Acoustic scattering from multiple n-spheres in NumPy / PyTorch

Efficient methods for computing Quasi-Periodic Green Functions for the 2D Helmholtz equation

Wave propagation framework for Python 3. Documentation and examples: https://wave-propagation.readthedocs.io/

This repository implements the frequency-domain adapt-then-combine full waveform inversion in Python, a fully distributed version of the FWI suited for seismic networks.

Adaptive Solutions of Helmholtz Equations by FD-MGDL

Source code for Deep Multigrid method https://arxiv.org/pdf/1711.03825.pdf

Official repository for the "Multiple wavefield solutions in physics-informed neural networks using latent representation" paper.

Julia package for solving singular integral equations

Neural Operators with Applications to the Helmholtz Equation

Finite element analysis of 2D heat transfer problems. This is a new version to previous solver

Small FEM software with graphical interface to define geometry and solve the heat and helmholtz equation

Finite element analysis of steady state 2D heat transfer problems. Heat transfer occurs when there is a temperature difference within a body or within a body and its surrounding medium. Conduction and convection problems are solved using this software

This library implements solving and resonance finding for the Helmholtz transmission problem using Boundary Element Methods.

Some basic self-learning code in optical computation.

Finite element method for solving the electromagnetic Helmholtz equation. Based on scikit-fem and scipy.

Reference implementation of Jacobi & Seidel iteration for Helmholtz equation using MPI concurrency

Численное решение неоднородного двумерного уравнения Гельмгольца (стационарное распределение температуры) с помощью технологии параллельных вычислений MPI с распределенной памятью. Для решения системы линейных алгебраических уравнений используются методы Якоби и Зейделя

Laboratory works on the course "Parallel Computing Technologies "

This is the calculation program of quasi-periodic Green's function for the Helmholtz equations. The quasi-periodicity is 1-dimension ( x component only ), Green's function is 2-dimensions.

This is the calculation program of quasi-periodic Green's function for the Helmholtz equations. The quasi-periodicity is 2-dimensions ( z component is zero ), Green's function is 3-dimensions.