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鞠传明
作者:研究生   时间:2018-07-04   点击数:[]

姓名:鞠传明

职称:讲师

职务:无

电话:

邮箱:cmju@hnu.edu.cn


办公地点:院馆206


 

  教育背景

2016.09-2020.07     湖南大学  机械工程        博士(硕博连读)

2014.09-2016.07     湖南大学    力学         硕士

2009.09-2013.07     潍坊学院 车辆工程          本科


 研究领域

2020.11至今 烟台大学 机电汽车工程学院车辆系


●  研究领域


汽车CAE仿真分析软件开发、有限元网格生成算法研究、计算机图形算法与三维可视化


●  科研项目及获奖情况


[1] 山东省自然科学基金青年项目,ZR2022QA072,任意复杂结构表面自适应散点近似的二叉树网格生成算法研究及应用,2023/01-2025/12,14万元,在研,主持


[2] 国家自然科学基金面上项目,11972010,完全无缝的CAE/CAD一体化高精度全自动计算力学软件开发,2020/01-2023/12,63万元,在研,参加


[3] 国家自然科学基金面上项目,11772125,任意核函数单元形状源点位置高效高精度奇异和近奇异积分,2018/01-2021/12,75万元,结题,参加


●  代表性学术成果


发表论文:

[1] Ju CM*, Zhang J, Zhang Y, Du XF, Yuan Z, Liu TY. An algorithm for determining the inner and outer loops of arbitrary parametric surfaces, Engineering Computations. 2022.(已接收)

[1] Zhang J*, Ju CM, Divo, E, Zhong Y, et al. A binary-tree subdivision method for evaluation of singular integrals in 3D BEM[J]. Engineering Analysis with Boundary Elements, 2019, 103: 80-93.

[2] Zhang J*, Ju CM, Chi B. A fast algorithm for the adaptive discretization of 3D parametric curves. Engineering Computations. 2019, 37(5): 1663-1682.

[3] Zhang J*, Ju CM, Wen PH, et al. A dual interpolation boundary face method for 3D elasticity. Engineering Analysis with Boundary Elements, 2021, 122: 102-116.

[4] Zhang J*, Dong Y, Ju CM, et al. A new singular element for evaluating stress intensity factors of V-shaped notches under mixed-mode load. Engineering Analysis with Boundary Elements, 2018, 93: 161-166.

[5] Zhang J*, Xiao R, Wen P, Ju CM,et al. Dual interpolation boundary face method for 3-D potential problem based on binary tree grids. Computer Methods in Applied Mechanics and Engineering, 2022, 390: 114432.

[6] Zhang J*, Lin W, Dong Y, Ju CM. A double-layer interpolation method for implementation of BEM analysis of problems in potential theory. Applied Mathematical Modelling, 2017, 51:250-269.

[7] Zhang J*, Dong Y, Lin W, Ju CM, et al. A singular element based on dual interpolation BFM for V-shaped notches[J]. Applied Mathematical Modelling, 2019, 71: 208-222.

[8] Zhang J*, Han L, Lin W, Dong Y, Ju CM, et al. A new implementation of BEM by an expanding element interpolation method. Engineering Analysis with Boundary Elements, 2017, 78:1-7.

[9] Zhang J*, Chai P, He R, WC Lin, Ju CM, et al. Implementation of a dual interpolation boundary face method by discontinuous meshes. Engineering Analysis with Boundary Elements, 2022, 139: 152-168.

[10] Zhang J*, He R., Lin W, Yang L, Chi B, Ju CM. A dual interpolation boundary face method with Hermite-type approximation for elasticity problems. European Journal of Mechanics-A/Solids, 2020,82, 104005.

[11] Zhang J*, Chi B, Lin W, Ju CM. A dual interpolation boundary face method for three-dimensional potential problems. International Journal of Heat and Mass Transfer, 2019, 140: 862-876.

[12] Zhang J*, Chi B, Singh KM, Zhong Y, Ju CM. A binary-tree element subdivision method for evaluation of nearly singular domain integrals with continuous or discontinuous kernel. Journal of Computational and Applied Mathematics, 2019, 362: 22-40.

[13] Zhang J*, Chi B, Singh K M, Zhong Y, Ju CM. A binary-tree element subdivision method for evaluation of singular domain integrals with continuous or discontinuous kernel. Engineering Analysis with Boundary Elements, 2020, 116, 14-30.

参加学术会议报告:

[1] “一种自适应二叉树面网格生成算法”. 2021全国网格生成及应用研讨会 Mesh Generation and Applications Symposium(MEGAS2021),Hangzhou,China.

[2] “Fast adaptive mesh generation by a binary-tree method”. 6-th Asia-Pacific International Conference on Computational Methods in Engineering(ICOME2019). Dalian, China. 9.27-9.30, 2019.

[3] “基于二叉树细分方法估计三维边界元法中的奇异积分”. 力学与工程-数值计算与数据分析学术会议暨Engineering and Mechanics-Numerical Computation and Data Analysis, Beijing, China, 2019.4.20-4.21

[4] “A binary-tree subdivision method for evaluation of nearly singular integrals and singular integrals in 3D BEM”. Symposium of the International Association for Boundary Element Methods(IABEM2018). Paris, France. 6.26-6.28, 2018.

[5] “Fast adaptive binary-tree mesh generation.”. The 8th International Conference on Computational Methods (ICCM2017). Guilin, China.7.25-7.29, 2017.