8 results · AI-generated index
W
wikipedia.org
article

Finite-Difference Time-Domain Method for Electromagnetic Waves

The FDTD method is a numerical analysis technique used for electromagnetic waves. It can be implemented in Python using NumPy for efficient computation.

G
github.io
tool

FDTD Algorithm Implementation in Python

This repository provides a Python implementation of the FDTD algorithm using NumPy for simulating electromagnetic waves. It includes examples and documentation.

R
researchgate.net
research

Numerical Simulation of Electromagnetic Waves using FDTD Method

This research paper presents a numerical simulation of electromagnetic waves using the FDTD method. The implementation is done in Python using NumPy and SciPy libraries.

N
numpy.org
official

Python Implementation of FDTD Algorithm for Electromagnetic Waves

This example demonstrates how to implement the FDTD algorithm in Python using NumPy for simulating electromagnetic waves. It highlights the efficiency of NumPy arrays for numerical computations.

Y
youtube.com
video

FDTD Simulation of Electromagnetic Waves using Python and NumPy

This video tutorial demonstrates how to simulate electromagnetic waves using the FDTD method in Python with NumPy. It covers the basics of the FDTD algorithm and its implementation.

E
edX.org
article

Electromagnetic Wave Simulation using FDTD Method and Python

This online course covers the simulation of electromagnetic waves using the FDTD method. It includes Python implementations using NumPy and provides hands-on exercises.

A
arxiv.org
research

FDTD Algorithm for Electromagnetic Waves: A Python Implementation

This preprint presents a Python implementation of the FDTD algorithm for simulating electromagnetic waves. It discusses the numerical stability and accuracy of the method.

S
scipy.io
tool

NumPy-Based FDTD Simulation for Electromagnetic Waves

This SciPy tutorial demonstrates how to use NumPy and SciPy libraries to simulate electromagnetic waves using the FDTD method. It provides example code and explanations.