AbstractWe discuss matrix finite difference and ordinary differential equations in terms of their dynamical solutions which correspond to Green functions for initial-value problems. Explicit formulas, which make no use of Jordan decompositions, are derived by using the Laplace-Stieltjes transform. The situation for inverting matrix polynomials is also considered
This book, intended for researchers and graduate students in physics, applied mathematics and engine...
AbstractThis paper introduces generalized zeros and hence disconjugacy of nth order linear dynamic e...
Um tratamento operacional, para as equações diferenciais lineares de ordem superior com coeficientes...
AbstractWe use elementary methods and operator identities to solve linear matrix differential equati...
We present here the necessary and sufficient conditions for the invertibility of tridiagonal matrice...
The correspondence between a high-order non symmetric difference operator with complex coefficients...
Copyright © 2013 Mithat Idemen. This is an open access article distributed under the Creative Common...
AbstractThis paper generalizes an integral representation formula for eigenfunctions of Sturm-Liouvi...
We have named generalized Jacobi matrices to those that are practically tridiagonal, except for the ...
AbstractGiven polynomials a(λ) of degree m and b(λ) of degree n, we represent the inverse to the Syl...
AbstractIn this paper, Jacobi matrix polynomials are introduced, starting from the hypergeometric ma...
Using the recently introduced concept of a "dynamic inverse" of a map, along with its associated ana...
AbstractIn this paper, systems of second-order differential-difference equations are studied. By usi...
AbstractWe consider the problem of the identification of the time-varying matrix A(t) of a linear m-...
In this paper by using the notion of discrete dichotomies, an asymptotic representation of Φ, the fu...
This book, intended for researchers and graduate students in physics, applied mathematics and engine...
AbstractThis paper introduces generalized zeros and hence disconjugacy of nth order linear dynamic e...
Um tratamento operacional, para as equações diferenciais lineares de ordem superior com coeficientes...
AbstractWe use elementary methods and operator identities to solve linear matrix differential equati...
We present here the necessary and sufficient conditions for the invertibility of tridiagonal matrice...
The correspondence between a high-order non symmetric difference operator with complex coefficients...
Copyright © 2013 Mithat Idemen. This is an open access article distributed under the Creative Common...
AbstractThis paper generalizes an integral representation formula for eigenfunctions of Sturm-Liouvi...
We have named generalized Jacobi matrices to those that are practically tridiagonal, except for the ...
AbstractGiven polynomials a(λ) of degree m and b(λ) of degree n, we represent the inverse to the Syl...
AbstractIn this paper, Jacobi matrix polynomials are introduced, starting from the hypergeometric ma...
Using the recently introduced concept of a "dynamic inverse" of a map, along with its associated ana...
AbstractIn this paper, systems of second-order differential-difference equations are studied. By usi...
AbstractWe consider the problem of the identification of the time-varying matrix A(t) of a linear m-...
In this paper by using the notion of discrete dichotomies, an asymptotic representation of Φ, the fu...
This book, intended for researchers and graduate students in physics, applied mathematics and engine...
AbstractThis paper introduces generalized zeros and hence disconjugacy of nth order linear dynamic e...
Um tratamento operacional, para as equações diferenciais lineares de ordem superior com coeficientes...