Since my undergraduate studies, my primary interest has been in computational simulations. I have explored and delved into two-dimensional dust plasma systems, superconducting systems, and thermodynamic systems. However, what I find most fascinating and valuable is the computational simulation of optical systems. Therefore, I am applying for the summer research program at the University of Hong Kong, hoping to undertake a challenging yet enjoyable scientific research opportunity in the field of optics. Throughout these research experiences, I have developed strong data processing skills and proficiency in simulation software such as MATLAB and Python.
Starting from the second year of my master's program, I immersed myself in the research of topological circuits. Specifically, I focused on implementing topological states such as the RPS chain through simple circuit structures. Concurrently, I engaged in the design and implementation of materials with anisotropic thermal conductivity using deep learning techniques.
During the second semester of my senior year, I actively participated in the theoretical modeling and research of nickel-based superconductors, which became the focus of my graduation thesis. Through this experience, I acquired skills in utilizing Python for quantum Monte Carlo calculations, specifically conducting simulated studies on hole-doped states in the two-dimensional nickel-oxygen plane system.
During my junior year, I participated in an advanced innovation practice course offered by our university. I joined a research group within the university to engage in scientific research. The research project focused on the thermal conduction issues of compressed shock waves formed in dust plasma under a 2D Tonks-Girardeau system.
The project initially involved simulating compressed shock waves in a two-dimensional Tonks-Girardeau system using LAMMPS. I recorded velocity and position data for each simulated particle and conducted a detailed analysis of the data. The aim was to investigate the thermal conduction problem from the shock front to the undisturbed region through data analysis.