A characterization of bases of tropical kernels in terms of Cramer's rule

被引：0

作者：

Nishida, Yuki ^{[1
]}

Watanabe, Sennosuke ^{[2
]}

Watanabe, Yoshihide ^{[3
]}

机构：

[1] Graduate School of Science and Engineering, Science of Environment and Mathematical Modeling, Doshisha University, 1-3 Tatara Miyakodani, Kyotanabe City,610-0394, Japan

[2] Department of General Education, National Institute of Technology, Oyama College, 771 Nakakuki, Oyama City,323-0806, Japan

[3] Faculty of Science and Engineering, Department of Mathematical Sciences, Doshisha University, 1-3 Tatara Miyakodani, Kyotanabe City,610-0394, Japan

来源：

Linear Algebra and Its Applications | 2021年 / 601卷

关键词：

13;

D O I：

暂无

中图分类号：

学科分类号：

摘要：

引用

页码：301 / 310

共 50 条

[31] Practical reasoning, rule-following and belief revision: an account in terms of Jeffrey’s rule
Cyril Hédoin
Synthese, 2021, 198 : 7627 - 7645
[32] Practical reasoning, rule-following and belief revision: an account in terms of Jeffrey's rule
Hedoin, Cyril
SYNTHESE, 2021, 198 (08) : 7627 - 7645
[33] Solution of System of Symbolic 2-Plithogenic Linear Equations using Cramer’s Rule
Prabakaran P.
Smarandache F.
Neutrosophic Sets and Systems, 2023, 59 : 307 - 318
[34] Pre-service mathematics teachers' mental constructions when using Cramer's rule
Ndlovu, Zanele
Brijlall, Deonarain
SOUTH AFRICAN JOURNAL OF EDUCATION, 2019, 39 (01)
[35] Analogs of Cramer's rule for the minimum norm least squares solutions of some matrix equations
Kyrchei, Ivan
APPLIED MATHEMATICS AND COMPUTATION, 2012, 218 (11) : 6375 - 6384
[36] Solving a System of Linear Algebraic Equations with a Tridiagonal Matrix: A New Look at Cramer’s Rule
S. K. Kydyraliev
S. N. Sklyar
A. B. Urdaletova
Numerical Analysis and Applications, 2021, 14 : 249 - 257
[37] Solving a System of Linear Algebraic Equations with a Tridiagonal Matrix: A New Look at Cramer's Rule
Kydyraliev, S. K.
Sklyar, S. N.
Urdaletova, A. B.
NUMERICAL ANALYSIS AND APPLICATIONS, 2021, 14 (03) : 249 - 257
[38] Regularized distributions and entropic stability of Cramer's characterization of the normal law
Bobkov, S. G.
Chistyakov, G. P.
Goetze, F.
STOCHASTIC PROCESSES AND THEIR APPLICATIONS, 2016, 126 (12) : 3865 - 3887
[39] A New and Simple Method of Solving Large Linear Systems: Based on Cramer's Rule but Employing Dodgson's Condensation
Ufuoma, Okoh
WORLD CONGRESS ON ENGINEERING AND COMPUTER SCIENCE, WCECS 2013, VOL I, 2013, I : 123 - 128
[40] A characterization for the W-weighted Drazin inverse and a Cramer rule for the W-weighted Drazin inverse solution
Wei, YM
APPLIED MATHEMATICS AND COMPUTATION, 2002, 125 (2-3) : 303 - 310

← 1 2 3 4 5 →