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

Лабораторные работы по курсу "Технология параллельных вычислений"

imaging point sources

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

The Helmholtz Method: Using Perceptual Compression to Reduce Machine Learning Complexity

Solves Helmholtz equation with any kind of initial and boundary conditions using MPI.

Laboratory works on the course "Parallel Computing Technologies "

Spectrally accurate hybrid direct solver for frequency domain scattering

Computes eigen frequencies in a 1D micro-cavity

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 3-dimensions.

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.

simulate/reconstruction for rays through Helmholtz equation's Hamiltonian and scattered by reflective scatters (julia v0.6).

Helmholtz equation solver in 2D through femm.

collection of thermodynamic models, using ThermoState.jl

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

Solves Helmholtz equation with Jacoby and red-black i Iterative methods.

Numerical experiments from https://doi.org/10.1016/j.camwa.2020.01.016

FEniCS implementation of the numerical method introduced in the paper E. Burman, M. Nechita and L. Oksanen, Unique continuation for the Helmholtz equation using stabilized finite element methods, J. Math. Pures Appl., 2019.

Computes eigen frequencies in a 3D micro-cavity

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.