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Multiscale computational method for transient heat conduction problems of periodic porous materials with diverse periodic configurations in different subdomains 期刊论文
APPLIED NUMERICAL MATHEMATICS, 2019, 卷号: 136, 页码: 215-234
Authors:  Dong, Hao;  Cui, Junzhi;  Nie, Yufeng;  Yang, Zihao;  Ma, Qiang;  Cheng, Xiaohan
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Periodic porous materials  Asymptotic homogenization method  Diverse periodic configurations  Error estimate  SOTS numerical algorithm  
Multiscale computational method for heat conduction problems of composite structures with diverse periodic configurations in different subdomains 期刊论文
COMPUTERS & MATHEMATICS WITH APPLICATIONS, 2018, 卷号: 76, 期号: 11-12, 页码: 2549-2565
Authors:  Dong, Hao;  Cui, Junzhi;  Nie, Yufeng;  Yang, Zihao;  Yang, Zhiqiang
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Heat conduction problems  Multiscale asymptotic analysis  Diverse periodic configurations  Error estimate  SOTS numerical algorithm  
Prediction of mechanical properties in statistically inhomogeneous core-shell materials by second-order two-scale method 期刊论文
ACTA MECHANICA, 2018, 卷号: 229, 期号: 11, 页码: 4495-4519
Authors:  Yang, Zhiqiang;  Cui, Junzhi;  Sun, Yi;  Dong, Hao
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Statistically inhomogeneous materials  Multiscale method  Core-shell particle  Effective property  
High-order three-scale computational method for heat conduction problems of axisymmetric composite structures with multiple spatial scales 期刊论文
ADVANCES IN ENGINEERING SOFTWARE, 2018, 卷号: 121, 页码: 1-12
Authors:  Dong, Hao;  Cui, Junzhi;  Nie, Yufeng;  Yang, Zihao;  Wang, Ziqiang
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Multiscale asymptotic analysis  Heat conduction problems  Axisymmetric composite structures  Multiple spatial scales  HOTS numerical algorithm  
SECOND-ORDER TWO-SCALE ANALYSIS METHOD FOR DYNAMIC THERMO-MECHANICAL PROBLEMS OF COMPOSITE STRUCTURES WITH CYLINDRICAL PERIODICITY 期刊论文
INTERNATIONAL JOURNAL OF NUMERICAL ANALYSIS AND MODELING, 2018, 卷号: 15, 期号: 6, 页码: 834-863
Authors:  Dong, Hao;  Nie, Yufeng;  Cui, Junzhi;  Yang, Zihao;  Wang, Ziqiang
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Dynamic thermo-mechanical problem  multiscale asymptotic analysis  composite structure  cylindrical periodicity  SOTS numerical algorithm  
High-order three-scale method for mechanical behavior analysis of composite structures with multiple periodic configurations 期刊论文
COMPOSITES SCIENCE AND TECHNOLOGY, 2017, 卷号: 152, 页码: 198-210
Authors:  Yang, Zihao;  Zhang, Yang;  Dong, Hao;  Cui, Junzhi;  Guan, Xiaofei;  Yang, Zhiqiang
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Multiple periodic configurations  HOTS method  Multiscale finite element algorithm  Mechanical behaviors  
Multiscale Nonlinear Thermo-Mechanical Coupling Analysis of Composite Structures with Quasi-Periodic Properties 期刊论文
CMC-COMPUTERS MATERIALS & CONTINUA, 2017, 卷号: 53, 期号: 3, 页码: 219-248
Authors:  Yang, Zihao;  Ma, Liang;  Mai, Qiang;  Cui, Junzhi;  Nie, Yufeng;  Dong, Hao;  An, Xiaohong
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Thermo-mechanical coupling problem  quasi-periodic properties  multiscale asymptotic analysis  multiscale finite element-difference algorithm  
Second-Order Two-Scale Computational Method for Nonlinear Dynamic Thermo-Mechanical Problems of Composites with Cylindrical Periodicity 期刊论文
COMMUNICATIONS IN COMPUTATIONAL PHYSICS, 2017, 卷号: 21, 期号: 4, 页码: 1173-1206
Authors:  Dong, Hao;  Cui, Junzhi;  Nie, Yufeng;  Yang, Zihao
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Second-order two-scale  nonlinear dynamic thermo-mechanical problems  temperature-dependent properties  cylindrical periodicity  
Second-order two-scale analysis and numerical algorithm for the damped wave equations of composite materials with quasi-periodic structures 期刊论文
APPLIED MATHEMATICS AND COMPUTATION, 2017, 卷号: 298, 页码: 201-220
Authors:  Dong, Hao;  Nie, Yufeng;  Cui, Junzhi;  Wu, Yatao;  Yang, Zihao
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Multiscale asymptotic analysis  Damped wave equations  Quasi-periodic structure  Second-order two-scale numerical method  Newmark scheme  
Second-order two-scale analysis and numerical algorithms for the hyperbolic-parabolic equations with rapidly oscillating coefficients 期刊论文
CHINESE PHYSICS B, 2015, 卷号: 24, 期号: 9, 页码: 14
Authors:  Dong Hao;  Nie Yu-Feng;  Cui Jun-Zhi;  Wu Ya-Tao
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hyperbolic-parabolic equations  rapidly oscillating coefficients  second-order two-scale numerical method  Newmark scheme