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南方科技大学地球与空间科学系导师教师师资介绍简介-高科

本站小编 Free考研考试/2021-06-12

教师系列
高科副教授
联系电话:
电子邮箱:gaok@sustech.edu.cn
办公地点:创园9栋 605室
研究方向:岩石力学、地震震源力学、地质工程等,包括地应力不确定性、颗粒地震带力学分析、地质材料细观非线弹性和水力压裂等
个人主页:faculty.sustc.edu.cn/profiles/gaok


简历
研究领域
教学
论文专著











本科和硕士分别于2010年和2012年毕业于中国地质大学(武汉)地质工程专业,2017年博士毕业于加拿大多伦多大学岩石力学专业。2017年至2019年在美国Los Alamos国家实验室固体地球物理方向从事博士后研究。2019年9月加入南方科技大学地球与空间科学系。主要研究方向为基于有限元和离散元耦合数值方法(Combined finite-discrete element method, FDEM)的颗粒地震带粘-滑特性模拟、基于张量的地应力变化性(stressvariability)和非均质性(stress heterogeneity)统计方法与模拟、地质材料细观非线性弹性(nonlinearmesoscopic elasticity)模拟分析,以及基于FDEM模拟的水力压裂裂纹动态拓展机理研究等。目前已以第一作者(或通讯作者)在Physical Review Letters、Earth and Planetary Science Letters、GeophysicalResearch Letters、Journal of Geophysical Research: Solid Earth、InternationalJournal of Rock Mechanics and Mining Science和Rock Mechanics andRock Engineering等期刊和国际会议发表论文近30篇。长期担任地球物理和岩石力学等相关领域多个期刊审稿人。

教育经历
2012 – 2017,博士,加拿大多伦多大学,岩石力学
2010 – 2012,硕士,中国地质大学(武汉),地质工程
2006 – 2010,学士,中国地质大学(武汉),地质工程

工作经历
2021 – 至今,副教授,南方科技大学,地球与空间科学系
2019 – 2020,助理教授,南方科技大学,地球与空间科学系

2017 – 2019,博士后,美国Los Alamos国家实验室,固体地球物理
2012 – 2017,助教,加拿大多伦多大学

荣誉奖项
2016年,第七届国际地应力会议最佳论文奖
2007年,国家奖学金

学术兼职
美国岩石力学协会(American Rock Mechanics Association)会员
美国地球物理协会(American Geophysics Union)会员
国际岩石力学协会(International Society for RockMechanics)会员
美国地震协会(Society of American Seismology)会员
加拿大岩土工程协会(Canadian Geotechnical Society)会员
美国土木工程师协会(American Society of Civil Engineer)会员


基于有限元和离散元耦合数值方法(Combined finite-discrete element method, FDEM)的颗粒地震带粘-滑特性模拟
基于张量的地应力变化性和非均质性统计方法与模拟
基于有限元和离散元耦合数值方法(FDEM)的地质材料的非线性细观弹性模拟分析
有限元和离散元耦合数值方法开发




年招聘博士后、博士生、硕士研究生及访问学生,欢迎具有固体地球物理学、岩石力学、地质工程、岩土工程、计算力学、物理学、统计学等(但不限于)相关背景的同学来信咨询或建立合作,具体请参考我的个人主页。



MAE5009 连续介质力学
ESS312 连续介质力学基础
ESS212 Python编程与实践


期刊论文 (* indicates correspondingauthor) 18.Ma G.*, Zou Y., Gao, K., Zhao J., & Zhou W.(2020).Size polydispersitytunes slipavalanches of granular gouge.Geophysical Research Letters, 47(23).doi.org/10.1029/2020GL090458.[PDF]
17.Gao, K.*, Guyer, R. A., Rougier, E., & Johnson, P. A. (2020).Plate motion in sheared granular fault system.Earth and Planetary Science Letters, 548, 116481.doi:10.1016/j.epsl.2020.116481.[PDF]

16.Knight, E. E.*, Rougier, E., Lei, Z., Euser, B., Chau, V., Boyce, S. H.,Gao, K., Okubo, K., & Froment, M. (2020).HOSS: an implementation of the combined finite-discrete element method.Computational Particle Mechanics.doi:10.1007/s40571-020-00349-y.[PDF]
15.Chau, V.*, Rougier, E., Lei, Z., Knight, E.E., Gao, K., Hunter, A., Srinivasan, G., & Viswanathan, H. (2019). Numerical analysis of flyer plate experiments in granite via the combined finite–discrete element method.Computational Particle Mechanics.doi:10.1007/s40571-019-00300-w.[PDF]

