Causal stabilization of forward models of discrete LTI processes under constraints on the set of elementary divisors of the characteristic matrix

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Causal stabilization of forward models of discrete LTI processes under constraints on the set of elementary divisors of the characteristic matrix

机译：在特征矩阵的基本除数集合约束下，离散LTI过程的正向模型的因果稳定

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《International Journal of Control》 |2008年第6期|p.1002-1012|共11页
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1. Causal stabilization of forward models of discrete LTI processes under constraints on the set of elementary divisors of the characteristic matrix [J] . Lampe BP, Rosenwasser EN International Journal of Control . 2008,第6期

机译：在特征矩阵的基本除数集合约束下，离散LTI过程的正向模型的因果稳定
2. On the number of sets conjugate to a matrix with linear elementary divisors [J] . Thurston H. S. Bulletin of the American Mathematical Society . 1939,第6期

机译：在具有线性基本分割器的矩阵缀合物的数量上
3. Reduction of discrete linear repetitive processes to nonsingular Roesser models via elementary operations [J] . M.S. Boudellioua, Krzysztof Ga?kowski, Eric Rogers IFAC PapersOnLine . 2017,第1期

机译：通过基本运算将离散线性重复过程简化为非奇异的Roesser模型
4. On the structure of the nonlinear elementary divisors of a matrix [C] . Zhinan Zhang, Jianning Zhang International conference on numerical optimization and numerical linear algebra . 1999

机译：论矩阵非线性基本分层的结构
5. Numerical methods for large scale matrix equations with applications in LTI system model reduction. [D] . Zhou, Yunkai. 2002

机译：大型矩阵方程的数值方法及其在LTI系统模型简化中的应用。
6. Generating quantitative models describing the sequence specificity of biological processes with the stabilized matrix method [O] . Bjoern Peters, Alessandro Sette 2005

机译：用稳定的基质方法生成描述生物过程序列特异性的定量模型
7. On the number of sets conjugate to a matrix with linear elementary divisors [O] . H. S. Thurston 1939

机译：在具有线性基本分割器的矩阵缀合物的数量上
8. Infinite Elementary Divisors of a Matrix Polynomial and Implications [R] . Hayton, G. E., Pugh, A. C., Fretwell, P. 1987

机译：矩阵多项式的无穷初等除数及其启示

Causal stabilization of forward models of discrete LTI processes under constraints on the set of elementary divisors of the characteristic matrix

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