[1] HE X H, SHI K, WU T. An integrated structural health monitoring system for the Xijiang high-speed railway arch bridge[J]. Smart Structures and Systems, 2018, 21(5): 611-621.
[2]余钱华,廖师贤.弹性网络正则化移动荷载识别试验研究[J].交通科学与工程,2022,38(3):57-63.
YU Qianhua, LIAO Shixian. Experimental study on moving force identification based on elastic network regularization[J]. Journal of Transport Science and Engineering, 2022, 38(3): 57-63.
[3]马亚飞,汤 洋,李 祚,等.基于混沌粒子群随机子空间的桥梁多点损伤识别[J].交通科学与工程,2023,39(6):12-23.
MA Yafei, TANG Yang, LI Zuo, et al. Multi-point damage identification of bridge based on chaotic particle swarm stochastic subspace[J]. Journal of Transport Science and Engineering, 2023, 39(6): 12-23.
[4]YANG Y B, LIN C W, YAU J D. Extracting bridge frequencies from the dynamic response of a passing vehicle[J]. Journal of Sound and Vibration, 2004, 272(3/4/5): 471-493.
[5]YANG Y B, MO X Q, SHI K, et al. Scanning torsional-flexural frequencies of thin-walled box girders with rough surface from vehicles' residual contact response: theoretical study[J]. Thin-walled Structures, 2021, 169: 108332.
[6]SHI K, MO X Q, XU H, et al. Furthering extraction of torsional-flexural frequencies for thin-wall beams from the rocking motion of a two-wheel test vehicle[J]. Thin-walled Structures, 2022, 175: 109224.
[7]张文武,亓兴军,肖志全,等.铰接车辆模型识别粗糙桥梁频率和振型的数值分析[J].建筑科学与工程学报,2022,39(2):119-127.
ZHANG Wenwu, QI Xingjun, XIAO Zhiquan, et al. Numerical analysis of identifying frequency and vibration mode of rough bridge by articulated vehicle model[J]. Journal of Architecture and Civil Engineering, 2022, 39(2): 119-127.
[8]YANG Y B, MO X Q, SHI K, et al. Bridge frequency identification using multi-contact responses computed from multi-DOF moving vehicle by nodal distribution method and enhanced integration algorithm[J]. Computers & Structures, 2024, 299: 107397.
[9]贺文宇,丁绪聪,任伟新.环境激励下移动车辆对桥梁模态参数识别的影响研究[J].振动与冲击,2021,40(3):48-53.
HE Wenyu, DING Xucong, REN Weixin. Effects of moving vehicle on bridge modal parametric identification under ambient excitation[J]. Journal of Vibration and Shock, 2021, 40(3): 48-53.
[10]KONG X, CAI C S, DENG L, et al. Using dynamic responses of moving vehicles to extract bridge modal properties of a field bridge[J]. Journal of Bridge Engineering, 2017, 22(6): 04017018.
[11]陈 诚,张 静,杜昌骏,等.基于双车接触点响应残差的桥梁模态参数识别方法研究[J].工程力学,2025,42(1):199-208.
CHEN Cheng, ZHANG Jing, DU Changjun, et al. Bridge modal parameters identification based on the contact point response residues of two vehicles[J]. Engineering Mechanics, 2025, 42(1): 199-208.
[12]KEENAHAN J, OBRIEN E J, MCGETRICK P J, et al. The use of a dynamic truck-trailer drive-by system to monitor bridge damping[J]. Structural Health Monitoring, 2014, 13(2): 143-157.
[13]YANG Y B, SHI K, WANG Z L, et al. Using a single-DOF test vehicle to simultaneously retrieve the first few frequencies and damping ratios of the bridge[J]. International Journal of Structural Stability and Dynamics, 2021, 21(8): 2150108.
[14]阳 洋,许文明,卢会城,等.基于车桥耦合理论的梁式桥阻尼比识别研究[J].力学学报,2022,54(5):1387-1402.
YANG Yang, XU Wenming, LU Huicheng, et al. Research on damping ratio identification of beam bridge based on vehicle bridge coupling theory[J]. Chinese Journal of Theoretical and Applied Mechanics, 2022, 54(5): 1387-1402.
[15]HE W Y, REN W X, ZHU S Y. Baseline-free damage localization method for statically determinate beam structures using dual-type response induced by quasi-static moving load[J]. Journal of Sound and Vibration, 2017, 400: 58-70.
[16]贺文宇,何 健,任伟新.基于间接法识别的桥梁振型的损伤定位方法[J].振动与冲击,2018,37(24):13-17.
HE Wenyu, HE Jian, REN Weixin. A damage localization method based on indirectly identified mode shapes[J]. Journal of Vibration and Shock, 2018, 37(24): 13-17.
[17]阳 洋,梁晋秋,袁爱鹏,等.基于桥梁单元刚度损伤识别的新型间接量测方法研究[J].中国公路学报,2021,34(2):188-198.
YANG Yang, LIANG Jinqiu, YUAN Aipeng, et al. Bridge element bending stiffness damage identification based on new indirect measurement method[J]. China Journal of Highway and Transport, 2021, 34(2): 188-198.
[18]XU H, HUANG C C, WANG Z L, et al. Damped test vehicle for scanning bridge frequencies: theory, simulation and experiment[J]. Journal of Sound and Vibration, 2021, 506: 116155.
[19]SHI Z H, UDDIN N. Theoretical vehicle bridge interaction model for bridges with non-simply supported boundary conditions[J]. Engineering Structures, 2021, 232: 111839.
[20]COLMENARES D, ANDERSSON A, KAROUMI R. Closed-form solution for mode superposition analysis of continuous beams on flexible supports under moving harmonic loads[J]. Journal of Sound and Vibration, 2022, 520: 116587.
[21]ZIBDEH H S, RACHWITZ R. Moving loads on beams with general boundary conditions[J]. Journal of Sound and Vibration, 1996, 195(1): 85-102.
[22]ABU-HILAL M, MOHSEN M. Vibration of beams with general boundary conditions due to a moving harmonic load[J]. Journal of Sound and Vibration, 2000, 232(4): 703-717.
[23]ABU-HILAL M, ZIBDEH H S. Vibration analysis of beams with general boundary conditions traversed by a moving force[J]. Journal of Sound and Vibration, 2000, 229(2): 377-388.
[24]SVEDHOLM C, ZANGENEH A, PACOSTE C, et al. Vibration of damped uniform beams with general end conditions under moving loads[J]. Engineering Structures, 2016, 126: 40-52.
[25]DI MATTEO A. Dynamic response of beams excited by moving oscillators: approximate analytical solutions for general boundary conditions[J]. Computers & Structures, 2023, 280: 106989.
[26]YANG Y B, MO X Q, SHI K, et al. Contact residue for simultaneous removal of vehicle's frequency and surface roughness in scanning bridge frequencies using two connected vehicles[J]. International Journal of Structural Stability and Dynamics, 2021, 21(13): 2171006.