Fundamental Study on High Accurate Environmental Simulation
Fundamental Study on High Accurate Environmental Simulation
批准号:
12650165
负责人:
NISHIDA Hidetoshi
金额:
$2.37万
依托单位国家:
日本
项目类别:
Grant-in-Aid for Scientific Research (C)
财政年份:
2000
资助国家:
日本
项目状态:
已结题
起止时间:
2000 至 2001
中文摘要
在本研究项目中,为了模拟环境流动问题,开发了高精度的计算程序。采用变阶线法,在空间和时间上具有较高的精度。该模型采用空间离散化和时间积分相结合的方法构建。在空间离散化中,对流项和扩散项分别采用变阶固有对流格式和改进的微分正交法。这两种离散化技术只需要改变一个参数,就可以得到任意阶的空间精度。并利用龙格-库塔格式对所得到的常微分方程组进行积分。同时,将虚拟边界法引入到该方法中。通常,具有复杂几何形状的流动都是在边界拟合坐标系(BFC)上计算的。然而,BFC系统存在效率不足的问题。在虚拟边界法中,计算是在笛卡尔网格上进行的,而不是在BFC上。此外,为了获得高分辨率,还采用了局部网格细化技术。将该方法应用于圆柱绕流计算,结果与其他计算结果吻合较好。计算时间是均匀笛卡尔网格的2/3倍。然后,在雷诺数Re=1000的范围内,模拟了绕球的流动。Re=1000时,可以重新出现层流向湍流的过渡。模拟了多球绕流过程,结果表明释放的涡是相互作用的。这些结果是由国际会议公开的。结果表明,该方法在环境模拟中具有较好的应用前景。
英文摘要
In this research project, the high accurate computational codes were developed in order to simulate environmental flow problems. The variable order method of lines (VOMOL) approach is adopted for high accuracy in space and time. The VOMOL is constructed by the spatial discretization and time integration. In the spatial discretization, the variable order proper convective scheme and the modified differential quadrature method are used for the convection and diffusion terms, respectively. Both discretization techniques give the arbitrary order of spatial accuracy by changing only 1 parameter. And the resulting system of ordinary differ ential equations in time is integrated by the Runge-Kutta type scheme. Also, the virtual boundary method is incorporated into the method. Usually, the flows with complicated geometry are computed on the boundary fitted coordinate (BFC) system. However, the BFC system has the lack of efficiency. Instead of the BFC, in the virtual boundary method, the computation is carried out on the Cartesian grid. Moreover, the local mesh refinement technique is used for obtaining the high resolution.The present method is applied to the flows around a circular cylinder and the results are in very good agreement with other computational results. The computational time is 2/3 times the uniform Cartesian grid. Then, the flows around a sphere are simulated up to Reynolds number Re=1000. In Re=1000, the transition from laminar to turbulent flow can be reappeared. The flow around multi-spheres is simulated and the results show that the released vortices are interacted each other.These results are opened by the international conferences. Then, it is concluded that the present method is very promising for the environmental simulations.
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西田秀利: "仮想境界デカルト格子法による円柱まわりの非圧縮性流れのDNS(第2報解適合格子生成法の導入)"日本機械学会論文集B編. 67・659. 1634-1639 (2001)
Hidetoshi Nishida:“使用虚拟边界笛卡尔网格方法的圆柱体周围不可压缩流动的 DNS(自适应网格生成方法的第二次报告介绍)”日本机械工程师学会会刊,B 版 67・659(2001 年)。
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Hidetoshi Nishida: "Variable Order Method of Lines : Accuracy Conservation and Applications"Lecture Notes in Computational Science and Engineering(Springer). 21. 167-174 (2002)
Hidetoshi Nishida:“线的变阶方法:精度守恒和应用”计算科学与工程讲义(施普林格)。
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H. NISHIDA: "DNS-of the Incompressible Flows Around a Sphere Using Cartesian Grid Approach with Virtual Boundary Method"Computational Fluid Dynamics 2000 (Springer). 349-354 (2001)
H. NISHIDA:“使用笛卡尔网格方法和虚拟边界方法的球体周围不可压缩流动的 DNS”计算流体动力学 2000 (Springer)。
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Hidetoshi Nishida: "DNS of the Incompressible Flows Around a Sphere Using Cartesian Grid Approach with Virtual Boundary Method"Proc.of the 1st International Conference on Computational Fluid Dynamics. 183-184 (2000)
Hidetoshi Nishida:“DNS of the Incompressible Flows around a Sphere using Cartesian Grid Approach with Virtual Boundary Method”Proc. of the 第一届国际计算流体动力学会议。
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Hidetoshi Nishida: "Cartesian Grid Approach with Virtual Boundary Method and Its Applications"Proc.of Computational Fluid Dynamics for the 21st Century. 51-52 (2000)
Hidetoshi Nishida:“笛卡尔网格方法与虚拟边界方法及其应用”Proc.of Computational Fluid Dynamics for the 21th Century。
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共 17 条
Basic research on unified flow simulator of compressible and incompressible flows
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批准号:20560159
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项目类别:Grant-in-Aid for Scientific Research (C)
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资助金额:$3.0万
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财政年份:2008
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负责人:NISHIDA Hidetoshi
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依托单位:
Development of Compressible Flow Equations into Incompressible Environmental Flow Simulations
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批准号:16560146
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项目类别:Grant-in-Aid for Scientific Research (C)
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资助金额:$1.98万
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财政年份:2004
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负责人:NISHIDA Hidetoshi
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依托单位:
Numerical Analysis of Compressible and Incompressible Turbulence Using High Order Finite Difference Method
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批准号:07650204
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项目类别:Grant-in-Aid for Scientific Research (C)
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资助金额:$1.54万
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财政年份:1995
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负责人:NISHIDA Hidetoshi
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依托单位: