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A Generalization of Cramer's Rule
The Two-Year College Mathematics Journal, 1983(1983). A Generalization of Cramer's Rule. The Two-Year College Mathematics Journal: Vol. 14, No. 3, pp. 203-205.
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Solving constrained matrix equations and Cramer rule
Applied Mathematics and Computation, 2004The authors consider the matrix equation \(AXB=D\) where the matrices with complex entries \(A\), \(B\), \(D\) are respectively \(m\times n\), \(p\times q\), \(m\times q\), under the constraints \(R(X)\subseteq T\), \(N(X)\supseteq \widetilde{S}\) for the predetermined subspaces \(T\subseteq {\mathbb C}^n (\dim T\leq \operatorname{rank} A ...
Guorong Wang, Sanzheng Qiao
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Condensed cramer rule for solving restricted matrix equations
Applied Mathematics and Computation, 2006A Cramer rule for solving restricted matrix equations of the kind \(WAWX\widetilde{W} B\widetilde{W}=D\), \(R(X)\subset R[(AW)^{k_1}]\), \(N(X)\supset N[(\tilde{W}B)^{k_2}]\) was presented by \textit{G. Wang} and \textit{J. Sun} [Appl. Math. Comput. 154, 415--422 (2004; Zbl 1055.15024)].
Chao Gu, Guorong Wang
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Cramer’s rule for a system of quaternion matrix equations with applications
Applied Mathematics and Computation, 2018zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Guang-Jing Song +2 more
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Cramer's rule on 2-by-2 systems
ACM SIGNUM Newsletter, 1974Cramer's rule expresses the solution to a system of simultaneous linear equaations in terms of ratios of determinants. It is widely known as an example of an impractical method for large systems because of the time required to compute the determinants.
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On an Elementary Derivation of Cramer's Rule
The American Mathematical Monthly, 1953D. E. Whitford, M. S. Klamkin
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