IMECH-IR  > 高温气体动力学国家重点实验室
An Adaptive Multimoment Global Model on a Cubed Sphere
Chen CG(陈春刚); Xiao F(肖锋); Li XL; Chen, CG (reprint author), Chinese Acad Sci, Inst Mech, LHD, 15 Beisihuanxi Rd, Beijing 100190, Peoples R China
发表期刊Monthly Weather Review
2011
卷号139期号:2页码:523-548
ISSN0027-0644
摘要An adaptive global shallow-water model is proposed on cubed-sphere grid using the multimoment finite volume scheme and the Berger-Oliger adaptive mesh refinement (AMR) algorithm that was originally designed for a Cartesian grid. On each patch of the cubed-sphere grid, the curvilinear coordinates are constructed in a way that the Berger-Oliger algorithm can be applied directly. Moreover, an algorithm to transfer data across neighboring patches is proposed to establish a practical integrated framework for global AMR computation on the cubed-sphere grid. The multimoment finite volume scheme is adopted as the fluid solver and is essentially beneficial to the implementation of AMR on the cubed-sphere grid. The multimoment interpolation based on both volume-integrated average (VIA) and point value (PV) provides the compact reconstruction that makes the present scheme very attractive not only in dealing with the artificial boundaries between different patches but also in the coarse fine interpolations required in the AMR computations. The single-cell-based reconstruction avoids involving more than two nesting levels during interpolations. The reconstruction profile of constrained interpolation profile-conservative semi-Lagrangian scheme with third-order polynomial function (CIP-CSL3) is adopted where the slope parameter provides a flexible and convenient switching to get the desired numerical properties, such as high-order (fourth order) accuracy, monotonicity, and positive definiteness. Numerical experiments with typical benchmark tests for both advection equation and shallow-water equations are carried out to evaluate the proposed model. The numerical errors and the corresponding CPU times of numerical experiments on uniform and adaptive meshes verify the performance of the proposed model. Compared to the uniformly refined grid, the AMR technique is able to achieve the similar numerical accuracy with less computational cost.
关键词Shallow-water Equations Finite-volume Method Barotropic Vorticity Equation Mesh Refinement Efficient Implementation Incompressible Flows Unified Formulation Weather Prediction Conservation-laws Grid Refinement
学科领域Meteorology & Atmospheric Sciences
DOI10.1175/2010MWR3365.1
URL查看原文
收录类别SCI ; EI
语种英语
WOS记录号WOS:000288729300013
关键词[WOS]SHALLOW-WATER EQUATIONS ; FINITE-VOLUME METHOD ; BAROTROPIC VORTICITY EQUATION ; MESH REFINEMENT ; EFFICIENT IMPLEMENTATION ; INCOMPRESSIBLE FLOWS ; UNIFIED FORMULATION ; WEATHER PREDICTION ; CONSERVATION-LAWS ; GRID REFINEMENT
WOS研究方向Meteorology & Atmospheric Sciences
WOS类目Meteorology & Atmospheric Sciences
项目资助者This work is supported by National Natural Science Foundation of China and Chinese Academy of Sciences under Projects 10852001, 10902116, 40805045, and KJCX2-YW-L04. We thank anonymous reviewers for their constructive suggestions.
论文分区二类/Q2
引用统计
被引频次:20[WOS]   [WOS记录]     [WOS相关记录]
文献类型期刊论文
条目标识符http://dspace.imech.ac.cn/handle/311007/45179
专题高温气体动力学国家重点实验室
通讯作者Chen, CG (reprint author), Chinese Acad Sci, Inst Mech, LHD, 15 Beisihuanxi Rd, Beijing 100190, Peoples R China
推荐引用方式
GB/T 7714
Chen CG,Xiao F,Li XL,et al. An Adaptive Multimoment Global Model on a Cubed Sphere[J]. Monthly Weather Review,2011,139,2,:523-548.
APA 陈春刚,肖锋,Li XL,&Chen, CG .(2011).An Adaptive Multimoment Global Model on a Cubed Sphere.Monthly Weather Review,139(2),523-548.
MLA 陈春刚,et al."An Adaptive Multimoment Global Model on a Cubed Sphere".Monthly Weather Review 139.2(2011):523-548.
条目包含的文件 下载所有文件
文件名称/大小 文献类型 版本类型 开放类型 使用许可
SCI-J2011104.pdf(9435KB) 开放获取--浏览 下载
个性服务
推荐该条目
保存到收藏夹
查看访问统计
导出为Endnote文件
Lanfanshu学术
Lanfanshu学术中相似的文章
[陈春刚]的文章
[肖锋]的文章
[Li XL]的文章
百度学术
百度学术中相似的文章
[陈春刚]的文章
[肖锋]的文章
[Li XL]的文章
必应学术
必应学术中相似的文章
[陈春刚]的文章
[肖锋]的文章
[Li XL]的文章
相关权益政策
暂无数据
收藏/分享
文件名: SCI-J2011104.pdf
格式: Adobe PDF
此文件暂不支持浏览
所有评论 (0)
暂无评论
 

除非特别说明,本系统中所有内容都受版权保护,并保留所有权利。