Here, his direction is far from terrible, but it feels singularly uninspired, a flurry of fast, expository scenes and suspense-movie setups.
Decomposition of the singularly perturbed systems into the fast and slow subsystems is shown.
Rubin and Wechselberger (Biol. Cybern. 97 5 32, 2007) nondimensionalized this model and obtained a singularly perturbed system with two fast, two slow variables, and an explicit time-scale ratio ε.
Furthermore, the results are extended to robust controller design for fast sampling discrete-time singularly perturbed systems with polytopic uncertainties.
This paper is concerned with the H∞ control problem via state feedback for fast sampling discrete-time singularly perturbed systems.
In this paper, the proper dynamic output feedback controller for the fast sampling discrete-time singularly perturbed system is addressed using the reduced-order model.
In the proposed approach the original system is decomposed into two subsystems as slow and fast models by the singularly perturbed method.
In this paper, we focus on the problem of designing a proper but not strictly proper dynamic output feedback controller for a class of fast sampling discrete-time singularly perturbed systems using the reduced-order model.
It's a record that still stands today, a remarkable artifact in an age where medicine and technology have been seemingly singularly focussed on making everything bigger, faster, and stronger (if not always, in the sports world, legally).
In this article, a modeling framework is proposed for two-time-scale chemical processes modeled by nonlinear ordinary differential equations (ODEs) with large parameters of the form 1ε, to obtain a standard singularly perturbed representation where the slow and fast variables are explicitly separated.
