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Jinze LI(李金泽)
Jinze LI(李金泽)
在 hit.edu.cn 的电子邮件经过验证 - 首页
标题
引用次数
引用次数
年份
A novel family of controllably dissipative composite integration algorithms for structural dynamic analysis
J Li, K Yu, X Li
Nonlinear Dynamics 96, 2475-2507, 2019
452019
An alternative to the Bathe algorithm
J Li, K Yu
Applied Mathematical Modelling 69, 255-272, 2019
332019
Directly self-starting higher-order implicit integration algorithms with flexible dissipation control for structural dynamics
J Li, R Zhao, K Yu, X Li
Computer Methods in Applied Mechanics and Engineering 389, 114274, 2022
312022
Nonlinear aeroelastic analysis of the folding fin with freeplay under thermal environment
HE Haonan, T Hong, YU Kaiping, LI Jinze, Y Ning, X Zhang
Chinese Journal of Aeronautics 33 (9), 2357-2371, 2020
232020
Noniterative integration algorithms with controllable numerical dissipations for structural dynamics
J Li, K Yu
International Journal of Computational Methods 16 (07), 1850111, 2019
232019
A truly self-starting implicit family of integration algorithms with dissipation control for nonlinear dynamics
J Li, K Yu
Nonlinear Dynamics 102 (4), 2503-2530, 2020
202020
Enhanced studies on the composite sub-step algorithm for structural dynamics: The Bathe-like algorithm
J Li, X Li, K Yu
Applied Mathematical Modelling 80, 33-64, 2020
192020
A novel family of composite sub-step algorithms with desired numerical dissipations for structural dynamics
J Li, K Yu
Archive of Applied Mechanics 90 (4), 737-772, 2020
192020
A second-order accurate three sub-step composite algorithm for structural dynamics
J Li, K Yu, H He
Applied Mathematical Modelling 77, 1391-1412, 2020
192020
A generalized structure-dependent semi-explicit method for structural dynamics
J Li, K Yu, X Li
Journal of Computational and Nonlinear Dynamics 13 (11), 111008, 2018
192018
Development of composite sub-step explicit dissipative algorithms with truly self-starting property
J Li, K Yu
Nonlinear Dynamics 103 (2), 1911-1936, 2021
182021
Two third-order explicit integration algorithms with controllable numerical dissipation for second-order nonlinear dynamics
J Li, K Yu, R Zhao
Computer Methods in Applied Mechanics and Engineering 395, 114945, 2022
172022
An identical second‐order single step explicit integration algorithm with dissipation control for structural dynamics
J Li, K Yu, X Li
International Journal for Numerical Methods in Engineering 122 (4), 1089-1132, 2021
172021
Vibration experiment and nonlinear modelling research on the folding fin with freeplay
H Haonan, Y Kaiping, T Hong, L Jinze, Z Qiankun, Z Xiaolei
Chinese Journal of Theoretical and Applied Mechanics 51 (5), 1476-1488, 2019
152019
Further assessment of three Bathe algorithms and implementations for wave propagation problems
J Li, K Yu, H Tang
International Journal of Structural Stability and Dynamics 21 (05), 2150073, 2021
142021
A simple truly self-starting and L-stable integration algorithm for structural dynamics
J Li, K Yu
International Journal of Applied Mechanics 12 (10), 2050119, 2020
132020
A suite of second-order composite sub-step explicit algorithms with controllable numerical dissipation and maximal stability bounds
J Li, H Li, Y Lian, R Zhao, K Yu
Applied Mathematical Modelling 114, 601-626, 2023
62023
A self-starting dissipative alternative to the central difference methods
R Zhao, J Li, K Yu
Archive of Applied Mechanics 93 (2), 571-603, 2023
62023
High-order accurate multi-sub-step implicit integration algorithms with dissipation control for second-order hyperbolic problems
J Li, H Li, K Yu, R Zhao
arXiv preprint arXiv:2209.13820, 2022
52022
Three optimal families of three‐sub‐step dissipative implicit integration algorithms with either second, third, or fourth‐order accuracy for second‐order nonlinear dynamics
J Li, K Yu, R Zhao, Y Fang
International Journal for Numerical Methods in Engineering 124 (17), 3733-3766, 2023
32023
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