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The hp-d-adaptive finite cell method for geometrically nonlinear problems of solid mechanics
D. Schillinger
, A. Düster, E. Rank
Civil, Environmental, and Geo- Engineering
Research output
:
Contribution to journal
›
Article
›
peer-review
96
Scopus citations
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Dive into the research topics of 'The hp-d-adaptive finite cell method for geometrically nonlinear problems of solid mechanics'. Together they form a unique fingerprint.
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Mathematics
Solid Mechanics
100%
Nonlinear Problem
64%
Cell
56%
Fictitious Domain
55%
Overlay
34%
Penalization
29%
Convergence Rate
21%
Oscillation
19%
Hierarchical Basis
18%
Nonlinear Finite Element
18%
Mesh Generation
17%
Foam
17%
Meshing
17%
P-version
17%
Adaptivity
15%
Linear Elasticity
14%
Benchmark
12%
One Dimension
12%
Basis Functions
12%
Three-dimension
11%
Penalty
11%
Two Dimensions
11%
Finite Element Method
10%
Rate of Convergence
9%
Uniqueness
9%
Numerical Experiment
9%
Simulation
7%
Performance
7%
Framework
7%
Engineering & Materials Science
Mechanics
65%
Mesh generation
30%
Foams
24%
Elasticity
23%
Finite element method
15%
Experiments
8%