分子模拟技术在复合材料研究中的应用

张量的行列式和特征多项式陈肖肖其他, 天津大学, 2014. 赞收藏引用分享浏览(6)
矩阵特征多项式计算的非行列式方法邓勇赞收藏引用分享浏览(3)
访问全文矩阵特征多项式计算的非行列式方法邓勇喀什师范学院学报, 2013, (03): 10-12. 赞收藏引用分享浏览(4)
关于两个矩阵行列式差的上界估计燕岩军其他, 2011. 赞收藏引用分享浏览
访问全文 On the characteristic polynomials and eigenvalues of some specially bordered matrices Xiong, Zhiping^; Qin, Yingying Applied Mathematics and Computation*, 2011, 218(4): 1407-1416. 赞收藏引用分享浏览(50)
访问全文 A LOWER BOUND FOR THE SMALLEST SINGULAR VALUE Zou, Limin^* Journal of Mathematical Inequalities, 2012, 6(4): 625-629. 赞收藏引用分享浏览(20)	11 被引
用矩阵的迹与行列式估计矩阵的奇异值张吉林塔里木大学学报, 2008, (01): 34-35 87. 赞收藏引用分享浏览(8)
访问全文 TWO NEW LOWER BOUNDS FOR THE SMALLEST SINGULAR VALUE Shun, Xu^* Journal of Mathematical Inequalities, 2022, 16(1): 63-68. 赞收藏引用分享浏览	1 被引
访问全文 CHARACTERISTIC POLYNOMIALS OF THE MATRICES WITH (j,k) -ENTRY q ^j±k+t Wang, Han; Sun, Zhi-Wei^* Bulletin of the Australian Mathematical Society, 2024. 赞收藏引用分享浏览
摄动离散Riccati矩阵方程解上界估计王春; 陈东彦; 王影; 刘彦慧; 于玉琴辽宁工程技术大学学报(自然科学版), 2012, (06): 905-908. 赞收藏引用分享浏览(15)

分子模拟技术在复合材料研究中的应用

摘要

Lie symmetries, exact solutions and conservation laws of time fractional Boussinesq-Burgers system in ocean waves

(2+1)-dimensional Burgers equation with a Caputo fractional derivative: Lie symmetry analysis, optimal system, exact solutions and conservation laws

Group classification of time fractional Black-Scholes equation with time-dependent coefficients

Lie Symmetry Analysis, Power Series Solutions and Conservation Laws of (2+1)-Dimensional Time Fractional Modified Bogoyavlenskii-Schiff Equations

On the generalized time fractional reaction–diffusion equation: Lie symmetries, exact solutions and conservation laws

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