PHD at the University of Shanghai for Science and Technology, China
Dr. Bo Qin is a Chinese researcher with a Ph.D. from the University of Shanghai for Science and Technology. His expertise lies in nonlinear dynamics, focusing on magnetic pendulums and Floating Offshore Wind Turbines (FOWTs). Proficient in simulation, drawing, and programming software, he has led and participated in numerous innovative projects, securing multiple national and provincial awards. Dr. Qin serves as a reviewer for prestigious journals and has several significant publications and patents to his name. His research contributes to advancing the understanding of complex dynamical systems and mechanical vibrations.
Professional Profiles
Education
Degree: Ph.D.Institution: University of Shanghai for Science and Technology
Research Project Experience
Lead the Outstanding Postgraduate Thesis Cultivation ProgramStudy on the Complex Dynamical Behavior of Mechanical Vibratory Systems Caused by Geometric Nonlinear CharacteristicsLead the undergraduate innovation and entrepreneurship projectIntegrated Design of a Novel Home Rice Washing and Steaming DeviceAn Elderly Assistance Intelligent Wheelchair Based on Quasi-Zero Stiffness IsolationA Portable Distance-Adjustable Magnetic Pendulum Fractal Experimental Apparatus
Research Interests
Global dynamics of magnetic pendulumFully coupled dynamic characteristics and vibration control of Floating Offshore Wind Turbines (FOWTs)Nonlinear dynamics theory and applicationsMechanical vibration structureTopics including basins of attraction, safe basins, chaos, fractals, etc.
Skills
Simulation Software: ANSYS, COMSOL Multiphysics, OpenFAST, QBladeDrawing Software: CAD, UG, Rhino, SolidWorks, Mastercam, Visio, Origin, IgorProProgramming Software: Matlab, Mathematica, Winpp, Python, Jupyter.
Research Focus
Dr. Bo Qin’s research focuses on the intricate dynamics of nonlinear systems, specifically exploring the sensitivity to initial conditions and fractal basins of attraction in variable-distance magnetic pendulums. His 2024 publication, “Comprehensive analysis of the mechanism of sensitivity to initial conditions and fractal basins of attraction in a novel variable-distance magnetic pendulum,” delves into these complex behaviors, offering insights into their underlying mechanisms. Similarly, his 2022 work, “Initial-Sensitive Dynamical Behaviors of a Class of Geometrically Nonlinear Oscillators,” examines how geometric nonlinearities influence system dynamics, highlighting the critical role of initial conditions in determining system responses and stability.
Publications
- Comprehensive analysis of the mechanism of sensitivity to initial conditions and fractal basins of attraction in a novel variable-distance magnetic pendulum, Publication date: 2024.
- Initial-Sensitive Dynamical Behaviors of a Class of Geometrically Nonlinear Oscillators, Publication date: 2022.
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