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首页> 外文期刊>Applied Mathematical Modelling >Coupled fluid-solid thermal interaction modeling for efficient transient simulation of biphasic water-steam energy systems
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Coupled fluid-solid thermal interaction modeling for efficient transient simulation of biphasic water-steam energy systems

机译:耦合的流固热相互作用模型,可有效地进行两相水汽能源系统的瞬态仿真

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摘要

This paper proposes a fluid-solid coupled finite element formulation for the transient simulation of water-steam energy systems with phase change due to boiling and condensation. As it is commonly assumed in the study of thermal systems, the transient effects considered are exclusively originated by heat transfer processes. A homogeneous mixture model is adopted for the analysis of biphasic flow, resulting in a nonlinear transient advection-diffusion-reaction energy equation and an integral form for mass conservation in the fluid, coupled to the linear transient heat conduction equation for the solid. The conservation equations are approximated applying a stabilized Petrov-Galerkin FEM formulation, providing a set of coupled nonlinear equations for mass and energy conservation. This numerical model, combined with experimental heat transfer coefficients, provides a comprehensive simulation tool for the coupled analysis of boiling and condensation processes. For the treatment of enthalpy discontinuities traveling with the flow, a novel explicit-implicit time integration method based on Crank-Nicolson scheme is proposed, analyzing its accuracy and stability properties. To reduce problem size and enhance numerical efficiency, a modal superposition method with balanced truncation is applied to the solid equations. Finally, different example problems are solved to demonstrate the capabilities, flexibility and accuracy of the proposed formulation.
机译:本文提出了一种流固耦合有限元公式,用于水-蒸汽能量系统因沸腾和冷凝而发生相变的瞬态模拟。正如在热系统研究中通常假定的那样,所考虑的瞬态效应完全是由传热过程引起的。采用均质混合模型分析双相流,从而产生非线性瞬态对流-扩散-反应能方程和流体质量守恒的积分形式,再加上固体的线性瞬态热传导方程。采用稳定的Petrov-Galerkin FEM公式近似守恒方程,为质量和能量守恒提供了一组耦合的非线性方程。该数值模型结合实验传热系数,为沸腾和冷凝过程的耦合分析提供了一个综合的仿真工具。为了解决焓随流传播的不连续性问题,提出了一种基于Crank-Nicolson格式的显式-隐式时间积分方法,并分析了其精度和稳定性。为了减小问题的大小并提高数值效率,将具有平衡截断的模态叠加方法应用于实体方程。最后,解决了不同的示例问题,以证明所提出配方的功能,灵活性和准确性。

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