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Experimental and Numerical Analyses of Liquid and Spray Penetration under Heavy-Duty Diesel Engine Conditions

机译:重型柴油机工况下液体和喷雾渗透的实验和数值分析

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摘要

The modeling of fuel sprays under well-characterized conditions relevant for heavy-duty Diesel engine applications, allows for detailed analyses of individual phenomena aimed at improving emission formation and fuel consumption. However, the complexity of a reacting fuel spray under heavy-duty conditions currently prohibits direct simulation. Using a systematic approach, we extrapolate available spray models to the desired conditions without inclusion of chemical reactions. For validation, experimental techniques are utilized to characterize inert sprays of n-dodecane in a high-pressure, high-temperature (900 K) constant volume vessel with full optical access. The liquid fuel spray is studied using high-speed diffused back-illumination for conditions with different densities (22.8 and 40 kg/m3) and injection pressures (150, 80 and 160 MPa), using a 0.205-mm orifice diameter nozzle. High-speed Schlieren imaging is used to analyze the influence of these boundary conditions on the spray penetration. Simulations of the fuel spray are performed using a dedicated computational mesh with refinements at the known location of the jet to capture the smallest scales of interest. Using a blob injection model refined with a primary atomization and secondary breakup model, correct trends and good agreement are achieved for both liquid and spray penetration. The capability of capturing the trends at largely varying boundary conditions with a single computational approach provides a solid base for future work.
机译:在与重型柴油机应用相关的特征充分的条件下对燃料喷雾进行建模,可以对旨在改善排放物形成和燃料消耗的各种现象进行详细分析。然而,当前在重载条件下进行的反应性燃料喷雾的复杂性阻止了直接模拟。使用系统的方法,我们可以将可用的喷雾模型外推到所需条件,而无需进行化学反应。为了进行验证,利用实验技术来表征高压,高温(900 K)恒定体积容器中正十二烷的惰性喷雾,并具有完全的光学通道。使用0.205毫米孔口喷嘴,在不同密度(22.8和40 kg / m3)和喷射压力(150、80和160 MPa)的条件下,使用高速扩散背照光对液体燃料喷雾进行了研究。高速Schlieren成像用于分析这些边界条件对喷雾渗透的影响。使用专用的计算网格对燃油喷雾进行仿真,并在喷嘴的已知位置进行细化以捕获最小的目标比例。使用通过一次雾化和二次破碎模型改进的斑点注入模型,可以实现液体和喷雾渗透的正确趋势和良好的一致性。通过单一计算方法就可以在边界条件大不相同的情况下捕获趋势,这为将来的工作奠定了坚实的基础。

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