Nonsymmetric algebraic Riccati equations and Wiener
... square matrix A will be denoted by σ(A). The open left half-plane, the open right half-plane, the closed left half-plane and the closed right half-plane will be denoted by C< , C> , C≤ and C≥ , respectively. In [14], iterative methods are studied for the numerical solution of (1.2) with the conditio ...
... square matrix A will be denoted by σ(A). The open left half-plane, the open right half-plane, the closed left half-plane and the closed right half-plane will be denoted by C< , C> , C≤ and C≥ , respectively. In [14], iterative methods are studied for the numerical solution of (1.2) with the conditio ...
Computing the Cholesky Factorization of Sparse Matrices
... first element with row index larger than j in columnsi , if there is such an element. If not, it is not set (that is, it contains a special invalid value). The other n − j + 1 elements of cursors are not yet used. Like columns, rows is an array of linked list. The ith list stores the elements of Li,1 ...
... first element with row index larger than j in columnsi , if there is such an element. If not, it is not set (that is, it contains a special invalid value). The other n − j + 1 elements of cursors are not yet used. Like columns, rows is an array of linked list. The ith list stores the elements of Li,1 ...
Normal Forms and Versa1 Deformations of Linear
... studied problem in many branches of mathematics, the Jordan normal form being the most familiar example in the case where G is the general linear group GL(n, C) and L its Lie algebra gl(n, C). The question of finding normal forms for real linear homogeneous Hamiltonian differential equations with co ...
... studied problem in many branches of mathematics, the Jordan normal form being the most familiar example in the case where G is the general linear group GL(n, C) and L its Lie algebra gl(n, C). The question of finding normal forms for real linear homogeneous Hamiltonian differential equations with co ...
