Dr. Yunpeng Zhu received his B.S. and M.S. degrees in Mechanical Engineering and Automation in 2013 and 2015, respectively, from Northeastern University, China. In 2020, he received a PhD in Automatic Control and Systems Engineering, which was fully supported by a scholarship of the Faculty of Engineering at Sheffield University. He is currently a Research Associate working on a £1.6 million UK EPSRC project led by Prof Z Q Lang, at the University of Sheffield and involving 3 other UK universities and 6 industry partners.

In the 2017 IET PhD student poster competition, he was awarded the runner up prize. In 2019, he was awarded the Chinese Government Award for Outstanding Self-Financed Students Abroad. Only 500 PhD students were awarded the Award all over the word in that year. He was also the winner of the Best Student Paper Prize in 2019 1st International Conference on Industrial Artificial Intelligence.

From 2013 to 2020, he has published over 30 international journal papers and 10 conference papers, including some very top journals in the subject area of systems and control including Automatica and IEEE Transactions on Control Systems Technology. He has acted as a referee for over 10 high quality journals including Automatica, IEEE transactions on Automatic Control, IEEE transactions on Mechatronics, Mechanical Systems and Signal Processing, and Nonlinear Dynamics.

Discusses frequency domain analysis and design of nonlinear systems from an application perspective

Offers a unique framework for design and analysis of nonlinear systems represented by nonlinear difference of differential equation models

Provides six case studies and examples demonstrating the practical applications of the methods

Introduction.- Nonlinear Systems and the Frequency Domain Representation.- Generalized Associated Linear Equations (GALEs) with Applications to Nonlinear System Analyses.- The Convergence of the Volterra Series Representation of Nonlinear Systems.- The Effects of Both Linear and Nonlinear Characteristic Parameters on the Output Response of Nonlinear Systems.- Nonlinear Damping Based Semi-Active Building Isolation System.- Conclusions.