王向阳

王向阳教授

王向阳教授、博士

硕士生导师

国家自然科学基金函评专家

中国力学学会会员

电子邮箱：wxy017@126.com

2013年7月于大连理工大学工程力学专业毕业获工学博士学位。2018年获山东省优青项目资助。近年来，一直从事微纳尺度结构非线性力学性能研究。

教育经历：

2002.09-2006.07山东理工大学 交通工程专业 本科

2006.09-2013.07大连理工大学 工程力学专业 硕士、博士

研究方向：

微纳尺度结构非线性力学性能；微纳尺度材料本构关系；数值计算框架

科研项目：

[1]国家自然科学基金面上项目：非周期性微纳尺度材料非线性多尺度模型及数值计算方法（2022.01-2025.12）主持

[2]山东省优青科学基金项目：生物膜若干力学问题研究（2018.03-2020.12）主持

[3]国家自然科学基金青年项目：低维微纳米结构多尺度准连续体接触模型及数值计算框架研究（2017.01-2019.12）主持

[4]山东省优秀中青年科学家科研奖励基金：基于高阶Cauchy-Born准则的低维纳米材料准连续体粗粒化模型及变形行为研究（2014.12-2016.12）主持

[5]山东省高等学校青创人才引育计划：港口海岸绿色工程研究创新团队（2020-2022）核心成员

代表性科研成果：

[1]Wang XY*,Qi HB, Bi JY, Sun ZY, Hu LF,Zhou HW, Meng J.A novel continuum–discretemultiscale coupling method for strain localization of lipid bio-membraneunder tension[J]. Computational Particle Mechanics, 2023,10:221-240.

[2]WangXY*,Qi HB,Chen XY,Sun ZY,Zhou HW,Bi JY, Hu LF.A discrete-continuum mosaic model for the buckling of inner tubes of double-walled carbon nanotubes under compression[J]. Mechanics of Materials, 2022, 172:104384.

[3]Wang XY*,Qi HB,Chen XY,Bi JY,Zhou HW, Liu ZY.A continuum-discrete multiscale coupling method for pristine and defected single-walled carbon nanotubes[J]. Applied Mathematical Modelling, 2022, 111:176-200.

[4]WangXY*,Qi HB, Sun ZY, Bi JY, Hu LF, Yang JW, Li D. A multiscalediscrete-continuum mosaic method for nonlinear mechanical behaviors of periodic micro/nano-scale structures[J]. Applied Mathematical Modelling,2021, 93:376-394.

[5]Wang XY*, Qi HB, Sun ZY, Hu LF. A van der Waals contact-bond model forlow-dimensional nanoscale carbon materials based on the quasi-continuummethod[J]. Journal of Materials Research, 2019, 34(24):4011-4023.

[6]Wang XY*, Qi HB, Sun ZY, Wang XJ, Song XS, Wang JB, Guo X*. Quasi-continuum studyof the buckling behavior of single-walled carbon nanocones subjected tobending under thermal loading[J]. Journal of Materials Research, 2017,32(12):2266-2275.

[7]WangXY*, Wang JB, Guo X*. Finite deformation of single-walled carbon nanoconesunder axial compression using a temperature-related multiscale quasi-continuum model[J]. Computational Materials Science, 2016, 114:244-253.

[8]Wang XY*, Wang JB, Qiu BB, Hu LF. Large deformation properties of red blood cell membrane based on a higher order gradient quasi-continuum model[J]. Journal of Membrane Biology, 2015, 248(6):979-990.

[9]Wang XY, Guo X*, Su Z. A quasi-continuum model for human erythrocyte membrane based on the higher order Cauchy-Born rule[J]. Computer Methods in Applied Mechanics and Engineering, 2014, 268:284-298.

[10]Wang XY, Guo X*. Quasi-continuum model for the finite deformation of single-layer graphene sheets based on the temperature-related higher order Cauchy-Born rule[J]. Journal of Computational and Theoretical Nanoscience, 2013, 10(1):154-164.

[11]Wang XY, Guo X*. Quasi-continuum contact model for the simulation of severe deformation of single-walled carbon nanotubes at finite temperature[J]. Journal of Computational and Theoretical Nanoscience, 2013, 10(4):810-820.

[12]Wang XY, Guo X*. Numerical simulation for finite deformation of single-walled carbon nanotubes at finite temperature using temperature-related higher orderCauchy-Born rule based quasi-continuum model[J]. Computational Materials Science, 2012, 55:273-283.

[13] Guo X*, Liao JB, Wang XY. Investigation of the thermo-mechanical properties of single-walled carbon nanotubes based on the temperature-related higher order Cauchy–Born rule[J]. Computational Materials Science, 2012, 51:445-454.