Finite Difference Time Domain Method for 2D Wave Equation
The FDTD method is a numerical analysis technique used for solving partial differential equations, including the 2D wave equation. This article provides a Python implementation using NumPy.
The FDTD method is a numerical analysis technique used for solving partial differential equations, including the 2D wave equation. This article provides a Python implementation using NumPy.
A Python code repository providing a numerical solution to the 2D wave equation using the Finite Difference Time Domain method. Includes example use cases and visualizations.
This research paper discusses the application of the FDTD method for solving the 2D wave equation, including numerical stability and accuracy analysis. Python code is provided in the appendix.
A Python package providing a simple and efficient solver for the 2D wave equation using the FDTD method. Includes installation instructions and example usage.
Lecture notes from a numerical analysis course covering finite difference methods, including the FDTD method, for solving wave equations. Includes Python code examples and exercises.
A video tutorial series covering numerical methods for solving wave equations, including the FDTD method. Python code is provided in the video descriptions.
A research article discussing the application of the FDTD method for simulating 2D wave propagation in various media. Includes numerical results and comparison with analytical solutions.
An open-source Python code repository providing an implementation of the FDTD method for solving wave equations, including the 2D wave equation. Includes documentation and example use cases.