Sentence examples for a class of matrices from inspiring English sources

Toeplitz summability theorems proved that there exists a class of matrices including the Cesaro means with the same regularization property.

Similarly we can define the logic of a class of matrices M by taking condition as a definition of a consequence relation.

In this subsection, we introduce a class of matrices of order 3 that can be factorized into EVD forms through Jacket matrices [1, 17].

Within a class of matrices (gauzes of given weave) a single numerical parameter suffices to distinguish between flow passage geometries and, therefore, serves for the acquisition of experimental flow data and its use in support of gas path design.

Jacket matrix [8, 12, 13], which is motivated by the center weight Hadamard matrix [5, 9, 10], is a class of matrices with its inverse being determined by element-wise of matrix.

But recent theorems in compressed sensing [ 2– 6] show that n> C s log p (for constant C defined over a class of matrices A) is sufficient if the matrix A has the right properties (is a good compressed sensor).

Multidimentional systems are a class of matrix differential systems which have extensive application in image processing.

We introduce a class of matrix functions of the form begin{aligned} A x,z,p) = frac{1}{2} a_{kl} x,z p_kp_l I - a_0 x,z potimes p, end{aligned} (4.15 where (a_{kl}, a_0 in C^2 {bar{Omega }}times {mathbb {R}})) and the matrix ({a_{kl}}>0) in ({bar{Omega }}times {mathbb {R}}).

For instance, expression of gelatinases, a class of matrix metalloproteinases, did not correlate with the metastatic/invasive potential of B16 melanoma variants [ 7, 8].

In this paper we study a class of infinite matrices that have many properties analogous to those of finite Toeplitz matrices.

Our model is observed to be numerically very stable and unconditional stability is shown for a class of diffusion matrices.