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Definition of Scalar matrix
1. Noun. A diagonal matrix in which all of the diagonal elements are equal.
Lexicographical Neighbors of Scalar Matrix
Literary usage of Scalar matrix
Below you will find example usage of this term as found in modern and/or classical literature:
1. Introduction to Higher Algebra by Maxime Bôcher (1907)
"If we denote by k the scalar matrix just written, and by a any matrix of the ...
If now, besides the scalar matrix k, we have a second scalar matrix 1 in ..."
2. Spatial Statistics and Imaging by Antonio Possolo (1991)
"o (15) implies that all the Fi are zero matrices, ie, the linear independence of
the scalar matrix functions fo, . . . ,fp is equivalent to the linear ..."
3. Towards SQL Database Language Extensions for Geographic Information Systems edited by Vincent B. Robinson, Henry Tom (1993)
"... as multiplication of a matrix by a scalar, MATRIX(M,N) satisfies the axioms
of a vector space over the base field. In addition, with Identity as the ..."
4. Introduction to Higher Algebra by Maxime Bôcher (1907)
"If we denote by k the scalar matrix just written, and by a any matrix of the ...
If now, besides the scalar matrix k, we have a second scalar matrix 1 in ..."
5. Spatial Statistics and Imaging by Antonio Possolo (1991)
"o (15) implies that all the Fi are zero matrices, ie, the linear independence of
the scalar matrix functions fo, . . . ,fp is equivalent to the linear ..."
6. Towards SQL Database Language Extensions for Geographic Information Systems edited by Vincent B. Robinson, Henry Tom (1993)
"... as multiplication of a matrix by a scalar, MATRIX(M,N) satisfies the axioms
of a vector space over the base field. In addition, with Identity as the ..."
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