Qiang Wan

Qiang Wan


Research Focus & Metrics

Academic Career Length

4Years (2023-Present)

(Calculated once Scilit publication data is synced: current year − year of first publication + 1)

Representative Publications

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2 May 2023 in Physica B: Condensed Matter
Verified
Journal Article
Closed access
YLYanxiang Liang
Yanxiang Liang
ALAibo Luo
Aibo Luo
LYLingwei Yang
Lingwei Yang
JZJianfeng Zhao
Jianfeng Zhao
LWLuobing Wang
Luobing Wang
QWQiang Wan
Qiang Wan

14 March 2024 in Machines
Verified
Journal Article
Open access
PDF file
DYDi Yuan
Di Yuan
DWDong Wang
Dong Wang
QWQiang Wan
Qiang Wan
A novel penalty contact constitution was developed to replicate the hysteresis memory effect observed in contact interfaces. On this basis, a refined finite element analysis (FEA) was performed to study the stick–slip friction contact behavior of bolted joint interfaces. The analysis was validated by comparing it with the experimental hysteresis loops in the literature. The simulated hysteresis loops were subsequently used to identify four parameters of the Iwan model. Additionally, the effects of bolt clamping, friction coefficient, and excitation amplitude were individually examined. It was found that the deterioration in bolt clamping performance resulted in a decrease in both the equivalent joint stiffness and energy dissipation. Similarly, the reduction in the friction coefficient yielded a comparable impact. Furthermore, the identified model parameters of critical stick–slip force and displacement exhibited a quasi-linear relationship to the bolt preload and friction coefficient.

5 December 2025 in Nonlinear Dynamics
Verified
Journal Article
Closed access
PDF file
DYDi Yuan
Di Yuan
QWQiang Wan
Qiang Wan
YDYihan Du
Yihan Du
YJYongbu Jin
Yongbu Jin
DWDong Wang
Dong Wang

12 December 2024 in Acta Mechanica
Verified
Journal Article
Closed access
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TLTengjie Li
Tengjie Li
JLJiaxing Li
Jiaxing Li
XWXizhe Wang
Xizhe Wang
JLJian Li
Jian Li
XCXinfa Chen
Xinfa Chen
XHXicheng Huang
Xicheng Huang

10 July 2023 in Processes
Verified
Journal Article
Open access
PDF file
YHYupeng Hu
Yupeng Hu
JLJiawen Liu
Jiawen Liu
QWQiang Wan
Qiang Wan
MZMeng Zhang
Meng Zhang
MLMinghai Li
Minghai Li
Explosives combustion is primarily classified into conductive and convective combustion. In situations where confinement is sufficiently strong, the instantaneous high pressure generated by convective combustion in cracks can cause rapid fragmentation of the explosive matrix, resulting in a significant increase in the combustion surface area and triggering a high-intensity reaction with potentially catastrophic consequences. Therefore, the study of convective combustion in cracks is crucial for ensuring the safety of weapons and explosives. Previous simulation studies have primarily used finite element analysis software, which has excellent performance in handling explosive detonation processes. However, its accuracy in describing gas behavior between explosives and constrained containers is limited. This study divides the combustion process of a pre-cracked explosive in a confined space into four stages based on reasonable assumptions and simplifications. We developed a simulation method that combines the Arrhenius formula with the MWSD model to model the combustion rate of the explosive. By introducing a correction coefficient, Con, to the Arrhenius formula, the formula and MWSD model control the first and third stages of explosive combustion, respectively, while smoothly transitioning during the second stage. We used this method to numerically simulate the experimental results of Shang Hailin et al. on a crack width of 50 μm. The simulation results include the temperature field and pressure field of the first three stages of explosive combustion and the pressure rise curve of the pressure measurement point at the same location, as in the experiment. The simulation results are consistent with the experimental results.

23 September 2026 in Acta Mechanica Solida Sinica
Verified
Journal Article
Closed access
PDF file
YTYiming Tian
Yiming Tian
WGWei Guo
Wei Guo
JLJian Li
Jian Li
XHXicheng Huang
Xicheng Huang
QWQiang Wan
Qiang Wan