# matrix norm in a sentence

- For this reason, other
*matrix norms*are commonly used to estimate the condition number. - A
*matrix norm*is a vector norm on K ^ { m \ times n }. - There are a number of
*matrix norms*that act on the singular values of the matrix. - Product numerical radius is a vector norm on matrices, but it is not a
*matrix norm*. - The norm derived from the above inner product is called the Frobenius norm, which satisfies submultiplicative property as
*matrix norm*. - It's difficult to find
*matrix norm*in a sentence. - where \ mathbf { E } _ { \ rm est } is the resulting matrix from Step 2 and the Frobenius
*matrix norm*is used. - Its role is analogous to that of the
*matrix norm*for a discrete dynamical system x _ { n + 1 } = Ax _ n. - :Also, when there are
*matrix norms*involved, single bar notation is used for vector norms and double bar for matrix norms . "' - :Also, when there are matrix norms involved, single bar notation is used for vector norms and double bar for
*matrix norms*. "' - The role of matrix regularization in this setting can be the same as in multivariate regression, but
*matrix norms*can also be used to couple learning problems across tasks. - The case " p " = & infin; yields the spectral norm, which is the
*matrix norm*induced by the vector 2-norm ( see above ). - The convergence criteria of the power series then apply, requiring \ Vert \ eta A ^ {-1 } B \ Vert to be sufficiently small under the appropriate
*matrix norm*. - This notation can be ambiguous since it is also used for certain
*matrix norms*and for the absolute value " !-- talk ) 17 : 09, 23 December 2008 ( UTC) - Additionally, in the case of square matrices ( thus, ), some ( but not all )
*matrix norms*satisfy the following condition, which is related to the fact that matrices are more than just vectors: - Also, if A is a matrix, | A | is used to denote the determinant of | A |, even though det ( A ) is usually preferred, because | A | may be better used to denote a
*matrix norm*.

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