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[1]段庆林,庞志佳,马今伟,王冰冰.弹塑性大变形分析的一致性高阶无单元伽辽金法[J],计算力学学报,2019,36(4):471-476
[2]王冰冰,段庆林,李书卉,杨迪雄.薄板弯曲分析的节点积分高阶无网格法[J],计算力学学报,2019,36(1):103-109
[3]陈嵩涛,段庆林,王依宁,李书卉,李锡夔.选区激光烧结过程传热分析的高效无网格法[J],机械工程学报,2018,55(7):135-146
[4]高欣,段庆林,李书卉,陈飙松.裂纹问题的一致性高阶无网格法[J],计算力学学报,2018,35(3):275-282
[5]王冰冰,段庆林,李锡夔,张洪武,杨迪雄.薄板弯曲分析的高阶高效无网格法[J],固体力学学报,2018,39(2):152-161
[6]段庆林,高欣,邵玉龙,马今伟,李书卉.一致性无网格法断裂分析[A],2017,10
[7]吴凡,李书卉,段庆林.近场动力学法与无单元伽辽金法的耦合方案[A],2017,9
[8]段庆林,李书卉.Consistent meshfree method for phase-field model of brittle fracture[A],2017
[9]段庆林,李锡夔,张洪武.Consistent high order meshfree Galerkin methods and applications[A],2017
[10]段庆林,李书卉.Meshfree modeling of heat transfer in selective laser melting process[A],2017
[11]王冰冰,段庆林,李锡夔,张洪武,杨迪雄.基于四边形积分子域的一致性高阶无网格法[J],计算力学学报,2017,34(6):677-682
[12]Wang, Bingbing,Duan, Qinglin,Shao, Yulong,Li, Xikui,Yang, Dixiong,Zhang, Hongwu.An efficient nodal integration with quadratic exactness for three-dimensional meshfree Galerkin me[J],ENGINEERING ANALYSIS WITH BOUNDARY ELEMENTS,2016,70:99-113
[13]Wu, Fan,Li, Shuhui,Duan, Qinglin,Li, Xikui.Application of the Method of Peridynamics to the Simulation of Hydraulic Fracturing Process[A],2016,188:561-569
[14]Gao, Xin,Chen, Biaosong,Zhang, Hongwu,Duan, Qinglin,Shao, Yulong,Li, Xikui.Quadratically consistent one-point (QC1) integration for three-dimensional element-free Galerkin m[J],FINITE ELEMENTS IN ANALYSIS AND DESIGN,2016,114:22-38
[15]Li, Xikui,Du, Youyao,Duan, Qinglin,Ju, J. Woody.Thermodynamic framework for damage-healing-plasticity of granular materials and net damage variabl[J],INTERNATIONAL JOURNAL OF DAMAGE MECHANICS,2016,25(2):153-177
[16]李书卉,段庆林.Application of the Method of Peridynamics to the Simulation of Hydraulic Fracturing Process[A],2016
[17]李锡夔,杜友耀,段庆林.基于介观结构的饱和与非饱和多孔介质有效应力[J],力学学报,2015,48(1):28-39
[18]Xu, Wenxiang,Duan, Qinglin,Ma, Huaifa,Chen, Wen,Chen, Huisu.Interfacial effect on physical properties of composite media: Interfacial volume fraction with non[J],SCIENTIFIC REPORTS,2015,5:16003
[19]Xu, Wenxiang,Chen, Huisu,Duan, Qinglin,Chen, Wen.Strategy for interfacial overlapping degree in multiphase materials with complex convex particles[J],POWDER TECHNOLOGY,2015,283:455-461
[20]赵红华,季顺迎,段庆林.如何从导师的角度提高和改进研究生的创新教育[J],教育教学论坛,2015,11:212-214
[21]Duan, Qinglin,Gao, Xin,Wang, Bingbing,Li, Xikui,Zhang, Hongwu.A four-point integration scheme with quadratic exactness for three-dimensional element-free Galerk[J],COMPUTER METHODS IN APPLIED MECHANICS AND ENGINEERING,2014,280:84-116
[22]Duan, Qinglin,Wang, Bingbing,Gao, Xin,Li, Xikui.Quadratically consistent nodal integration for second order meshfree Galerkin methods[J],COMPUTATIONAL MECHANICS,2014,54(2):353-368
[23]赵红华,季顺迎,段庆林.纽约州布法罗大学的研究生创新教育[J],教育教学论坛,2014,31:42-44
[24]Duan, Qinglin,Gao, Xin,Wang, Bingbing,Li, Xikui,Zhang, Hongwu,Belytschko, Ted,Shao, Yulong.Consistent element-free Galerkin method[J],INTERNATIONAL JOURNAL FOR NUMERICAL METHODS IN ENGINEERING,2014,99(2):79-101
[25]王冰冰,陈嵩涛,段庆林.动力分析的二阶一致无网格法[J],应用力学学报,2014,31(3):353-358
[26]李锡夔,段庆林.A mixed finite element procedure of gradient Cosserat continuum for second-order computational homog[J],Computational Mechanics,2014,54(9):1331-1356
[27]高欣,王冰冰,段庆林,李锡夔,陈飙松.二阶一致无网格与有限元耦合离散研究[J],固体力学学报,2014,35(4):325-333
[28]王冰冰,高欣,段庆林.热传导的二阶一致1点积分无网格法[J],工程力学,2014,31(9):1-6
[29]段庆林,李锡夔,张洪武.无网格法的导数一致性及二阶一致积分方案[A],2013,249-249
[30]赵红华,季顺迎,段庆林.浅谈水平思考法在培养研究生创新思维方面的价值和应用[J],教育教学论坛,2013,33:79-79,80
[31]王冰冰,高欣,段庆林.稳态热传导的二阶一致无网格法[J],应用数学和力学,2013,34(7):750-755
[32]Li, Xikui,Du, Youyao,Duan, Qinglin.Micromechanically informed constitutive model and anisotropic damage characterization of Cosserat [J],INTERNATIONAL JOURNAL OF DAMAGE MECHANICS,2013,22(5):643-682
[33]段庆林,李锡夔,张洪武.Efficient Integration Schemes for Quadratic Meshfree Galerkin Methods[A],2013
[34]段庆林,李锡夔,张洪武.QUADRATICALLY CONSISTENT INTEGRATION SCHEMES FOR ELEMENT-FREE GALERKIN METHOD[A],2013
[35]段庆林,李锡夔.QUADRATICALLY CONSISTENT MESHLESS METHODS AND COUPLING WITH DEM IN COMPUTATIONAL HOMOGENIZATION FOR [A],2013
[36]段庆林,李锡夔,张洪武.Consistent Integration Schemes for Quadratic Meshfree Galerkin methods[A],2013
[37]段庆林,李锡夔,张洪武.Quadratically consistent integration schemes for meshfree Galerkin methods[A],2013
[38]李锡夔,段庆林.Second-order Computational Homogenization of Granular Materials[A],2013
[39]李锡夔,段庆林.A Second-order Computational Homogenization Scheme of Granular Materials with nested FEM-DEM Solutio[A],2013
[40]李锡夔,段庆林.A SECOND-ORDER COMPUTATIONAL HOMOGENIZATION METHOD FOR GRANULAR MATERIALS[A],2013,194-199
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