الفهرس | Only 14 pages are availabe for public view |
Abstract In this thesis, raw-finite matrices and basic sets at polynomials are investigated. Four main convergence properties of basic sets of polynomials associated with non singular matrix Functions F (P, Q) where P and Q are two commutative algebraic row-finite, matrices are investigated Five theorems are established. Three main convergence properties of basic sets of polynomials of two complex variables associated with non-singular matrix functions F (P, Q) are investigated and three theorems are established. Two problems are discussed The first is to the order of magnitude of the elements of a matrix function. The second problem is the order, type on a circle, of basic sets of polynomials associated with non-singular matrix functions. |