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High-order finite difference methods for the Helmholtz equation
I. Singer,
E. Turkel
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Corresponding author for this work
School of Mathematical Sciences
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Dive into the research topics of 'High-order finite difference methods for the Helmholtz equation'. Together they form a unique fingerprint.
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Mathematics
Helmholtz Equation
70%
Finite Difference Method
64%
Truncation Error
50%
Higher Order
48%
High-order Schemes
28%
Higher Order Approximation
28%
One Dimension
21%
Neumann Boundary Conditions
21%
Two Dimensions
20%
Fourth Order
19%
Grid
18%
Numerical Results
15%
Derivative
14%
Standards
12%
Approximation
11%
Generalization
11%
Model
7%
Physics & Astronomy
truncation errors
95%
Helmholtz equations
82%
approximation
35%
grids
27%
boundary conditions
24%
Engineering & Materials Science
Helmholtz equation
100%
Finite difference method
69%
Derivatives
28%
Boundary conditions
26%