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Finite Difference Methods for the 1D Wave Equation with Absorbing Boundary Conditions
This article discusses the implementation of finite difference methods for solving the 1D wave equation with absorbing boundary conditions, including a detailed analysis of numerical stability and accuracy.
Numerical Solution of the 1D Wave Equation using Finite Differences with Absorbing Boundaries
An open-source implementation of the finite difference method with absorbing boundary conditions for the 1D wave equation, including example code and numerical results.
Absorbing Boundary Conditions for the Finite Difference Solution of the Wave Equation
A research paper presenting a new approach to implementing absorbing boundary conditions for the finite difference solution of the wave equation, with applications to seismic modeling and simulation.
Finite Difference Time Domain (FDTD) Method with Absorbing Boundary Conditions for 1D Wave Propagation
A tutorial on the FDTD method with absorbing boundary conditions for simulating 1D wave propagation, including a review of numerical dispersion and stability analysis.
Wave Equation Solver with Absorbing Boundary Conditions using Finite Differences
A Python package for solving the 1D wave equation using finite differences with absorbing boundary conditions, including documentation and example usage.
Implementation of Absorbing Boundary Conditions in Finite Difference Simulations of Wave Propagation
A preprint discussing the implementation of absorbing boundary conditions in finite difference simulations of wave propagation, including a comparison of different boundary condition formulations.
Finite Difference Methods for Wave Equations with Absorbing Boundary Conditions
An online course covering finite difference methods for solving wave equations with absorbing boundary conditions, including video lectures and homework assignments.
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sciencedirect.com
article
Absorbing Boundary Conditions for the 1D Wave Equation: A Review of Numerical Methods
A review article discussing various numerical methods for implementing absorbing boundary conditions in the solution of the 1D wave equation, including finite difference and finite element methods.