Mathematical Problems in Engineering

From Complexity to Simplicity in U-Model Enhanced Control System Design


Publishing date
01 Sep 2020
Status
Published
Submission deadline
08 May 2020

Lead Editor

1University of the West of England, Bristol, UK

2Kunming University of Science and Technology, Kunming, China

3University of Carthage, Tunis, Tunisia

4University of Science and Technology Beijing, Beijing, China

5KFUPM, Dhahran, Saudi Arabia

6Huazhong University of Science and Technology, Wuhan, China


From Complexity to Simplicity in U-Model Enhanced Control System Design

Description

Designing complex control systems with the least amount of information and simplest structure has been one of the main challenging research directions in both academia and potential research applications. It is not only a significant problem from a theoretical perspective but also has great impact on potential applications. This is attributed to the universality of proposed platforms and frameworks for providing more simplistic solutions to such complex problems. Compared with the two predominant control system design platforms—model-based and model-free/data driven—U-model-based control, a plant model independent design platform, is a recently developed control design methodology which aims to extend linear control system design approaches to nonlinear systems in a unified framework with guaranteed and predefined control response. This can be achieved by reformulating the original nonlinear system (in both polynomial and state space) into a U-model realization and then deriving the control law by solving the roots of the corresponding equations in terms of U-inverse. It should be noted that U-model-based control, U-control in short, is supplementary/an enhancement to both model-based and model-free control methodologies.

Owing to the salient features and simplicity of the U-model control design framework, it has attracted increasing research interest in the control community across the world, and various design and analysis methodologies have been proposed, such as modeling, parameter estimation, and control design. However, there are some open problems and challenges in the U-model-based control system designs, which deserve further investigation. For instance, the time-varying system identification, parameter estimation in the U-model formulations, U-model-based robust/adaptive control, continuous-time U-model formulation, and U-model control for nonlinear time-delay and uncertain systems, as well as industrial applications.

This Special Issue aims to provide an opportunity to review the state of the art of this emerging and cross-disciplinary field of U-control and collect the latest research results on relevant topics. Therefore, it promotes the awareness of the related research methodologies and applications by applying U-model approaches to complex systems, in terms of providing solutions from complexity to simplicity. Authors are invited to present new algorithms, frameworks, software architectures, experiments, and applications and bring new knowledge about relevant theory and techniques in designing U-model enhanced control systems. All original research articles, as well as reviews, are welcome in relation to the listed topics.

Potential topics include but are not limited to the following:

  • U-model characterisation of polynomial and state space equations
  • Online/offline U-model iteration algorithms and online root solving algorithms
  • U-robust nonlinear dynamic control system design
  • U-model enhanced optimal control and observer design
  • U-model enhanced learning and adaptation
  • U-self tuning/adaptive control
  • U-robust and H-infinity control via adaptive and learning methods
  • U-model based sliding mode control
  • Robustness analysis of U-model control scheme
  • U-model identification and U-model based time-varying parameter estimation
  • Benchmark demonstrations and engineering applications of U-model based control

Articles

  • Special Issue
  • - Volume 2020
  • - Article ID 6490167
  • - Research Article

Adaptive Predefined Performance Neural Control for Robotic Manipulators with Unknown Dead Zone

Shifen Shao | Kaisheng Zhang | ... | Jirong Wang
  • Special Issue
  • - Volume 2020
  • - Article ID 8314202
  • - Research Article

Trajectory Tracking Control of Robot Manipulators Based on U-Model

Xianghua Ma | Yang Zhao | Yiqun Di
  • Special Issue
  • - Volume 2020
  • - Article ID 8598543
  • - Research Article

A Genetic Optimization Algorithm Based on Adaptive Dimensionality Reduction

Tai Kuang | Zhongyi Hu | Minghai Xu
  • Special Issue
  • - Volume 2020
  • - Article ID 8394513
  • - Research Article

Single-Phase Reactive Power Compensation Control for STATCOMs via Unknown System Dynamics Estimation

Cheng Guo | Linzhen Zhong | ... | Guanbin Gao
  • Special Issue
  • - Volume 2020
  • - Article ID 4343214
  • - Research Article

U-Model-Based Sliding Mode Controller Design for Quadrotor UAV Control Systems

Rui Wang | Lei Gao | ... | Hui Sun
  • Special Issue
  • - Volume 2020
  • - Article ID 1489076
  • - Research Article

An Output Force Control for Robotic Manipulator by Changing the Spring Stiffness

Jirong Wang | Yuhang Zheng | ... | Yu Liu
  • Special Issue
  • - Volume 2020
  • - Article ID 3256859
  • - Research Article

A Stochastic Differential Equation Driven by Poisson Random Measure and Its Application in a Duopoly Market

Tong Wang | Hao Liang
  • Special Issue
  • - Volume 2020
  • - Article ID 7309417
  • - Research Article

Adaptive Vector Nonsingular Terminal Sliding Mode Control for a Class of n-Order Nonlinear Dynamical Systems with Uncertainty

Nannan Shi | Zhikuan Kang | ... | Qiang Meng
  • Special Issue
  • - Volume 2020
  • - Article ID 8302627
  • - Research Article

U-Model Based Adaptive Neural Networks Fixed-Time Backstepping Control for Uncertain Nonlinear System

Jianhua Zhang | Yang Li | ... | Xueli Wu
  • Special Issue
  • - Volume 2020
  • - Article ID 3185624
  • - Research Article

Mathematical Modeling and Dynamic Analysis of Planetary Gears System with Time-Varying Parameters

Zhengming Xiao | Jinxin Cao | Yinxin Yu
Mathematical Problems in Engineering
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