Basis of absolute invariants of completely solvable linear and linear-fractional discrete dynamical systems

V. Yu. Tyshchenko

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Basis of absolute invariants of completely solvable linear and linear-fractional discrete dynamical systems

机译：完全可解线性和线性分数离散动力系统的绝对不变性的基础

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摘要

We construct a basis of nondegenerate absolute invariants of completely solvable linear and linear-fractional discrete dynamical systems.

机译：我们构造了完全可解线性和线性分数离散动力系统的非退化绝对不变的基础。

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《Differential Equations》 |2012年第5期|p.765-767|共3页
作者
V. Yu. Tyshchenko;
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Grodno State University, Grodno, Belarus;

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1. Basis of absolute invariants of completely solvable linear and linear-fractional discrete dynamical systems [J] . Tyshchenko V.Y. Differential equations: A translation of differensial'nye uraveniya . 2012,第5期

机译：完全可解线性和线性分数离散动力系统的绝对不变性的基础
2. FINITE-HORIZON OPTIMAL CONTROL OF DISCRETE-TIME LINEAR SYSTEMS WITH COMPLETELY UNKNOWN DYNAMICS USING Q-LEARNING [J] . Zhao Jingang, Zhang Chi Journal of industrial and management optimization . 2021,第3期

机译：使用Q-Learning完全未知动态的离散时间线性系统的有限视线最优控制
3. On Completely Integrable Calogero-Type Discretizations of Nonlinear Lax Integrable Dynamical Systems and Related Markov-Type Coadjoint Orbits [J] . A. K. Prykarpats’kyi Ukrainian mathematical journal . 2016,第5期

机译：完全可集成的Calogero型非线性LAX可积动力系统和相关的Markov型Coadjoint轨道的离散化
4. REGULARIZED FILTERED BASIS FUNCTIONS APPROACH FOR ACCURATE TRACKING OF DISCRETE-TIME LINEAR TIME INVARIANT SYSTEMS WITH BOUNDED RANDOM UNCERTAINTIES [C] . Keval S. Ramani, Chinedum E. Okwudire ASME annual dynamic systems and control conference . 2017

机译：精确跟踪带界不确定离散时间线性时不变系统的正则化滤波基函数方法
5. Invariant measures for degenerate random perturbations of discrete-time dynamical systems. [D] . Yarmola, Tatiana. 2008

机译：离散时间动力系统退化简并随机扰动的不变测度。
6. Koopman Invariant Subspaces and Finite Linear Representations of Nonlinear Dynamical Systems for Control [O] . Steven L. Brunton, Bingni W. Brunton, Joshua L. Proctor, -1

机译：控制非线性动力学系统的Koopman不变子空间和有限线性表示
7. Finite-horizon optimal control of discrete-time linear systems with completely unknown dynamics using Q-learning [O] . Jingang Zhao, Chi Zhang 2017

机译：使用Q-Learning完全未知动态的离散时间线性系统的有限视线最优控制
8. Coupling and Coupling Sensitivity in Linear Discrete Time-Invariant Dynamical Systems. [R] . cliff, e. m. 1976

机译：线性离散时不变动力系统的耦合和耦合灵敏度。

Basis of absolute invariants of completely solvable linear and linear-fractional discrete dynamical systems

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