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A fast finite difference method for biharmonic equations on irregular domains and its application to an incompressible Stokes flow
Guo Chen, Zhilin Li,
Ping Lin
Research output
:
Contribution to journal
›
Article
›
peer-review
48
Citations (Scopus)
1
Downloads (Pure)
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Dive into the research topics of 'A fast finite difference method for biharmonic equations on irregular domains and its application to an incompressible Stokes flow'. Together they form a unique fingerprint.
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Mathematics
Irregular Domain
100%
Biharmonic Equation
88%
Stokes Flow
85%
Incompressible Flow
77%
Finite Difference Method
70%
Cartesian Grid
25%
Solid Mechanics
24%
Schur Complement
22%
Biharmonic
22%
Fluid Mechanics
21%
Poisson's equation
18%
Finite Difference
16%
Fourth Order
16%
Siméon Denis Poisson
14%
Evaluate
14%
Mesh
14%
Interpolate
14%
Discretization
13%
Differential equation
12%
Unknown
12%
Iteration
12%
Boundary conditions
12%
Numerical Examples
11%
Derivative
11%
Engineering & Materials Science
Poisson equation
94%
Fluid mechanics
89%
Finite difference method
74%
Differential equations
65%
Mechanics
64%
Interpolation
62%
Derivatives
60%
Boundary conditions
56%