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【下載完整報告】AI熱潮從學術研究也能看出端倪?哪些議題是2023熱搜議題?
期刊
A Finite Element Variational Multiscale Method Based on Two Local Gauss Integrations for Stationary Conduction-Convection Problems
Yu Jiang
;
Liquan Mei
;
Huiming Wei
;
Weijun Tian
;
Jiatai Ge
《Mathematical Problems in Engineering》
2012卷
(2012/12)
Pp. 281-294-518
https://doi.org/10.1155/2012/747391
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延伸閱讀
Azis, M. I. (2023).
Numerical simulation for unsteady anisotropic-diffusion convection equation of spatially variable coefficients and incompressible flow
.
Tamkang Journal of Mathematics
,
54
(1), 1-20. https://doi.org/10.5556/j.tkjm.54.2023.4069
Li, Y., Pan, Y., Zheng, J., Zhou, C., & Wang, D. (2011).
Finite Element Analysis with Iterated Multiscale Analysis for Mechanical Parameters of Composite Materials with Multiscale Random Grains
.
Mathematical Problems in Engineering
,
2011
(), 938-956-159. https://doi.org/10.1155/2011/585624
Si, Z., & He, Y. (2011).
A Defect-Correction Mixed Finite Element Method for Stationary Conduction-Convection Problems
.
Mathematical Problems in Engineering
,
2011
(), 1515-1542-085. https://doi.org/10.1155/2011/370192
Wang, A., Li, J., Di, Z., Tian, X., & Xie, D. (2011).
A New Reduced Stabilized Mixed Finite-Element Method Based on Proper Orthogonal Decomposition for the Transient Navier-Stokes Equations
.
Mathematical Problems in Engineering
,
2011
(), 835-853-249. https://doi.org/10.1155/2011/895386
Zhao, J., Xiao, J., & Xu, Y. (2013).
Stability and Convergence of an Effective Finite Element Method for Multiterm Fractional Partial Differential Equations
.
Abstract and Applied Analysis
,
2013
(), 883-892-1189. https://doi.org/10.1155/2013/857205
國際替代計量
A Finite Element Variational Multiscale Method Based on Two Local Gauss Integrations for Stationary Conduction-Convection Problems
篇名與作者
延伸閱讀
國際替代計量
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