General purpose models of dynamical systems are based on extracting important information regarding the underlying processes directly from the measurable process data. Commonly used methods for system analysis and modeling are based on second order statistics. Lately, however, solutions exceeding its limitations have been proposed. Growing potential of contemporary computer systems has encouraged the use of methods originating from information theory in this field. The definitions of basic measures in information theory, i.e., entropy, divergence and average mutual information, are based on probability theory and statistics. Each of these measures in its own frame determines the quantity of information and uncertainty of random variables an...
Many dynamical systems, both natural and artificial, are stimulated by time dependent external signa...
Information-theoretic quantities, such as entropy and mutual information (MI), can be used to quanti...
A method for the development of mathematical models for dynamic systems with arbitrary nonlinearitie...
General purpose models of dynamical systems are based on extracting important information regarding ...
Transferring information from data to models is crucial to many scientific disciplines. Typically, t...
This dissertation concerns fundamental performance limitation in control of nonlinear systems. It co...
Given the objective of estimating the unknown parameters of a possibly nonlinear dynamic model using...
The goal of this thesis was to investigate how information theory could be used to analyze artificia...
Complex nonlinear turbulent dynamical systems are ubiquitous in many areas. Quantifying the model er...
In the study of complex systems from observed multivariate time series, insight into the evolution o...
This work presents a straightforward methodology based on neural networks (NN) which allows to obtai...
Complex multiscale systems are ubiquitous in many areas. This research expository article discusses ...
The essential problem of system identification is to generate a useful representation of a system fr...
We present the modeling of dynamical systems and finding of their complexity indicators by the use o...
The Kullback–Leibler (KL) divergence is a fundamental measure of information geometry that is used i...
Many dynamical systems, both natural and artificial, are stimulated by time dependent external signa...
Information-theoretic quantities, such as entropy and mutual information (MI), can be used to quanti...
A method for the development of mathematical models for dynamic systems with arbitrary nonlinearitie...
General purpose models of dynamical systems are based on extracting important information regarding ...
Transferring information from data to models is crucial to many scientific disciplines. Typically, t...
This dissertation concerns fundamental performance limitation in control of nonlinear systems. It co...
Given the objective of estimating the unknown parameters of a possibly nonlinear dynamic model using...
The goal of this thesis was to investigate how information theory could be used to analyze artificia...
Complex nonlinear turbulent dynamical systems are ubiquitous in many areas. Quantifying the model er...
In the study of complex systems from observed multivariate time series, insight into the evolution o...
This work presents a straightforward methodology based on neural networks (NN) which allows to obtai...
Complex multiscale systems are ubiquitous in many areas. This research expository article discusses ...
The essential problem of system identification is to generate a useful representation of a system fr...
We present the modeling of dynamical systems and finding of their complexity indicators by the use o...
The Kullback–Leibler (KL) divergence is a fundamental measure of information geometry that is used i...
Many dynamical systems, both natural and artificial, are stimulated by time dependent external signa...
Information-theoretic quantities, such as entropy and mutual information (MI), can be used to quanti...
A method for the development of mathematical models for dynamic systems with arbitrary nonlinearitie...