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Advanced Numerical Methods in Computational Mathematics
TopicLeading institutions, researchers & key papers
This cluster of papers represents advancements in finite element methods, particularly focusing on their application to fluid-structure interaction problems. The papers cover topics such as discontinuous Galerkin methods, high-order schemes, adaptive mesh refinement, stabilized methods, multiscale modeling, preconditioners, variational methods, and PDE-constrained optimization.
12
Works
IDs:OpenAlex
How has Advanced Numerical Methods in Computational Mathematics's publication output changed over time?
ScholarIQpublication output · 1991–2016
Output grew0% over the shown period — from 1 works in 1991 to 1 in 2016.
1
1
1
199120132016
What are the most-cited papers on Advanced Numerical Methods in Computational Mathematics?
ScholarIQmost cited works
A control volume procedure for solving the elastic stress-strain equations on an unstructured mesh
Yvonne Delia Fryer, C. Bailey, M. Cross, Chien‐Hung Lai
S153281200. 199193 CitationsOPEN ACCESS
On the Application of the Continuous Galerkin Finite Element Method for Conservation Problems
Lance B. Bush, Victor Ginting
S165512578. 201350 Citations
Approximate solution of the Bagley–Torvik equation by hybridizable discontinuous Galerkin methods
Mehmet Fatih Karaaslan, Fatih Celiker, Muhammet Kurulay
S50372074. 201628 Citations
Where is Advanced Numerical Methods in Computational Mathematics research published, and who funds it?
ScholarIQvenues & funding sources
TOP JOURNALS
S15328120093
S16551257850
S5037207428
TOP FUNDERS
National Science Foundation—
NIH—
Wellcome Trust—
European Research Council—
Funder breakdown is a member featureSign up free to unlock
How much of the research on Advanced Numerical Methods in Computational Mathematics is open access?
ScholarIQopen access share
33%OPEN ACCESS
Gold
0%
Green
0%
Hybrid
0%
Bronze
33%
Closed
67%
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A control volume procedure for solving the elastic stress-strain equations on an unstructured mesh
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On the Application of the Continuous Galerkin Finite Element Method for Conservation Problems
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