Sentence examples for matrices and solve from inspiring English sources

The platform uses a computational engine to solve value-related problems, perform functions, use matrices, and solve hyperbolic problems, among more.

First, a Pseudo-Symmetric technique is proposed to store the total matrices and solve the coupled non-symmetric equations in a symmetric manner.

On the other hand, the handling of fuzzy matrices covered determinants of fuzzy matrices, the eigenvalues of fuzzy matrices, and solving least-squares fuzzy linear equations.

end{aligned} Then we can get the whole stiff matrix and solve the finite element equation.

Additionally, we also aggregate the prediction models for different saliency labels into a matrix, and solve saliency ranking via a low-rank matrix recovery problem.

Independent vector analysis (IVA) [12 14] is a sophisticated algorithm that can simultaneously estimate the frequency-wise demixing matrix and solve the permutation problem using only one objective function.

As an example, we obtain a fractional Legendre operational matrix and solve two fractional neutral pantograph differential equations by the constructed method.

However, the computation of the KL expansion could be quite expensive since we need to form a covariance matrix and solve a large-scale eigenvalue problem.

It does not need to assemble a global stiffness matrix and solve a set of linear equations in each time step, so the computational effort and memory requirement can be reduced considerably by using this method.

We split the coefficient matrix (mathbf{A}_{n+i+1}) and solve for (u_{n, i+1} in S_{n+i+1}) from the equation begin{bmatrix} mathbf{A}_{n+i}& mathbf{B}_{n+i} 0&mathbf{D}_{n+i} end{bmatrix} mathbf{u}_{n, i+1} + begin{bmatrix} 0 & 0 mathbf{C}_{n+i}& 0 end{bmatrix} begin{bmatrix} mathbf{u}_{n,i} 0 end{bmatrix} = mathbf{f}_{n+i+1}.

The calculation times for assembling a matrix, rearranging a matrix, and solving a linear system of equations are plotted.