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1. An expanded mixed covolume element method for integro-differential equation of Sobolev type on triangular grids SCIE SCOPUS 期刊论文

作者:Fang, ZC;Li, H;Liu, Y;He, S

作者全称:Fang, Zhichao;Li, Hong;Liu, Yang;He, Siriguleng

作者机构:[Fang, Zhichao; Li, Hong; Liu, Yang; He, Siriguleng] Inner Mongolia Univ, Sch Math Sci, Hohhot 010021, Peoples R China.

第一署名单位:[Fang, Zhichao; Li, Hong; Liu, Yang; He, Siriguleng] Inner Mongolia Univ, Sch Math Sci, Hohhot 010021, Peoples R China.

第一作者:Fang, Zhichao

通讯作者:Fang, ZC

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

来源:ADVANCES IN DIFFERENCE EQUATIONS,2017,Vol.2017,Issue.1

基金:National Natural Science Fund of China [11661058, 11361035, 11501311]; Natural Science Fund of Inner Mongolia Autonomous Region [2016BS0105, 2016MS0102, 2017MS0107]; Scientific Research Projection of Higher Schools of Inner Mongolia [NJZY14013]; Program of Higher-Level Talents of Inner Mongolia University [30105-135127]

JCR分区:MATHEMATICS为Q1;MATHEMATICS, APPLIED为Q2

中科院分区:大类数学4区;小类数学4区;小类应用数学4区

(JCR)当年影响因子:1.066

(JCR)5年影响因子:1.095

ESI学科:MATHEMATICS

教育部学科:数学

关键词:integro-differential equation of Sobolev type; expanded mixed covolume element method; optimal a priori error estimate

摘要:The expanded mixed covolume Element (EMCVE) method is studied for the two-dimensional integro-differential equation of Sobolev type. We use a piecewis 更多

2. The modified two-dimensional Toda lattice with self-consistent sources SCIE SCOPUS 期刊论文

作者:Gegenhasi

作者全称:Gegenhasi

作者机构:[Gegenhasi] Inner Mongolia Univ, Sch Math Sci, 235 West Coll Rd, Hohhot 010021, Inner Mongolia, Peoples R China.

第一署名单位:[Gegenhasi] Inner Mongolia Univ, Sch Math Sci, 235 West Coll Rd, Hohhot 010021, Inner Mongolia, Peoples R China.

第一作者:Gegenhasi

通讯作者:Gegenhasi

通讯作者地址:Gegenhasi (reprint author), Inner Mongolia Univ, Sch Math Sci, 235 West Coll Rd, Hohhot 010021, Inner Mongolia, Peoples R China.

来源:ADVANCES IN DIFFERENCE EQUATIONS,2017,Vol.2017,Issue.1

基金:Natural Science Foundation of Inner Mongolia Autonomous Region [2016MS0115]; National Natural Science Foundation of China [11601247, 11605096]

JCR分区:MATHEMATICS为Q1;MATHEMATICS, APPLIED为Q2

中科院分区:大类数学4区;小类数学4区;小类应用数学4区

(JCR)当年影响因子:1.066

(JCR)5年影响因子:1.095

ESI学科:MATHEMATICS

教育部学科:数学

关键词:modified two-dimensional Toda lattice equation; source generation procedure; Grammian determinant; Casorati determinant

摘要:In this paper, we derive the Grammian determinant solutions to the modified two-dimensional Toda lattice, and then we construct the modified two-dimen 更多

更新时间:Mar 28, 2019
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