Haifeng Gao

Dr. Haifeng Gao


Research Focus & Metrics

Academic Career Length

12Years (2015-Present)

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

Representative Publications

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1 August 2021 in Computer Methods in Applied Mechanics and Engineering
Verified
Journal Article
Closed access
HGHaifeng Gao
Haifeng Gao
JLJianguo Liang
Jianguo Liang
BLBingxun Li
Bingxun Li
CZChangjun Zheng
Changjun Zheng
TMToshiro Matsumoto
Toshiro Matsumoto

11 February 2024 in Applied Composite Materials
Verified
Journal Article
Closed access
PDF file
Jianguo LiangJianguo Liang
Jianguo Liang
ZNZemin Ning
Zemin Ning
YLYinhui Li
Yinhui Li
HGHaifeng Gao
Haifeng Gao
Jianglin LiuJianglin Liu
Jianglin Liu
CMChunxiang Miao
Chunxiang Miao

17 November 2015 in Shock and Vibration
Verified
Journal Article
Open access
PDF file
Jiawei XiangJiawei Xiang
Jiawei Xiang
Yaguo LeiYaguo Lei
Yaguo Lei
YWYanxue Wang
Yanxue Wang
YHYumin He
Yumin He
CZChangjun Zheng
Changjun Zheng
HGHaifeng Gao
Haifeng Gao

1 November 2020 in Advances in Engineering Software
Verified
Journal Article
Closed access
HGHaifeng Gao
Haifeng Gao
LCLeilei Chen
Leilei Chen
HLHaojie Lian
Haojie Lian
CZChangjun Zheng
Changjun Zheng
HXHuidong Xu
Huidong Xu
TMToshiro Matsumoto
Toshiro Matsumoto

16 September 2022 in Computer Methods in Applied Mechanics and Engineering
Verified
Journal Article
Closed access
HGHaifeng Gao
Haifeng Gao
Jianguo LiangJianguo Liang
Jianguo Liang
CZChang-Jun Zheng
Chang-Jun Zheng
Haojie LianHaojie Lian
Haojie Lian
TMToshiro Matsumoto
Toshiro Matsumoto

8 October 2019 in Journal of Low Frequency Noise, Vibration and Active Control
Verified
Journal Article
Open access
PDF file
HGHaifeng Gao
Haifeng Gao
CZChangjun Zheng
Changjun Zheng
XQXiaolai Qiu
Xiaolai Qiu
HXHuidong Xu
Huidong Xu
TMToshiro Matsumoto
Toshiro Matsumoto
This paper presents a numerical approach for the determination of scattering frequencies of two-dimensional acoustic exterior resonance problems using boundary element method combined with a contour integral method. Since the solving range is surrounded by a Jordan curve in the complex plane, the complex eigenvalues can be acquired through evaluating the contour integral along the Jordan curve using the contour integral method. Complex scattering frequencies are directly extracted by the proposed approach, and their corresponding eigenmodes are also presented by evaluating the vibration amplitudes of internal points. The behaviors of the fictitious eigenfrequencies for unbounded domain are also studied. Numerical examples demonstrate the effectiveness of the approach for the resonance problems of unbounded domains.