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1. A reduced-order FVE extrapolation algorithm based on proper orthogonal decomposition technique and its error analysis for Sobolev equation EI SCIE SCOPUS 期刊论文 认领

作者:Luo, ZD;Li, H;Chen, J;Teng, F

作者全称:Luo, Zhendong;Li, Hong;Chen, Jing;Teng, Fei

作者机构:[Luo, Zhendong] North China Elect Power Univ, Sch Math & Phys, Beijing 102206, Peoples R China.; [Li, Hong] Inner Mongolia Univ, Sch Math Sci, Hohho 更多

第一作者:Luo, Zhendong

通讯作者:Luo, Zhendong

通讯作者地址:Luo, ZD (reprint author), North China Elect Power Univ, Sch Math & Phys, Beijing 102206, Peoples R China.

来源:JAPAN JOURNAL OF INDUSTRIAL AND APPLIED MATHEMATICS,2015,Vol.32,Issue.1

基金:National Science Foundation of China [11271127, 11361035, 11271367];; Science Research Project of Guizhou Province Education Department; [QJHKYZ[2013]207]; Natural Science Foundation of Inner Mongolia; [2012MS0106]

JCR分区:MATHEMATICS, APPLIED为Q4

中科院分区:大类数学4区;小类应用数学4区

(JCR)当年影响因子:0.566

(JCR)5年影响因子:0.661

WOS被引频次:1

ESI学科:MATHEMATICS

教育部学科:数学

关键词:Proper orthogonal decomposition; Reduced-order finite volume element; extrapolation algorithm; Sobolev equation; Error estimate

摘要:In this paper, a proper orthogonal decomposition (POD) technique is used to treat the classical finite volume element (FVE) formulation for two-dimens 更多

更新时间:Mar 28, 2019
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