turbines equipped with lean premixed dry low emission combustion systems. Gas turbine manufacturers often adopt simulation tools based on low order models for predicting the phenomenon of humming. These simulation codes provide fast responses and good physical insight, but only one-dimensional or two-dimensional simplified schemes can be generally examined. The finite element method can overcome such limitations, because it allows to examine three-dimensional geometries and to search the complex eigenfrequencies of the system. Large Eddy Simulation (LES) techniques are proposed in order to investigate the instability phenomenon, matching pressure fluctuations with turbulent combustion phenomena to study thermoacoustic combustion oscillations, even if they require large numerical resources. The finite element approach solves numerically the Helmholtz equation problem converted in a complex eigenvalue problem in the frequency domain. Complex eigenvalues of the system allow us to identify the complex eigenfrequencies of the combustion system analyzed, so that we can have a valid indication of the frequencies at which thermoacoustic instabilities are expected and of the growth rate of the pressure oscillations at the onset of instability. Through the collaboration among Ansaldo Energia, University of Genoa and Polytechnic University of Bari, a quantitative comparison between a low order model, called LOMTI, and the three-dimensional finite element method has been examined, in order to exploit the advantages of both the methodologies.
机译:热声燃烧稳定性的研究在现代燃气轮机安全运行中具有重要作用,配备精益预混的干燥低排放燃烧系统。燃气轮机制造商经常采用基于低阶模型采用仿真工具,以预测蜂鸣的现象。这些仿真代码提供了快速响应和良好的物理洞察力,但通常只检查一维或二维简化方案。有限元方法可以克服这些限制,因为它允许检查三维几何形状并搜索系统的复杂特征频率。提出了大型涡流仿真(LES)技术,以研究不稳定现象,即使它们需要大型数值资源,也可以使用湍流燃烧现象匹配压力波动。有限元方法在数值上解决了频域中复杂的特征值问题的亥姆霍兹方程问题。系统的复杂特征值允许我们识别分析的燃烧系统的复杂特征频官,因此我们可以具有预期热声稳定性和压力振荡的生长速率在不稳定性时的频率的有效指示。通过Ansaldo Energia的合作,热那亚大学和工业大学的Bari大学,已经检查了低阶模型,称为LOMTI和三维有限元方法的定量比较,以利用方法的优点。

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