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The state space method developed in the last decades allows us to study the theory of linear systems by using tools from the theory of linear operators; conversely, it had a strong influence on operator theory introducing new questions and topics.

The present volume contains a collection of essays representing some of the recent advances in the state space method. Methods covered include noncommutative systems theory, new aspects of the theory of discrete systems, discrete analogs of canonical systems, and new applications to the theory of Bezoutiants and convolution equations.

The articles in the volume will be of interest to pure and applied mathematicians, electrical engineers and theoretical physicists.




The state space method developed in the last decades allows us to study the theory of linear systems by using tools from the theory of linear operators; conversely, it had a strong influence on operator theory introducing new questions and topics.

The present volume contains a collection of essays representing some of the recent advances in the state space method. Methods covered include noncommutative systems theory, new aspects of the theory of discrete systems, discrete analogs of canonical systems, and new applications to the theory of Bezoutiants and convolution equations.

The articles in the volume will be of interest to pure and applied mathematicians, electrical engineers and theoretical physicists.




The state space method developed in the last decades allows us to study the theory of linear systems by using tools from the theory of linear operators; conversely, it had a strong influence on operator theory introducing new questions and topics.

The present volume contains a collection of essays representing some of the recent advances in the state space method. Methods covered include noncommutative systems theory, new aspects of the theory of discrete systems, discrete analogs of canonical systems, and new applications to the theory of Bezoutiants and convolution equations.

The articles in the volume will be of interest to pure and applied mathematicians, electrical engineers and theoretical physicists.


Content:
Front Matter....Pages i-ix
Discrete Analogs of Canonical Systems with Pseudo-exponential Potential. Definitions and Formulas for the Spectral Matrix Functions....Pages 1-47
Matrix-J-unitary Non-commutative Rational Formal Power Series....Pages 49-113
State/Signal Linear Time-Invariant Systems Theory, Part I: Discrete Time Systems....Pages 115-177
Conservative Structured Noncommutative Multidimensional Linear Systems....Pages 179-223
The Bezout Integral Operator: Main Property and Underlying Abstract Scheme....Pages 225-270


The state space method developed in the last decades allows us to study the theory of linear systems by using tools from the theory of linear operators; conversely, it had a strong influence on operator theory introducing new questions and topics.

The present volume contains a collection of essays representing some of the recent advances in the state space method. Methods covered include noncommutative systems theory, new aspects of the theory of discrete systems, discrete analogs of canonical systems, and new applications to the theory of Bezoutiants and convolution equations.

The articles in the volume will be of interest to pure and applied mathematicians, electrical engineers and theoretical physicists.


Content:
Front Matter....Pages i-ix
Discrete Analogs of Canonical Systems with Pseudo-exponential Potential. Definitions and Formulas for the Spectral Matrix Functions....Pages 1-47
Matrix-J-unitary Non-commutative Rational Formal Power Series....Pages 49-113
State/Signal Linear Time-Invariant Systems Theory, Part I: Discrete Time Systems....Pages 115-177
Conservative Structured Noncommutative Multidimensional Linear Systems....Pages 179-223
The Bezout Integral Operator: Main Property and Underlying Abstract Scheme....Pages 225-270
....
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