个人详细信息
邓伟华

邓伟华

教授
兰州大学 数学与统计学院

邮箱: dengwh@lzu.edu.cn
座机: 0931-8912483
邓伟华,男,汉族,1977年10月生,兰州大学数学与统计学院计算数学研究所所长。主要研究领域:科学计算与数值分析、统计物理学和随机模拟、非线性动力学和反常扩散、非局部偏微分方程与随机表示。2012年6月任博士生导师,2010年5月被聘任为教授;2009年获教育部新世纪优秀人才称号;2008年12月任硕士生导师; 2007年7月被聘任为副教授; 2003年7月至2007年7月任助教、讲师;2013年获霍英东教育基金会第十四届高等院校青年教师奖。近年来,在反常动力学领域开展了以科学计算为主体包括应用和理论分析的研究工作;现已在Math Comp、SINUM、SISC、M2AN、PRE等刊物上发表SCI论文50多篇;论文SCI他引1300多次。先后主持国家自然科学基金项目、新世纪优秀人才项目等。
个人详细信息

研究成果

59 1134 3 21
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[1] Deng, WH,Lu, JH. Design Of Multi-directional Multi-scroll Chaotic Attractors Based On Fractional Differential Systems[C]. 2007 Ieee International Symposium On Circuits And Systems, Vols 1-11.New York.2007,217-220.
浏览/下载:21/0
[2] Wang, SQ,Yuan, JY,Deng, WH,et al. A Hybridized Discontinuous Galerkin Method For 2d Fractional Convection-diffusion Equations[J]. Journal Of Scientific Computing,2016,68(2):826-847.
浏览/下载:32/0
[3] Deng, WH,Wang, WL,Tian, XC,et al. Effects Of The Tempered Aging And The Corresponding Fokker-planck Equation[J]. Journal Of Statistical Physics,2016,164(2):377-398.
浏览/下载:21/0
[4] Li, C,Deng, WH. High Order Schemes For The Tempered Fractional Diffusion Equations[J]. Advances In Computational Mathematics,2016,42(3):543-572.
浏览/下载:30/0
[5] Zhao, LJ,Deng, WH. High Order Finite Difference Methods On Non-uniform Meshes For Space Fractional Operators[J]. Advances In Computational Mathematics,2016,42(2):425-468.
浏览/下载:22/0
[6] Wu, XC,Deng, WH,Barkai, E. Tempered Fractional Feynman-kac Equation: Theory And Examples[J]. Physical Review E,2016,93(3).
浏览/下载:27/0
[7] Deng, WH,Hesthaven, JS. Local Discontinuous Galerkin Methods For Fractional Ordinary Differential Equations[J]. Bit Numerical Mathematics,2015,55(4):967-985.
浏览/下载:27/0
[8] Qiu, LL,Deng, WH,Hesthaven, JS. Nodal Discontinuous Galerkin Methods For Fractional Diffusion Equations On 2d Domain With Triangular Meshes[J]. Journal Of Computational Physics,2015,298:678-694.
浏览/下载:9/0
[9] Zhao, LJ,Deng, WH. A Series Of High-order Quasi-compact Schemes For Space Fractional Diffusion Equations Based On The Superconvergent Approximations For Fractional Derivatives[J]. Numerical Methods For Partial Differential Equations,2015,31(5):1345-1381.
浏览/下载:21/0
[10] Tian, WY,Zhou, H,Deng, WH. A Class Of Second Order Difference Approximations For Solving Space Fractional Diffusion Equations[J]. Mathematics Of Computation,2015,84(294):1703-1727.
浏览/下载:17/0
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研究主题

stability[7] synchronization[7] convergence[4] Stability[4] Convergence[4] fractional order[4] Numerical stability[3] finite difference method[3] Stability and convergence[3] Levy flights[3] Fractional derivatives[3] Fokker-Planck equation[2] Rossler system[2] Caputo derivative[2] Riemann-Liouville derivative[2]

成果统计

合作作者[TOP 5]

 

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