Master of Science              2020.09-2023.06    Solid Mechanics               Tsinghua University
Bachelor of Engineering    2016.09-2020.06   Engineering Mechanics    Tsinghua University
Teach Experience
Teaching Assistant    Spring Semester 2022    Course: Finite element method for undergraduate
Research Experience
Mechanics and Morphology of Stiff Film/Soft Subtrate Hyperelastic Bi-layer System | Summer Research Time: 2022.05-date Advisor: Rui Huang, Professor at Department of Aerospace Engineering & Engineering Mechanics, University of Texas at Austin, U.S.A. Paper: Periodic ridge formation in elastic film-substrate system (in preparation), Jin D., Huang R.,2022
Conducted systematic Abaqus simulations to investigate the sequential morphology bifurcations of the thin film/soft elastomer bilayer system under pre-stretch and compression. The Periodic ridge formation and secondary wrinkling were focused on quantificationally for the first time.
Established a morphology phase diagram according to the simulation results, based on which controlled morphology can be achieved by adjusting two critical parameters, i.e. the pre-stretch and compression.
Revealed the mechanism of wrinkling to periodic ridge formation transition that the softening/hardening effects by pre-stretch and compression result in multi-stable surface morphology, and revealed for the first time the negative correlation between the spacing of periodic ridge and the pre-stretch.
Proposed a Finite element formulation which considers the thermal-elastic constitutive model and heat flux-structure nonlinear coupling effect to simulate the thermally induced vibration (TIV), and independently developed an efficient and accurate code pack programmed by Fortran;
Clarified the mechanism of the stability of TIV. Based on FEM simulation, theoretical analysis, and experiments, demonstrated that the phase difference between oscillating thermal stress and the generalized displacement determines whether the accumulated total energy is positive, and thus determines the stability;
Derived theoretical governing equations and solutions for the buckling of arches under gradient temperature field and mechanical load, and studied the effect of temperature distribution on buckling mode and associated critical temperature/mechanical load.
Anisotropic Nonlinear Kinematical Hardening Elastoplastic Constitutive Model | Course Project for Nonlinear Finite Elements for Continua and Structures Time: Spring semester 2021 Advisor: Zhuo Zhuang, Professor at Department of Engineering Mechanics, Tsinghua University, China Report: Anisotropic Nonlinear Kinematical Hardening Elastoplastic Constitutive Model. Jin D., Ji C., Wang Z., 2021
Derived the Hill48-A-F elastoplastic constitutive formulation by combining Hill48 anisotropic yield criterion and Armstrong-Frederick (A-F) nonlinear kinematic hardening model;
Implemented the elastoplastic model in Abaqus by programming in the user-defined material subroutine UMAT;
Parametric study: investigated the influence of hardening and anisotropic parameters on the elastoplastic material, simulated Bauschinger effect under cyclic loading, and finished corresponding Course Project Report
Dynamics of Flexible Multibody Systems | Research Assistant Internship Time: 2019.07-2019.09 Organization: Tsien Hsue-shen Laboratory, China Academy of Space Technology, Beijing
Studied Absolute Nodal Coordinates Formulation theory which is a good tool to simulate the dynamics of flexible multibody systems by extensive and thorough literature research;
Implemented this theory by developing a code pack programmed by mixed Fortran/Matlab;
Simulated the dynamic free downswing of a flexible double pendulum system, and conducted the parametric study to investigate the effects of geometry and mechanical parameters.