14. Gao, K., Lei, Q.*, Bozorgzadeh, N, & Chau, V. T. (2019). Can weestimate far-field stress using the mean of local stresses? An examinationbased on numerical simulations. Computers and Geotechnics, 116, 103188.doi:10.1016/j.compgeo.2019.103188.[PDF]
13. Gao, K.*, Guyer, R. A., Rougier, E., Ren, C. X., & Johnson, P.A. (2019). From stress chains to acoustic emission. Physical Review Letters,123(4), 048003.doi:10.1103/PhysRevLett.123.048003.[PDF]
12. Gao, K.*, Rougier, E., Guyer, R. A., Lei, Z, & Johnson, P. A.(2019). Simulation of crack induced nonlinear elasticity using the combinedfinite-discrete element method. Ultrasonics, 98, 51-61. doi:10.1016/j.ultras.2019.06.003.[PDF]
11. Gao, K.*, Bozorgzadeh, N., & Harrison, J. P. (2019). Theequivalence of three shear?normal stress forms of the Hoek?Brown criterion. RockMechanics and Rock Engineering, 52, 3501-3507. doi:10.1007/s00603-019-01758-z.[PDF]
10. Lei, Q., & Gao, K.* (2019). A numerical study ofstress variability in heterogeneous fractured rocks. International Journal of RockMechanics and Mining Sciences, 113, 121-133. doi:10.1016/j.ijrmms.2018.12.001.[PDF]
9. Gao, K.*, & Harrison, J. P. (2019).Examination of mean stress calculation approaches in rock mechanics. RockMechanics and Rock Engineering.52(1),83–95. doi:10.1007/s00603-018-1568-0.[PDF]
8. Gao, K.*, Euser, B. J., Rougier, E.,Guyer, R. A., Lei, Z., Knight, E. E., Carmeliet, J., & Johnson, P. A.(2018). Modeling of stick-slip behavior in sheared granular fault gouge usingthe combined finite?discrete element method. Journal of Geophysical Research:Solid Earth, 123,5774–5792. doi:10.1029/2018JB015668.[PDF]
7. Gao, K.*, & Harrison, J. P. (2018).Re-examination of the in situ stress measurements on the 240 level of theAECL’s URL using tensor-based approaches. Rock Mechanics and Rock Engineering.51(10), 3179–3188. doi:10.1007/s00603-018-1530-1.[PDF]
6. Lei, Q.*, & Gao, K.* (2018). Correlation betweenfracture network properties and stress variability in geological media. GeophysicalResearch Letters, 45, 3994–4006. doi:10.1002/2018GL077548.[PDF]
5. Gao, K., & Lei, Q.* (2018). Influenceof boundary constraints on stress heterogeneity modelling. Computers and Geotechnics,99, 130-136. doi:10.1016/j.compgeo.2018.03.003.[PDF]
4. Gao, K.*, & Harrison, J. P. (2018).Scalar-valued measures of stress dispersion. International Journal of RockMechanics and Mining Sciences, 106,234–242. doi:10.1016/j.ijrmms.2018.04.008.[PDF]
3. Gao, K.*, & Harrison, J. P. (2018). Multivariatedistribution model for stress variability characterisation. InternationalJournal of Rock Mechanics and Mining Sciences, 102, 144-154. doi:10.1016/j.ijrmms.2018.01.004.[PDF]
2. Gao, K.*, & Harrison, J. P. (2017).Generation of random stress tensors. International Journal of Rock Mechanics andMining Sciences, 94, 18-26. doi:10.1016/j.ijrmms.2016.12.011.[PDF]
1. Gao, K.*, & Harrison, J. P. (2016).Mean and dispersion of stress tensors using Euclidean and Riemannianapproaches. International Journal of Rock Mechanics and Mining Sciences,85, 165-173. doi:10.1016/j.ijrmms.2016.03.019.[PDF]

会议论文 12. Chau, V., Rougier,E., Lei, Z., Knight, E., Gao, K.,Hunter, A., Srinivasan, G., & Viswanathan, H. (2019). Modeling of plate impact experiments in Westerly granite using thefinite-discrete element method. 53rd US Rock Mechanics/GeomechnicsSymposium, New York, USA.
11. Gao, K., Rougier, E., Guyer, R. A., & Johnson, P. A. (2019). Ground vibration in simulated shearedgranular fault gouge. 53rd US Rock Mechanics/Geomechnics Symposium, NewYork, USA.
10. Gao, K., Lei, Q., Bozorgzadeh, N., & Chau, V.(2019). Estimating far field stress based on localstress data in fractured rock masses. 53rd US Rock Mechanics/GeomechnicsSymposium, New York, USA.
9. Gao, K., Rougier, E., Euser, B.J.,Guyer, R.A., Johnson, P.A., Lei, Z., & Knight, E.E. (2018). Characterization of stick?slip dynamics ingranular fault gouge using the combined finite?discrete element method. 52nd US Rock Mechanics/Geomechnics Symposium, Seattle, USA.
8. Lei, Q., & Gao, K. (2018). Effects of far-field stress state on local stress perturbation inheterogeneous fractured rocks. 52nd US Rock Mechanics/GeomechnicsSymposium, Seattle, USA.
7. Gao, K., Harrison,J. P., Lei, Q., & Latham, J.-P. (2017). Investigatingthe relationship between far?field stress and local values of the stress tensorusing FEMDEM. ISRM International Symposium EUROCK 2017, Ostrava, CzechRepublic.
6. Gao, K., &Harrison, J. P. (2016). Characterisingstress dispersion for stress variability analysis. RS2016 Symp - 7thInternationalSymposium on In-Situ Rock Stress, Tampere, Finland.
5. Gao, K., &Harrison, J. P. (2016). Tensor variatenormal distribution for stress variability analysis. ISRM InternationalSymposium EUROCK 2016, Cappadocia, Turkey.
4. Gao, K.,Harrison, J. P., Lei, Q., & Latham, J.-P. (2016). Influence of boundary constraint stiffness on stress heterogeneity modelling. 50th US Rock Mechanics/Geomechnics Symposium, Houston, USA.
3. Gao, K., &Harrison, J. P. (2015). Statisticalcalculation of mean stress tensor using both Euclidean and Riemannianapproaches. ISRM International Symposium EUROCK 2015, Salzburg, Austria.
2. Gao, K., &Harrison, J. P. (2015). Variability of insitu stress: the effect of correlation between stress tensor components. 13th ISRM International Congress Rock Mechanics, Montral, Canada.
1. Gao, K., & Harrison, J. P. (2014). An aleatory model for in situ stress variability: application to twodimensional stress. 48th US Rock Mechanics/Geomechnics Symposium,Minneapolis, USA.

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