EXPERIMENTAL INVESTIGATION OF A TIME SCALES-BASED STABILITY CRITERION OVER FINITE TIME HORIZONS

被引：0
|
作者：
Mosley, Matthew [1 ]
Gravagne, Ian [1 ]
Poulsen, Dylan [2 ]
Davis, John [3 ]
机构：
[1] Baylor Univ, Dept Elect & Comp Engn, Waco, TX 76706 USA
[2] Washington Coll, Dept Math & Comp Sci, Chestertown, MD 21620 USA
[3] Baylor Univ, Dept Math, Waco, TX 76706 USA
来源：
PROCEEDINGS OF THE ASME 8TH ANNUAL DYNAMIC SYSTEMS AND CONTROL CONFERENCE, 2015, VOL 1 | 2016年
关键词：
D O I：
暂无
中图分类号：
TP [自动化技术、计算机技术];
学科分类号：
0812 ;
摘要：
Feedback control systems that employ large area networks or other unpredictable or unreliable communications protocols between sensors, actuators, and controllers may experience nonuniform sampling characteristics. Previous work by Poulsen, et. al. gives a criterion for exponential stability of non-uniformly discretized feedback control systems, assuming sample periods drawn from a known statistical distribution. However, the given stability theorem assumes an infinite time horizon. This work therefore examines the exponential stability criterion experimentally, over a finite time horizon, on a 2nd-order servo mechanism. This paper is the first to experimentally investigate the validity of this time scales stability criterion.
引用
收藏
页数：6
相关论文
共 50 条
  • [21] A simple criterion for finite time stability with application to impacted buckling of elastic columns
    C.Q.RU
    Applied Mathematics and Mechanics(English Edition), 2018, 39 (03) : 305 - 316
  • [22] An explicit criterion for finite-time stability of linear nonautonomous systems with delays
    Le Van Hien
    APPLIED MATHEMATICS LETTERS, 2014, 30 : 12 - 18
  • [23] A simple criterion for finite time stability with application to impacted buckling of elastic columns
    C. Q. Ru
    Applied Mathematics and Mechanics, 2018, 39 : 305 - 316
  • [24] A simple criterion for finite time stability with application to impacted buckling of elastic columns
    Ru, C. Q.
    APPLIED MATHEMATICS AND MECHANICS-ENGLISH EDITION, 2018, 39 (03) : 305 - 316
  • [25] Finite-time stability of discrete fractional delay systems: Gronwall inequality and stability criterion
    Wu, Guo-Cheng
    Baleanu, Dumitru
    Zeng, Sheng-Da
    COMMUNICATIONS IN NONLINEAR SCIENCE AND NUMERICAL SIMULATION, 2018, 57 : 299 - 308
  • [26] Optimal decisions for continuous time Markov decision processes over finite planning horizons
    Buchholz, Peter
    Dohndorf, Iryna
    Scheftelowitsch, Dimitri
    COMPUTERS & OPERATIONS RESEARCH, 2017, 77 : 267 - 278
  • [27] A THEORY OF STABILITY FOR SYSTEMS OPERATING OVER A FINITE TIME INTERVAL
    INFANTE, EF
    WEISS, L
    SIAM REVIEW, 1965, 7 (04) : 610 - &
  • [28] Time scales for fission at finite temperature
    Hoffmann, H
    Ivanyuk, FA
    ACTA PHYSICA HUNGARICA NEW SERIES-HEAVY ION PHYSICS, 2003, 18 (2-4): : 377 - 382
  • [29] Placebo nonresponders: An experimental investigation on their unreliability over time
    Benedetti, Fabrizio
    Thoen, Wilma
    Shaibani, Aziz
    Arduino, Claudia
    JOURNAL OF PAIN, 2025, 28
  • [30] A New Investigation on Dynamics of the Fractional Lengyel-Epstein Model: Finite Time Stability and Finite Time Synchronization
    Almimi, Hani Mahmoud
    Abu Hammad, Ma'mon
    Farraj, Ghadeer
    Bendib, Issam
    Ouannas, Adel
    COMPUTATION, 2024, 12 (10)
12345