性别：男

学位：博士

职称：副教授，博导

系部：工程力学系

邮箱：yubochina@hfut.edu.cn

主页：/

方向：边界元法；反问题理论与应用；计算力学智能方法

招生：每年拟招收硕士生2-3名（含学硕和专硕）、博士生1-2名，热情欢迎具有力学、数学、土木、机械、材料等专业的有志青年学子推免或报考！

个人简介

主要研究边界元法、比例边界有限元法等高性能计算力学方法，近年来致力于研究反问题理论及应用，并基于物理信息神经网络开展正反问题的一体化求解研究。主持国家自然科学基金面上项目、青年项目、博士后科学基金、省部级等课题十余项。2018年入选博士后外派交流支持计划，赴澳大利亚新南威尔士大学土木与环境工程学院与比例边界有限元法创始人进行合作研究。在本领域国际主流期刊发表学术论文40余篇。现任安徽省力学学会青年工作委员会委员，皇冠新体育APP应用力学研究所副所长，中国力学学会会员，边界单元法组委会委员。 

教育背景

2002/09–2006/06，宁夏大学，数学与应用数学，学士

2006/09–2009/06，宁夏大学，应用数学，硕士

2010/09–2014/12，大连理工大学，计算力学，博士

工作经历

科研项目

[1] 国家自然科学基金面上项目，功能梯度材料瞬态传热问题的等几何边界元法及其反问题非迭代法研究，NSFC11872166，2019/01-2022/12，主持；

[2] 国家自然科学基金青年项目，功能梯度材料瞬态热弹性分析的精细时域展开边界元法研究，NSFC11502063，2016/01-2018/12，主持；

[3] 博士后外派交流项目，基于边界元法和比例边界有限元法的反问题研究，PC2018025，2018/12-2020/12，主持；

[4] 安徽省自然科学基金项目，几何形状反演问题的精细时域展开边界元法研究，1608085QA07，2016/07-2018/06，主持；

[5] 中国博士后科学基金项目，基于CS和PTE算法的反几何问题研究，2016M592042，2016/06-2018/05，主持

获得奖励

代表成果

[1] Yu, B.*, Cao, G., Meng, Z., Gong, Y., & Dong, C. (2021). Three-dimensional transient heat conduction problems in FGMs via IG-DRBEM. Computer Methods in Applied Mechanics and Engineering, 384, 113958.

[2] Yu, B., Cao, G., Gong, Y.*, Ren, S., & Dong, C. (2021). IG-DRBEM of three-dimensional transient heat conduction problems. Engineering Analysis with Boundary Elements, 128, 298-309.

[3] Yu, B.*, Cao, G., Huo, W., Zhou, H., & Atroshchenko, E. (2021). Isogeometric dual reciprocity boundary element method for solving transient heat conduction problems with heat sources. Journal of Computational and Applied Mathematics, 385, 113197.

[4] Yu, B.*, Hu, P., Saputra, A. A., & Gu, Y. (2021). The scaled boundary finite element method based on the hybrid quadtree mesh for solving transient heat conduction problems. Applied Mathematical Modelling, 89, 541-571.

[5] Xu, C., & Yu, B.* (2020). A novel domain propulsion and adaptive modified inversion method for the inverse geometry heat conduction analysis of FGMs. Numerical Heat Transfer, Part A: Applications, 78(8), 392-422.

[6] Yu, B.*, Wu, Y., Hu, P., Ding, J., Zhou, H., & Wang, B. (2020). A non-iterative identification method of dynamic loads for different structures. Journal of Sound and Vibration, 483, 115508.

[7] Yu, B.*, Tong, Y., Hu, P., & Gao, Q. (2020). A novel inversion approach for identifying the shape of cavity by combining Gappy POD with direct inversion scheme. International Journal of Heat and Mass Transfer, 150, 119365.

[8] Nie, C., & Yu, B*. (2019). Inversing heat flux boundary conditions based on precise integration FEM without iteration and estimation of thermal stress in FGMs. International Journal of Thermal Sciences, 140, 201-224.

[9] Yu, B.*, Xu, C., Zhou, H., & Cui, M. (2019). A novel non-iterative method for estimating boundary conditions and geometry of furnace inner wall made of FGMs. Applied Thermal Engineering, 147, 251-271.

[10] Chen, H. L., Yu, B., Zhou, H. L., & Meng, Z. (2019). Improved cuckoo search algorithm for solving inverse geometry heat conduction problems. Heat Transfer Engineering, 40(3-4), 362-374.

[11] Yu, B.*, Xu, C., Yao, W., & Meng, Z. (2018). Estimation of boundary condition on the furnace inner wall based on precise integration BEM without iteration. International Journal of Heat and Mass Transfer, 122, 823-845.

[12] Chen, H. L., Yu, B., Zhou, H. L., & Meng, Z. (2018). Identification of transient boundary conditions with improved cuckoo search algorithm and polynomial approximation. Engineering Analysis with Boundary Elements, 95, 124-141.

[13] Yu, B.*, Yao, W., Gao, Q., Zhou, H., & Xu, C. (2017). A novel non-iterative inverse method for estimating boundary condition of the furnace inner wall. International Communications in Heat and Mass Transfer, 87, 91-97.

[14] Yu, B.*, Zhou, H. L., Yan, J., & Meng, Z. (2016). A differential transformation boundary element method for solving transient heat conduction problems in functionally graded materials. Numerical Heat Transfer, Part A: Applications, 70(3), 293-309.

[15] Yu, B.*, Zhou, H. L., Chen, H. L., & Tong, Y. (2015). Precise time-domain expanding dual reciprocity boundary element method for solving transient heat conduction problems. International Journal of Heat and Mass Transfer, 91, 110-118.