Boyd – Linear Matrix Inequalities in System and Control…
Libro adottato a Politecnico di Milano, a.a. 2026/2027 · 3 canali
«Boyd – Linear Matrix Inequalities in System and Control…» è adottato per Nonlinear Control dal prof. Andrea Bisoffi (Automation and Control Engineering, Mathematical Engineering, Mechanical Engineering - BV,PC – Politecnico di Milano).
Boyd – Linear Matrix Inequalities in System and Control…Cerca su Amazon ›
Come lo indica il docente: S. Boyd, L. El Ghaoui, E. Feron and V. Balakrishnan, Linear Matrix Inequalities in System and Control Theory, SIAM, Anno edizione: 1994, ISBN: 978-0-89871-485-2
Boyd – Linear Matrix Inequalities in System and Control…questo libroCerca su Amazon ›Verificato sulla scheda ufficiale il 03/10/2026
Bacheca del docente: cosa indica di studiare
Argomenti del programma: The course covers some selected topics within control design of nonlinear systems. - Review on autonomous nonlinear systems. - Passivity. - Input/output models, L2 gain and its application to antiwindup design. - Special nonlinear forms. - Feedback linearization. - State feedback stabilization for nonlinear systems.
Boyd – Linear Matrix Inequalities in System and Control…questo libroCerca su Amazon ›Verificato sulla scheda ufficiale il 03/10/2026
Bacheca del docente: cosa indica di studiare
Argomenti del programma: The course covers some selected topics within control design of nonlinear systems. - Review on autonomous nonlinear systems. - Passivity. - Input/output models, L2 gain and its application to antiwindup design. - Special nonlinear forms. - Feedback linearization. - State feedback stabilization for nonlinear systems.
Boyd – Linear Matrix Inequalities in System and Control…questo libroCerca su Amazon ›Verificato sulla scheda ufficiale il 03/10/2026
Bacheca del docente: cosa indica di studiare
Argomenti del programma: The course covers some selected topics within control design of nonlinear systems. - Review on autonomous nonlinear systems. - Passivity. - Input/output models, L2 gain and its application to antiwindup design. - Special nonlinear forms. - Feedback linearization. - State feedback stabilization for nonlinear systems.