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中文核心期刊

可压缩流动问题笛卡尔网格模拟方法研究进展与展望

Progress and Prospects of Cartesian Mesh Simulation Methods for Compressible Flow Problems

  • 摘要: 计算网格是复杂流动问题精细化模拟的先决条件,会对数值结果的准确性和可靠性产生重要影响。然而,高质量计算网格生成需要费时费力的人机交互过程且严重依赖于工程师的个人经验,使得现阶段计算流体力学(CFD)自动化程度处于较低水平。笛卡尔网格具备生成简单、内存要求低、计算效率高、自动性强等特点,使其能够极大减少网格生成过程中的人工成本,因而成为CFD社区的研究热点之一。对此,本文以笛卡尔网格可压缩流模拟为主线,结合课题组多年的研究成果对其中涉及的关键技术和国内外发展现状展开综述。本文首先简要概述了笛卡尔网格自适应方法及其数据结构,随后系统阐述了切割单元、浸入边界、重叠笛卡尔网格和混合笛卡尔网格等方法的发展现状及存在的问题,最后从自适应加密策略、动态并行技术、高保真计算方法、先进物理模型及实际工程应用等多个维度深入探讨了笛卡尔网格方法涉及的关键技术与未来发展趋势。通过全面回顾和深入分析笛卡尔网格方法的研究现状和发展动态,试图为读者提供一个清晰、全面的认识,并为相关领域的研究提供有益的参考和启示。

     

    Abstract: The computational grid is an essential prerequisite for the accurate simulation of complex flow problems, significantly influencing the accuracy and reliability of the numerical results. However, generating high-quality computational meshes requires a time-consuming and laborious human-machine interaction process that heavily depends on the personal expertise of engineers, resulting in a relatively low level of automation in computational fluid dynamics (CFD) at this stage. Cartesian grids have the characteristics of simple generation, low memory requirements, high computational efficiency, and strong automation, which can substantially reduce labor costs during mesh generation. Consequently, they have emerged as a prominent research focus within the CFD community. This paper primarily examines Cartesian grid method for the compressible flow simulations, integrating years of research findings from our group and reviewing key technologies alongside domestic and international development trends. Firstly, this paper briefly summarizes the adaptive methods and data structures of Cartesian meshes. Subsequently, it systematically describes the development status and existing challenges of techniques such as cut-cell, immersed boundary, overlapping Cartesian mesh, and hybrid Cartesian mesh methods. Finally, this paper discusses critical technologies and future development trends of Cartesian grid methods from various perspectives, including adaptive refinement strategies, dynamic parallel technology, high-fidelity computing methods, advanced physical models, and practical engineering applications. Through comprehensive reviews and in-depth analyses of the current research status and development of the Cartesian grid methods, this paper aims to provide readers with a clear and comprehensive understanding, and offer valuable references and insights for related field research.

     

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