Han Zhao

Dr. Han Zhao

Central South University, Changsha, Guangdong, China
orcid

Research Focus & Metrics

Academic Career Length

5Years (2022-Present)

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

Representative Publications

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10 August 2022 in Archives of Civil and Mechanical Engineering
Verified
Journal Article
Closed access
PDF file
HZHan Zhao
Han Zhao
BWBiao Wei
Biao Wei
LJLizhong Jiang
Lizhong Jiang
Ping XiangPing Xiang
Ping Xiang

28 September 2023 in Mechanics Based Design of Structures and Machines
Verified
Journal Article
Closed access
Ping XiangPing Xiang
Ping Xiang
PZPeng Zhang
Peng Zhang
HZHan Zhao
Han Zhao
ZSZhanjun Shao
Zhanjun Shao
LJLizhong Jiang
Lizhong Jiang

16 May 2023 in Structures
Verified
Journal Article
Closed access
PXPing Xiang
Ping Xiang
HMHongkai Ma
Hongkai Ma
HZHan Zhao
Han Zhao
LJLizhong Jiang
Lizhong Jiang
SXShipeng Xu
Shipeng Xu
XLXiang Liu
Xiang Liu

23 May 2023 in Advances in Structural Engineering
Verified
Journal Article
Closed access
HZHan Zhao
Han Zhao
BWBiao Wei
Biao Wei
PGPeidong Guo
Peidong Guo
JTJincheng Tan
Jincheng Tan
Ping XiangPing Xiang
Ping Xiang
XLXiang Liu
Xiang Liu
The increasing prevalence of simply supported bridges in high-speed railway (HSR) lines has raised concerns about the safety of trains crossing these bridges during an earthquake. As these bridges are typically continuous and long, it is essential to consider the effects of traveling seismic waves on the random vibration of the train-bridge coupled (TBC) system. To address this issue, the new point estimate method (NPEM) is used to analyze the dynamic response and parametric sensitivity of a three-dimensional TBC system subjected to non-uniform ground motion with multiple random parameters. The motion equations of the TBC system are derived using bridge seismic theory under multi-support excitations. The analysis incorporates random variables such as the damping ratio, density, Young’s modulus, and seismic magnitude to capture the influence of traveling seismic waves on the random vibration of the TBC system. Simulation results show that the traveling seismic wave effect can cause changes in the first vibration frequencies of the train and bridge, potentially leading to the first few frequencies reordering. Additionally, considering the traveling wave effect will make the TBC system’s response less apparent than without considering the traveling wave effect. The uncertainty of bridge and seismic parameters can seriously affect the train’s running safety. The sensitivity of the bridge density and seismic magnitude is particularly prominent for bridge responses when the traveling seismic waves effect is strong. This methodology can be used for random and sensitivity analysis of a train running over a long bridge under non-uniform earthquake conditions. Overall, the NPEM can provide valuable insights into the dynamic behavior and safety of TBC systems, enabling more effective design and maintenance of HSR bridges.

18 October 2023 in Structures
Verified
Journal Article
Closed access
PXPing Xiang
Ping Xiang
SXShipeng Xu
Shipeng Xu
HZHan Zhao
Han Zhao
LJLizhong Jiang
Lizhong Jiang
HMHongkai Ma
Hongkai Ma
XLXiang Liu
Xiang Liu

13 September 2023 in Applied Sciences
Verified
Journal Article
Open access
PDF file
Yingying ZengYingying Zeng
Yingying Zeng
Lizhong JiangLizhong Jiang
Lizhong Jiang
ZZZhixiong Zhang
Zhixiong Zhang
HZHan Zhao
Han Zhao
HHHuifang Hu
Huifang Hu
Ping XiangPing Xiang
Ping Xiang
With the increase in the occupancy ratio of bridges and the speed of trains, the probability of trains being located on bridges during earthquakes increases, and the risk of derailment increases. To investigate the influence of unequal-height piers on the dynamic response of high-speed railway train bridge systems, a seismic action model of high-speed train–track–bridge dynamic systems was established based on the in-house code using the finite element method and multi-body dynamics method. It is found that (1) compared to equal-height piers, the peak lateral dynamic response of unequal-height piers (with gradually increasing pier heights) decreases, while the peak vertical dynamic response increases; (2) the peak lateral dynamic response of unequal-height piers (with a steep increase in pier height) increases sharply, while the peak vertical dynamic response decreases; and (3) the safety indicators of equal-height piers are significantly superior to the two unequal-height pier operating conditions.