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A New Framework of Parallel Multiscale Finite Element Methods and their Applications
黃, 楓南
(PI)
Department of Mathematics
Overview
Fingerprint
Research output
(2)
Project Details
Status
Finished
Effective start/end date
1/08/16
→
31/07/17
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Fingerprint
Explore the research topics touched on by this project. These labels are generated based on the underlying awards/grants. Together they form a unique fingerprint.
Multiscale Methods
Mathematics
100%
Finite Element Method
Mathematics
63%
Basis Functions
Mathematics
59%
Interface Problems
Mathematics
57%
pulse detonation engines
Physics & Astronomy
49%
Elliptic PDE
Mathematics
46%
Scale Function
Mathematics
42%
Rough
Mathematics
38%
Research output
Research output per year
2017
2017
2018
2018
2
Article
Research output per year
Research output per year
An iteratively adaptive multiscale finite element method for elliptic interface problems
Hwang, F. N.
,
Su, Y. Z.
&
Yao, C. C.
,
May 2018
,
In:
Applied Numerical Mathematics.
127
,
p. 211-225
15 p.
Research output
:
Contribution to journal
›
Article
›
peer-review
Multiscale Methods
100%
Interface Problems
95%
Elliptic Problems
71%
Finite Element Method
63%
Boundary conditions
59%
1
Scopus citations
An iteratively adaptive multi-scale finite element method for elliptic PDEs with rough coefficients
Hou, T. Y.
,
Hwang, F. N.
,
Liu, P.
&
Yao, C. C.
,
1 May 2017
,
In:
Journal of Computational Physics.
336
,
p. 375-400
26 p.
Research output
:
Contribution to journal
›
Article
›
peer-review
Open Access
Multiscale Methods
100%
pulse detonation engines
99%
Elliptic PDE
93%
Scale Function
84%
Rough
76%
6
Scopus citations