
Definition of Singular matrix
1. Noun. A square matrix whose determinant is zero.
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Lexicographical Neighbors of Singular Matrix
Literary usage of Singular matrix
Below you will find example usage of this term as found in modern and/or classical literature:
1. Bulletin of the American Mathematical Society by American Mathematical Society (1919)
"Let M be the given nonsingular matrix for which it is desired to determine
whether M is of the ... One may select a nonsingular matrix, P, such that PMP1 ..."
2. Selected Proceedings of the Symposium on Inference for Stochastic Processes by Ishwar V. Basawa, C. C. Heyde, Robert Lee Taylor (2001)
"Lg for some nonsingular matrix A(0, </>), then clearly the matrix in (2.8) has
rank r so that Mg — Bk. Conversely, if Mg — Bk ie the rank of the matrix in ..."
3. Introduction to Higher Algebra by Maxime Bôcher (1907)
"is a nonsingular matrix of determinant a, and if A^ denote in the ordinary way
the cofactors of the elements of a, the matrix ."nn called the inverse of a, ..."
4. SAS/IML 9.1 by SAS Institute (2004)
"In this example, if a singular matrix is passed to the INV function, the IML
procedure pauses and executes the pushed code to make the result for the ..."
5. Proceedings of the BerkeleyAmes Conference on Nonlinear Problems in Control by Louis R. Hunt, Clyde Martin (1984)
"Then it is known [10] that there exist a nonsingular matrix V from which we can
define R in equation (21) and a nonsingular matrix T resulting in a ..."