硕士生导师
所在单位：电子科学系
学历：博士研究生毕业
办公地点：翡翠湖校区科教楼B513
性别：男
学位：博士学位
在职信息：在职
毕业院校：电子科技大学
学科：电磁场与微波技术
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Ping Du, Zi-Wen Tong, Hai Lin, and Gang Zheng，Wideband RCS Analysis of Finite Periodic Array in the Vicinity of Object Using Modified SSED-CBFM and Improved FIR.[J:IEEE Antennas and Wireless Propagation Letters(中科院二区top期刊）,2025,24(6):1447-1451.
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Zi-Wen Tong, Ping Du*, and Gang Zheng，Characteristic Modes Analysis of Finite Periodic Array with Object Using Entire Domain Basis Function Method and ACA.[J:IEEE Antennas and Wireless Propagation Letters(中科院二区top期刊）,2025,24(6):1149-1152.
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朱宋宋,杜平, 胡俊，一种生成宽带CP/LP OAM波反射型超表面设计.[J:微波学报,2025,41(2):38-43.
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Tao Guo，Ping Du*，Scattering analysis of finite periodic array in the vicinity of arbitrary object using hybrid macro basis function method.[J].美国:IEEE Antennas and Wireless Propagation Letters(中科院2区Top期刊),2023,22(3):626-630.
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He-Qing Zhang, Ping Du*, and Song-Song Zhu，Characteristic modes analysis of aperiodic arrays using entire domain basis function method with adaptive cross approximation algorithm.[J].美国:IEEE Antennas and Wireless Propagation Letters(中科院2区Top期刊),2023,22(2):258-262.
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Ping Du, Wei Xiang, and Song-Song Zhu，A comparison of MB-CBFM and modified ASED basis function method to analyze interconnected finite periodic arrays.[J].美国:IEEE Antennas and Wireless Propagation Letters(中科院2区Top期刊),2022,21(9):1822-1826.
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张合情，杜平，郭涛，一种快速有限周期阵列特征模分析法.[J:微波学报,2022,38(3):42-45；52.
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Sheng Zhang, and Ping Du*，An extended aggregate basis function method for composite structure with periodic array.[J:Microwave and Optical Technology Letters,2021,63(10):2576-2580.
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Ping Du，Gang Zheng，Wei-Bing Lu，and Wei Xiang，Wideband solution of electrically connected finite periodic arrays using modified accurate subentire-domain basis function method and improved frequency-independent reaction.[J].美国:IEEE Antennas and Wireless Propagation Letters(中科院2区Top期刊),2021,20(9):1775-1778.
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Wei Jie Fu, Ping Du*, et al.，Fast wideband scattering analysis of large-scale finite-sized periodic arrays with planar cells using ASED basis function and interpolation technique.[J:Journal of Electromagnetic Waves and Applications,2019,33(13):1776-1788.
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