Algebraic and Dynamic Lyapunov Equations on Time Scales

Details Algebraic and Dynamic Lyapunov Equations on Time Scales Algebraic and Dynamic Lyapunov Equations on Time Scales

2009-10-10

arxiv.org/abs/0910.1895v1

Mathematics

Optimization and Control

Scientific paper

We revisit the canonical continuous-time and discrete-time matrix algebraic and matrix differential equations that play a central role in Lyapunov based stability arguments. The goal is to generalize and extend these types of equations and subsequent analysis to dynamical systems on domains other than $\R$ or $\Z$, e.g. nonuniform discrete domains or domains consisting of a mixture of discrete and continuous components. We compare and contrast the standard theory with the theory in this general case.

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