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Analysis of sponge zones for computational fluid mechanics
Daniel J. Bodony
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peer-review
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Dive into the research topics of 'Analysis of sponge zones for computational fluid mechanics'. Together they form a unique fingerprint.
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Mathematics
Boundary Condition
100%
Convergence Property
100%
Convergence Rate
100%
Dimensional Time
100%
Finite Element Method
100%
Forcing Term
100%
Initial-Value Problem
100%
Linearized Stability
100%
Minimizes
100%
Nonlinear Analysis
100%
Numerical Example
100%
One Dimension
100%
Penalty Method
100%
Pointwise Convergence
100%
Small Domain
100%
Source Point
100%
Stability Theory
100%
Keyphrases
Acoustic Wave Propagation
33%
Acoustics
66%
All-frequency
33%
Boundary Treatment
33%
Burgers Equation
33%
Comp
33%
Computational Fluid Mechanics
100%
Convergence Estimates
33%
Convergence Property
33%
Convergence Rate
66%
Eigenmodes
33%
Finite Element Method
33%
Forcing Term
33%
Governing Equation
33%
Harmonic Points
33%
High-frequency Limit
33%
Initial Value Problem
33%
Israeli
100%
Linear Stability Theory
33%
Numerical Examples
33%
One Dimension
33%
One-dimensional Wave Propagation
33%
Penalty Method
33%
Point Source
33%
Pointwise Convergence
33%
Radiation Boundary Conditions
33%
Shear Layer
33%
Small Domains
33%
Solid Foundation
33%
Sound Pulse
33%
Three-dimensional (3D)
33%
Time Harmonics
33%
Two Dimensional
66%
Weakly Nonlinear Analysis
33%
Engineering
Boundary Condition
50%
Convergence Property
50%
Convergence Rate
50%
Eigenmode
50%
Far-Field Sound
50%
Finite Element Method
50%
Fluid Mechanics
100%
Frequency Limit
50%
Harmonics
50%
Initial Value
50%
Linearized Stability
50%
Nonlinear Analysis
50%
Numerical Example
50%
One Dimensional
50%
Rate of Convergence
50%
Shear Layer
50%
Source Point
50%
Two Dimensional
100%