1993•Linear and Multilinear AlgebraRequires access

A cramer rule for solution of the general restricted linear equation∗

Yonglin Chen

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Abstract

For the unique solution or one of solutions of a general restricted linear equations where A∊ C m×n b∊ AT, and Tis an arbitrary but fixed subspace of Cn , we derive a Cramer rule (determinantal formula) and give a unified treatment of related problems considered in references [2, 3, 4, 5, 6].

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What this paper is about

For the unique solution or one of solutions of a general restricted linear equations where A∊ C m×n b∊ AT, and Tis an arbitrary but fixed subspace of Cn , we derive a Cramer rule (determinantal formula) and give a unified treatment of related problems considered in references [2, 3, 4, 5, 6].

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Available abstract

For the unique solution or one of solutions of a general restricted linear equations where A∊ C m×n b∊ AT, and Tis an arbitrary but fixed subspace of Cn , we derive a Cramer rule (determinantal formula) and give a unified treatment of related problems considered in references [2, 3, 4, 5, 6].

Key concepts: Mathematics, Subspace topology, Applied mathematics, Combinatorics, Pure mathematics, Mathematical analysis

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