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A simple and efficient finite difference method for the phase-field crystal equation on curved surfaces
Hyun Geun Lee,
Junseok Kim
Department of Mathematics
Research output
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Contribution to journal
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Article
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peer-review
27
Citations (Scopus)
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Dive into the research topics of 'A simple and efficient finite difference method for the phase-field crystal equation on curved surfaces'. Together they form a unique fingerprint.
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Mathematics
Phase Field
100%
Curved Surface
97%
Crystal
76%
Finite Difference Method
69%
Discrete Operators
59%
Discrete Laplacian
34%
Jacobi Method
32%
Laplace-Beltrami Operator
28%
Unconditionally Stable
27%
Zero set
27%
Distance Function
25%
Signed
25%
Level Set
24%
Discrete Systems
24%
Computational Results
23%
Neumann Boundary Conditions
23%
System of equations
21%
Three-dimensional
17%
Iteration
15%
Demonstrate
14%
Standards
13%
Physics & Astronomy
curved surfaces
87%
crystal field theory
72%
narrowband
50%
operators
25%
boundary conditions
13%
Engineering & Materials Science
Finite difference method
73%
Crystals
72%
Iterative methods
19%
Boundary conditions
13%
Set theory
11%