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数学与系统科学研究院 [4]
厦门大学 [3]
北京航空航天大学 [3]
山东大学 [2]
大连理工大学 [1]
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期刊论文 [13]
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2019 [1]
2018 [9]
2013 [2]
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浏览/检索结果:
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A semi-analytical collocation Trefftz scheme for solving multi-term time fractional diffusion-wave equations
期刊论文
ENGINEERING ANALYSIS WITH BOUNDARY ELEMENTS, 2019, 卷号: 98, 页码: 137-146
作者:
Fu, Zhuo-Jia
;
Yang, Li-Wen
;
Zhu, Hui-Qing
;
Xu, Wen-Zhi
收藏
  |  
浏览/下载:25/0
  |  
提交时间:2019/12/02
Collocation Trefftz scheme
T-complete function
Laplace transformation
Time-fractional diffusion-wave equation
Semi-analytical method
Nonconforming quasi-Wilson finite element method for 2D multi-term time fractional diffusion-wave equation on regular and anisotropic meshes
期刊论文
APPLIED MATHEMATICS AND COMPUTATION, 2018, 卷号: 338, 页码: 290-304
作者:
Shi, Z. G.
;
Zhao, Y. M.
;
Liu, F.
;
Wang, F. L.
;
Tang, Y. F.
收藏
  |  
浏览/下载:27/0
  |  
提交时间:2018/10/07
Multi-term time fractional diffusion-wave equation
Nonconforming quasi-Wilson finite element
Crank-Nicolson scheme
Superclose and superconvergence
Anisotropic meshes
Spatial High Accuracy Analysis of FEM for Two-dimensional Multi-term Time-fractional Diffusion-wave Equations
期刊论文
ACTA MATHEMATICAE APPLICATAE SINICA-ENGLISH SERIES, 2018, 卷号: 34, 期号: 4, 页码: 828-841
作者:
Wei, Ya-bing
;
Zhao, Yan-min
;
Shi, Zheng-guang
;
Wang, Fen-ling
;
Tang, Yi-fa
收藏
  |  
浏览/下载:41/0
  |  
提交时间:2018/11/16
multi-term time-fractional diffusion-wave equation
bilinear finite element method
Crank-Nicolson approximation
stability
convergence and superconvergence
The Unstructured Mesh Finite Element Method for the Two-Dimensional Multi-term Time-Space Fractional Diffusion-Wave Equation on an Irregular Convex Domain
期刊论文
JOURNAL OF SCIENTIFIC COMPUTING, 2018, 卷号: 77, 期号: 1, 页码: 1-26
作者:
Fan, Wenping
;
Jiang, Xiaoyun
;
Liu, Fawang
;
Anh, Vo
收藏
  |  
浏览/下载:10/0
  |  
提交时间:2019/12/11
Multi-term time-space fractional diffusion-wave equation
Irregular
convex domain
Unstructured mesh
Stability and convergence analysis
The Unstructured Mesh Finite Element Method for the Two-Dimensional Multi-term Time-Space Fractional Diffusion-Wave Equation on an Irregular Convex Domain
期刊论文
Journal of Scientific Computing, 2018, 卷号: 77, 期号: 1, 页码: 27-52
作者:
Fan, Wenping
;
Jiang, Xiaoyun
;
Liu, Fawang
;
Anh, Vo
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  |  
浏览/下载:11/0
  |  
提交时间:2019/12/11
A unified numerical scheme for the multi-term time fractional diffusion and diffusion-wave equations with variable coefficients
期刊论文
JOURNAL OF COMPUTATIONAL AND APPLIED MATHEMATICS, 2018, 卷号: 330, 页码: 380-397
作者:
Chen, Hu
;
Lu, Shujuan
;
Chen, Wenping
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浏览/下载:3/0
  |  
提交时间:2019/12/30
Fractional diffusion equation
Fractional diffusion-wave equation
Spectral method
Stability
Convergence
Gauss-Lobatto-Legendre-Birkhoff pseudospectral approximations for the multi-term time fractional diffusion-wave equation with Neumann boundary conditions
期刊论文
NUMERICAL METHODS FOR PARTIAL DIFFERENTIAL EQUATIONS, 2018, 卷号: 34, 页码: 2217-2236
作者:
Liu, Haiyu
;
Lu, Shujuan
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浏览/下载:8/0
  |  
提交时间:2019/12/30
GLLB pseudospectral method
multi-term time fractional diffusion-wave equation
Neumann boundary conditions
stability and convergence
Spatial High Accuracy Analysis of FEM for Two-dimensional Multi-term Time-fractional Diffusion-wave Equations
期刊论文
ACTA MATHEMATICAE APPLICATAE SINICA-ENGLISH SERIES, 2018, 卷号: 34, 页码: 828-841
作者:
Wei, Ya-bing
;
Zhao, Yan-min
;
Shi, Zheng-guang
;
Wang, Fen-ling
;
Tang, Yi-fa
收藏
  |  
浏览/下载:8/0
  |  
提交时间:2019/12/30
multi-term time-fractional diffusion-wave equation
bilinear finite element method
Crank-Nicolson approximation
stability
convergence and superconvergence
spatialhighaccuracyanalysisoffemfortwodimensionalmultitermtimefractionaldiffusionwaveequations
期刊论文
actamathematicaeapplicataesinica, 2018, 卷号: 34, 期号: 4, 页码: 828
作者:
Wei Yabing
;
Zhao Yanmin
;
Shi Zhengguang
;
Wang Fenling
;
Tang Yifa
收藏
  |  
浏览/下载:16/0
  |  
提交时间:2020/01/10
Nonconforming quasi-Wilson finite element method for 2D multi-term time fractional diffusion-wave equation on regular and anisotropic meshes
期刊论文
APPLIED MATHEMATICS AND COMPUTATION, 2018, 卷号: 338, 页码: 290
作者:
Shi, Z. G.
;
Zhao, Y. M.
;
Liu, F.
;
Wang, F. L.
;
Tang, Y. F.
收藏
  |  
浏览/下载:12/0
  |  
提交时间:2019/12/31
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