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Numerical Solution of Transonic Wet Steam Flow in Blade-to-Blade Cascade with Non-equilibrium Condensation and Real Thermodynamics

机译:具有非平衡冷凝和真实热力学的刀片到叶片级联中跨音湿蒸汽流量的数值解

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摘要

We present an engineering approach to mathematical modeling and numerical solution of 2D inviscid transonic flow of wet steam in a steam turbine cascade channel of penultimate stage at rotor tip section in full Eulerian framework. Our flow model consists of the Euler system for the mixture (dry steam + homogeneously dispersed water droplets) and transport equations for moments of droplet number distribution function known as method of moments. Thermodynamic properties of vapor steam are provided by set of IAPWS equations. For equation of state for vapor phase valid both in superheated and wet (meta-stable) region we adopted recently developed equation in CFD formulation for low pressures provi1ded by Hrubý et al. [9], [8], [10]. For extraction of vapor parameters from the mixture ones we implemented simple relations in polynomial form describing thermodynamic properties of saturated liquid state. Nucleation model is resorting to modified classical nucleation theory. Linear droplet growth model is implemented for calculation of liquid sources. Numerical method is simple: cell-centered finite volume approach, 1st-order AUSM+ scheme for spatial derivatives, symmetrical fractional step method for separation of convection and condensation part, explicit 2-stage 2nd-order Runge-Kutta method for time integration. Geometry of blade profile and experimental results are provided by Bakhtar’s work [22], [23]. Results were obtained for one subsonic inlet/subsonic outlet regime and gave quite reasonable accordance with experiment.
机译:我们在全欧利亚框架中转子尖端函数级蒸汽汽轮机级联蒸汽汽轮级湿蒸汽湿蒸汽的数学建模和数值解的数学建模和数值解。我们的流程模型包括用于混合物(干蒸汽+均匀分散的水滴)的欧拉系统和传输方程,用于称为时刻方法的液滴数分布函数。蒸汽蒸汽的热力学性能由一组IAPWS方程提供。对于在过热和湿(Meta-Sably)区域中的气相状态有效的状态,我们通过Hrubý等人的低压施用最近在CFD制剂中采用的最近开发的等式。 [9],[8],[10]。为了从混合物中提取蒸汽参数,我们实施了描述饱和液态热力学性质的多项式形式的简单关系。成核模型正在诉诸修改经典成核理论。线性液滴生长模型用于计算液体来源。数值方法很简单:以细胞为中心的有限体积方法,1阶AUSM +空间衍生物的方案,对对流和冷凝部分的分离的对称分数步骤方法,显式的2级2nd runge-Kutta方法用于时间集成。 Bakhtar的工作提供了刀片轮廓和实验结果的几何形状[22],[23]。获得一个亚音速入口/亚音速出口方案获得的结果,并根据实验提供了相当合理的结果。

著录项

  • 作者

    Vladimír Hric; Jan Halama;

  • 作者单位
  • 年度 2015
  • 总页数
  • 原文格式 PDF
  • 正文语种 eng
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