一个非线性偏微分方程边值问题的对称约化及其数值解Symmetry Reduction and Its Numerical Solution to the Boundary Value Problem of a Nonlinear Partial Differential Equation
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Advances in Applied Mathematics Vol.5 No.3, 全文下载: PDF HTML XML DOI:10.12677/AAM.2016.53046, August 18 2016
两类基于Riemann-Liouville分数阶导数的非线性偏微分方程的对称分析Symmetry Analysis of Two Kinds of Nonlinear Partial Differential Equations Based on Riemann-Liouville Fractional Derivatives
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Advances in Applied Mathematics Vol.12 No.7, 全文下载: PDF HTML XML DOI:10.12677/AAM.2023.127341, July 28 2023
《纽约时报》中的中国竞技体育运动员媒介形象建构分析Constructivism Analysis of Media Image of Chinese Athletes on “New York Times”
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Advances in Social Sciences Vol.4 No.1, 全文下载: PDF HTML XML DOI:10.12677/ASS.2015.41003, April 17 2015
几种广义的函数展开法在构建偏微分方程精确解中的文献综述与应用(G′/G2)-展开法、(exp)-展开法构建(2 + 1)维Boiti-Leon-Pempinelli方程精确解A Literature Review and Application of Sev Eral Generalized Function Expansion Methods in Constructing Exact Solutions of Partial Differential Equations(G′/G2)-Expansion Method,(exp)-Expansion Method Construction (2 + 1) Exact Solution of the Dimensional Boiti-Leon-Pempinelli Equation
吴大山, 孙峪怀, 杜玲禧 下载量: 1,118 浏览量: 5,389 国家自然科学基金支持
Advances in Applied Mathematics Vol.8 No.10, 全文下载: PDF HTML XML DOI:10.12677/AAM.2019.810196, October 31 2019
满足变系数方程的G展开法及RLW-Burgers方程的新精确解The G Expansion Method of Satisfying a Variable Coefficient Equation and New Exact Solutions of Rlw-Burgers Equation
王 鑫 下载量: 1,682 浏览量: 1,966 国家自然科学基金支持
Advances in Applied Mathematics Vol.7 No.1, 全文下载: PDF HTML XML DOI:10.12677/AAM.2018.71010, January 25 2018
利用扩展的(G'/G)展开法求(3 + 1)维YSFY势方程的精确解Using the Extend (G'/G) Expansion Method to Obtain the Exact Solution of the (3 + 1)-Dimensional Potential YTSF Equation
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Pure Mathematics Vol.9 No.1, 全文下载: PDF HTML XML DOI:10.12677/PM.2019.91014, January 29 2019