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Finite Element Method for Computational Fluid Dynamics with Turbulent Heat Transfer

Finite Element Method for Computational Fluid Dynamics with Turbulent Heat Transfer
湍流传热计算流体动力学的有限元方法
批准号:
03650158
负责人:
TANAHASHI Takahiko
金额:
$1.34万
依托单位:
依托单位国家:
日本
项目类别:
Grant-in-Aid for General Scientific Research (C)
财政年份:
1991
资助国家:
日本
项目状态:
已结题
起止时间:
1991 至 1992

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项目成果

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中文摘要
翻译
数值模拟是一种广泛应用于研究各种工艺装置中热流体行为的方法。数值模拟中最大的问题是如何在数值上处理实际技术装置复杂的边界形状。解决上述问题的数值方法是FEM (Finite Element method),该方法易于建立包括前后配置在内的统一流动分析系统。然而,在有限元数值模拟中,以下问题成为一个严重的问题:(1)有效地满足连续性方程的数值算法;(2)单元系数矩阵的有效计算。运用速度与伯努利函数的同时松弛法和单元系数矩阵的综合分析公式,提出了一种适用于热流体大规模数值模拟的广义简化标记与单元法(GSMAC)。为了验证该数值方法,申请人对以下问题进行了数值计算:(1)同心水平环形环内的自然对流,(2)旋转轧辊周围的流动,(3)平行板间导电流体的入口流动,并得到了有效的结果。近年来,紊流换热的数值计算方法大多采用大涡模拟方法。传统的LES分析方法主要是频谱法和有限差分法。将LES引入GSMAC-FEM,对两个平行板间的湍流流动进行了数值分析。这证实了目前的数值方法在紊流传热计算流体力学方面取得了显著的成就。
英文摘要
A numerical simulation is extensively used as a procedure to prospect the behaviors of thermal fluids in each kind of technical devices. The largest problem in a numerical simulation is the way how to treat a complex boundary shape of actual technical devices numerically. The numerical method to resolve the above-mentioned problem is FEM (Finite Element Method), which is easy to establish a unified flow analysis system including pre-post disposition. However, in the numerical simulation using FEM the following subjects become a serious problem : (1) the numerical algorithms to satisfy the equation of continuity efficiently, (2) the effective calculation of element coefficient matrices. Using both the simultaneous relaxation method of velocity and Bernoulli function and the integrated analysis formula of element coefficient matrices, the applicant proposed so far a new GSMAC (Generalized Simplified Marker And Cell) method, which is proper for a large-scale numerical simulation for thermal fluids. In order to verify the present numerical method, the applicant calculated the following problems numerically : (1) natural convections in concentric horizontal anulli, (2) flows around a rotaring roll, (3) entrance flows of electrically conducting fluids between two parallel plates, and efficient results were obtained. In the recent years, most of numerical method for turbulent heat transfer have been calculated using LES (Large Eddy Simulation). The conventional LES is mostly analyzed by spectrum method and FDM (Finite Difference Method). Introducing LES into GSMAC-FEM, the turbulent flows between two parallel plates are analyzed numerically. This con-firms that the present numerical method has made remarkable achievements for computational fluid dynamics with turbulent heat transfer.
期刊论文(29)
专著(0)
科研奖励(0)
会议论文
佐藤・渡部・久納 鈴木・棚橋: "回転しているロールまわりの流動拡散解析" 日本機械学会論文集(B編). 58-548. 108-1091 (1992)
Sato、Watanabe、Kuno、Suzuki、Tanahashi:“旋转辊周围的流动扩散分析”日本机械工程师学会会刊(B 版)108-1091(1992 年)。
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加藤,棚橋: "流速とBernoulli関数の同時緩和法を用いた三次元非圧縮粘性流体流れの有限要素解析" 日本機械学会論文集(B編). 57ー540. 2640-2647 (1991)
Kato, Tanahashi:“使用流速和伯努利函数的同时松弛方法进行三维不可压缩粘性流体流动的有限元分析”日本机械工程师学会会刊(编辑 B)2640-2647。 )
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加藤・棚橋・太田: "水平同軸二重円筒内自然対流の有限要素解析" 日本機械学会論文集(B編). 58-547. 686-691 (1992)
Kato、Tanahashi 和 Ota:“水平同轴双圆柱体中自然对流的有限元分析”日本机械工程师学会会刊(B 版)686-691(1992 年)。
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Y.Ido,T.Tanahashi,M.Kiya: "Fundamental Theory for Hydrodynamics of Magnetic Fluids" Nonlinear Phenomena in Electromagnetic Fields,Elsevier. 3. 161-164 (1992)
Y.Ido、T.Tanahashi、M.Kiya:“磁流体流体动力学的基本理论”电磁场中的非线性现象,爱思唯尔。
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共 27 条
    Development of Computational Fluid Dynamics for Dispersed Open System
    • 批准号:
      09650206
    • 项目类别:
      Grant-in-Aid for Scientific Research (C)
    • 资助金额:
      $1.98万
    • 财政年份:
      1997
    • 负责人:
      TANAHASHI Takahiko
    • 依托单位:
    Development of the numerical scheme and finite element analysis for thermo-electrically conducting fluids
    • 批准号:
      05650176
    • 项目类别:
      Grant-in-Aid for General Scientific Research (C)
    • 资助金额:
      $1.47万
    • 财政年份:
      1993
    • 负责人:
      TANAHASHI Takahiko
    • 依托单位:
    Natural Convection of a Magnetic Fluid under the Magnetic Field
    • 批准号:
      01550157
    • 项目类别:
      Grant-in-Aid for General Scientific Research (C)
    • 资助金额:
      $1.15万
    • 财政年份:
      1989
    • 负责人:
      TANAHASHI Takahiko
    • 依托单位:
    海外基金