… In this section, the algorithms discussed above are tested for different matrices, using Maple
software, and the values of ∥Ax − b∥,∥AA −1 ∥ and time consuming are presented he …

… the matrix square root and a new algorithm for its computation. We show how the matrix square
… square matrix H, respectively, by D the open unit disk in the complex plane, and by C+ (C …

… robust and stable algorithm is desired. In an attempt to reduce the computational complexity
of BLAST, in this paper we develop an efficient squareroot algorithm for the nulling-vector …

… We are ~ven a complex nonsymmetdc square matrix A and are interested in computing its …
, and we have to rely on finite-precision computations to find our result. Since the definition of …

… on matrix functions involves matrix theory, numerical analysis, approximation theory, and the
development of algorithms … I became interested in the matrix square root. I have worked on …

… began in 1977 at a matrix computation workshop held at Johns … Algorithms that manipulate
matrices at the block level are … algorithms is often simplified by using block matrix notation. …

… The wenk and strong stability of algorithms in numerical linear algebra. Linear Algebra and
… decomposition updating algorithm for subspace tracking. SIAM Journal on Matrix Analysis …

… as a new high-order computational algorithm for finding an approximate inverse of a square
matrix. The analytical discussions show that this algorithm has fourth-order convergence as …

… square mesh. Table 4 shows the results for bounding some off-diagonal elements of the matrix
using expression (3) and Algorithm … algorithms to solve such types of matrix computation …

… important algorithms for matrix computations and to the techniques by which these algorithms
may … A square matrix is diagonal if its only nonzero elements lie on the diagonal. We write …