首页> 外文期刊>Proceedings of the Institution of Mechanical Engineers, Part A: Journal of Power and Energy >Dimensionless flow equations for dynamic simulation of turbomachine components and fluid systems
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Dimensionless flow equations for dynamic simulation of turbomachine components and fluid systems

机译:用于涡轮机零部件和流体系统动态仿真的无量纲流动方程

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摘要

In this work, a dimensionless form of the equations of motion used for dynamic simulation of turbomachine components is presented. The dimensionless equations are obtained from the governing equations of unsteady compressible viscous one-dimensional flow by defining three variables of state that have a direct link with the variables measured in the experimental investigations: total pressure, total temperature, and the Mach number. The new dimensionless form of equations presents the characteristics of generality that makes it easy to apply to many fluid dynamic problems. The application of dimensionless equations to more complex systems can be simplified and made easier by using the lumped parameter discretization method. Another important feature of the dimensionless system of equations is that it can be solved explicitly without any iterative process within each step of integration, thus making it easier and faster during dynamic simulations. The equations can be further simplified in the case of stationary flows for which some examples of application are given in order to highlight the generality of the method and its ease of application.
机译:在这项工作中,提出了用于汽轮机部件动态仿真的运动方程的无量纲形式。通过定义三个状态变量,这些变量与实验研究中测得的变量有直接联系,从不稳定的可压缩粘性一维流的控制方程中获得了无量纲方程:总压力,总温度和马赫数。新的无量纲形式的方程式具有通用性,可轻松应用于许多流体动力学问题。通过使用集总参数离散化方法,可以简化无因次方程在更复杂的系统中的应用。无量纲方程组的另一个重要特征是,可以在积分的每个步骤中都无需任何迭代过程的情况下,将其显式求解,从而使其在动态仿真过程中更加轻松快捷。在固定流的情况下,可以进一步简化方程式,并给出了一些应用示例,以强调该方法的一般性及其易于应用。

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