Andrea Bacciotti was Full Professor of Mathematical Analysis at Politecnico di Torino, Italy, where he also served as Dean of the Mathematics Department. His research interests concern ordinary differential equations, differential inclusions, mathematical control theory, and switched systems theory. He is also active in popularization and diffusion of the mathematical culture. With Springer, he already published the books “Liapunov Functions and Stability in Control Theory” (ISBN 978-3-540-21332-1) and “Stability and Control of Linear Systems” (ISBN 978-3-030-02404-8).

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• Discrete dynamical systems.- Stability and attraction.- Bifurcations.- Positive linear systems.

Andrea Bacciotti was Full Professor of Mathematical Analysis at Politecnico di Torino, Italy, where he also served as Dean of the Mathematics Department. His research interests concern ordinary differential equations, differential inclusions, mathematical control theory, and switched systems theory. He is also active in popularization and diffusion of the mathematical culture. With Springer, he already published the books “Liapunov Functions and Stability in Control Theory” (ISBN 978-3-540-21332-1) and “Stability and Control of Linear Systems” (ISBN 978-3-030-02404-8).

Select Guide Rating

• Discrete dynamical systems.- Stability and attraction.- Bifurcations.- Positive linear systems.

Andrea Bacciotti was Full Professor of Mathematical Analysis at Politecnico di Torino, Italy, where he also served as Dean of the Mathematics Department. His research interests concern ordinary differential equations, differential inclusions, mathematical control theory, and switched systems theory. He is also active in popularization and diffusion of the mathematical culture. With Springer, he already published the books “Liapunov Functions and Stability in Control Theory” (ISBN 978-3-540-21332-1) and “Stability and Control of Linear Systems” (ISBN 978-3-030-02404-8).

Select Guide Rating

• Discrete dynamical systems.- Stability and attraction.- Bifurcations.- Positive linear systems.