Detail publikace

# Weakly Delayed Difference Systems in \$R^3\$

Originální název

Weakly Delayed Difference Systems in \$R^3\$

Anglický název

Weakly Delayed Difference Systems in \$R^3\$

Jazyk

en

Originální abstrakt

The paper is concerned with weakly delayed difference system \$x(k+1) = Ax(k) + Bx(k-1)\$ where k = 0, 1, ... and \$A = (a_{ij})_{i,j=1}^{3}\$, \$B = (b_{ij})_{i,j=1}^{3}\$ are constant matrices. We solve this system utilizing a Putzer algorithm.

Anglický abstrakt

The paper is concerned with weakly delayed difference system \$x(k+1) = Ax(k) + Bx(k-1)\$ where k = 0, 1, ... and \$A = (a_{ij})_{i,j=1}^{3}\$, \$B = (b_{ij})_{i,j=1}^{3}\$ are constant matrices. We solve this system utilizing a Putzer algorithm.

Dokumenty

BibTex

``````
@inproceedings{BUT129829,
author="Jan {Šafařík} and Josef {Diblík} and Kristýna {Mencáková}",
title="Weakly Delayed Difference Systems in \$R^3\$",
annote="The paper is concerned with weakly delayed difference system
\$x(k+1) = Ax(k) + Bx(k-1)\$
where k = 0, 1, ... and \$A = (a_{ij})_{i,j=1}^{3}\$, \$B = (b_{ij})_{i,j=1}^{3}\$ are constant matrices.
We solve this system utilizing a Putzer algorithm.",