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1. A High-Order NVD/TVD-Based Polynomial Upwind Scheme for the Modified Burgers' Equations SCIE SCOPUS 期刊论文 认领

作者:Gao, W;Liu, Y;Cao, B;Li, H

作者全称:Gao, Wei;Liu, Yang;Cao, Bin;Li, Hong

作者机构:[Gao, Wei; Liu, Yang; Cao, Bin; Li, Hong] Inner Mongolia Univ, Sch Math Sci, Hohhot, Peoples R China.

第一署名单位:[Gao, Wei; Liu, Yang; Cao, Bin; Li, Hong] Inner Mongolia Univ, Sch Math Sci, Hohhot, Peoples R China.

第一作者:Gao, Wei

通讯作者:Gao, W

通讯作者地址:Gao, W (reprint author), Inner Mongolia Univ, Sch Math Sci, Hohhot, Peoples R China.

来源:ADVANCES IN APPLIED MATHEMATICS AND MECHANICS,2012,Vol.4,Issue.5

基金:National Natural Science Foundation of China [11061021]; Chinese; Ministry of Education [12024]; Scientific Research Projection of Higher; Schools of Inner Mongolia [NJ10016, NJ10006, NJZZ12011]; National; Natural Science Foundation of Inner Mongolia Province [2011BS0102]

JCR分区:MATHEMATICS, APPLIED为Q4;MECHANICS为Q4

中科院分区:大类物理4区;小类应用数学4区;小类力学4区

(JCR)当年影响因子:0.636

(JCR)5年影响因子:0.833

WOS被引频次:1

SCOPUS被引频次:1

ESI学科:MATHEMATICS

教育部学科:数学,光学工程,力学,控制科学与工程,机械工程

关键词:modified Burgers' equation; TVD; NVD; upwind scheme

摘要:A bounded high order upwind scheme is presented for the modified Burgers' equation by using the normalized-variable formulation in the finite volume f 更多

2. Time two-mesh algorithm combined with finite element method for time fractional water wave model SCIE EI SCOPUS 期刊论文 认领

作者:Liu, Y;Yu, ZD;Li, H;Liu, FW;Wang, JF

作者全称:Liu, Yang;Yu, Zudeng;Li, Hong;Liu, Fawang;Wang, Jinfeng

作者机构:[Liu, Yang; Yu, Zudeng; Li, Hong; Wang, Jinfeng] Inner Mongolia Univ, Sch Math Sci, Hohhot 010021, Peoples R China.;[Liu, Fawang] Queensland Univ Tech 更多

第一作者:Liu, Yang

通讯作者:Liu, Fawang(f.liu@qut.edu.au)

通讯作者地址:Liu, FW (reprint author), Queensland Univ Technol, Sch Math Sci, GPO Box 2434, Brisbane, Qld 4001, Australia.

来源:INTERNATIONAL JOURNAL OF HEAT AND MASS TRANSFER,2018,Vol.120

基金:National Natural Science Foundation of China [11661058, 11761053]; Natural Science Fund of Inner Mongolia Autonomous Region [2016MS0102, 2017MS0107]; program for Young Talents of Science and Technology in Universities of Inner Mongolia Autonomous Region [NJYT-17-A07]

JCR分区:MECHANICS为Q1;THERMODYNAMICS为Q1;ENGINEERING, MECHANICAL为Q1

中科院分区:大类工程技术2区;小类工程:机械2区;小类力学2区;小类热力学2区

(JCR)当年影响因子:3.891

(JCR)5年影响因子:3.95

WOS被引频次:2

SCOPUS被引频次:3

ESI学科:ENGINEERING

教育部学科:社会学,地质学,动力工程及工程热物理,机械工程

关键词:Time two-mesh finite element algorithm; Time fractional water wave model; Stability; A priori error estimates; CPU time

摘要:In this article, a new time two-mesh (TT-M) finite element (FE) method, which is constructed by a new TT-M algorithm and FE method in space, is propos 更多

3. Time second-order finite difference/finite element algorithm for nonlinear time-fractional diffusion problem with fourth-order derivative term SCOPUS EI SCIE 期刊论文 会议论文 认领

作者:Liu, N;Liu, Y;Li, H;Wang, JF

作者全称:Liu, Nan;Liu, Yang;Li, Hong;Wang, Jinfeng

作者机构:[Liu, Nan; Liu, Yang; Li, Hong; Wang, Jinfeng] Inner Mongolia Univ, Sch Math Sci, Hohhot 010021, Peoples R China.;[Wang, Jinfeng] Inner Mongolia Univ 更多

通讯作者:Liu, Yang(mathliuyang@aliyun.com)

通讯作者地址:Liu, Y (reprint author), Inner Mongolia Univ, Sch Math Sci, Hohhot 010021, Peoples R China.

来源:COMPUTERS & MATHEMATICS WITH APPLICATIONS,2018,Vol.75,Issue.10

基金:National Natural Science Foundation of China [11661058, 11761053]; Natural Science Foundation of Inner Mongolia [2016MS0102, 2015MS0114, 2017MS0107]; Program for Young Talents of Science and Technology in Universities of Inner Mongolia Autonomous Region [NJYT-17-A07]; Scientific research innovation project of postgraduate of Inner Mongolia [10000-16010109-45]

JCR分区:MATHEMATICS, APPLIED为Q1

(JCR)当年影响因子:1.86

(JCR)5年影响因子:2.08

WOS被引频次:1

SCOPUS被引频次:2

ESI学科:MATHEMATICS

关键词:Nonlinear fourth-order time fractional diffusion equations; Galerkin mixed finite element algorithm; Second-order difference scheme in time; Error analysis; Stability; Existence and uniqueness

摘要:In this article, we study and analyze a Galerkin mixed finite element (MFE) method combined with time second-order discrete scheme for solving nonline 更多

更新时间:Mar 28, 2019
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