The structure theory of Lie algebras is used to classify nonlinear systems according to a Levi decomposition and the solvable and semisimple parts of a certain Lie algebra associated with the system. An approximation theory is developed and a new class of chaotic systems is introduced
The classical Lagrange-d’Alembert principle had a decisive influence on formation of modern analytic...
A global framework for treating nonlinear differential dynamical systems is presented. It rests on t...
Identification of nonlinear systems which can be represented by combinations of linear dynamic and s...
Using a recently introduced Lie algebra associated with a nonlinear system and control theory are ob...
Lie algenras and the Cartan decomposition are used to study the stability of "pseudo-linear" systems...
The theory of linear systems has been developed over many years into a unified collection of results...
SIGLEAvailable from British Library Document Supply Centre-DSC:7769.08577(744) / BLDSC - British Lib...
SIGLEAvailable from British Library Document Supply Centre- DSC:7769.08577(SA-DACSE-RR--460) / BLDSC...
In the last few years a great deal of attention has been devoted to detecting and to a certain exten...
An explicit form for the solution of a nonautonomous linear system of differential equations is give...
This unique book explores recent developments in experimental research in this broad field, organize...
The frequency-domain theory of linear systems, including the root locus is generalised to nonlinear ...
Lie algebraic method generalize matrix methods and algebraic rank conditions to smooth nonlinear sys...
In the general method analysis applied to any nonlinear system depends to a large extent on the stru...
This book is conceived as a comprehensive and detailed text-book on non-linear dynamical systems wit...
The classical Lagrange-d’Alembert principle had a decisive influence on formation of modern analytic...
A global framework for treating nonlinear differential dynamical systems is presented. It rests on t...
Identification of nonlinear systems which can be represented by combinations of linear dynamic and s...
Using a recently introduced Lie algebra associated with a nonlinear system and control theory are ob...
Lie algenras and the Cartan decomposition are used to study the stability of "pseudo-linear" systems...
The theory of linear systems has been developed over many years into a unified collection of results...
SIGLEAvailable from British Library Document Supply Centre-DSC:7769.08577(744) / BLDSC - British Lib...
SIGLEAvailable from British Library Document Supply Centre- DSC:7769.08577(SA-DACSE-RR--460) / BLDSC...
In the last few years a great deal of attention has been devoted to detecting and to a certain exten...
An explicit form for the solution of a nonautonomous linear system of differential equations is give...
This unique book explores recent developments in experimental research in this broad field, organize...
The frequency-domain theory of linear systems, including the root locus is generalised to nonlinear ...
Lie algebraic method generalize matrix methods and algebraic rank conditions to smooth nonlinear sys...
In the general method analysis applied to any nonlinear system depends to a large extent on the stru...
This book is conceived as a comprehensive and detailed text-book on non-linear dynamical systems wit...
The classical Lagrange-d’Alembert principle had a decisive influence on formation of modern analytic...
A global framework for treating nonlinear differential dynamical systems is presented. It rests on t...
Identification of nonlinear systems which can be represented by combinations of linear dynamic and s...