Solvers of PDE (partial differential equations)

Derivation of 1D Heat PDE and solution via Finite Difference Method

Parallel computing with CUDA to implement the heat spreading equation in 2 dimensions in the case of a metal plate starting with a circular hotspot in the middle of it. The programming language used for the visualization of the plate in different moments in time is Python.

Generates an "optimal" heatsink-profile assuming laminar airflow

Parallel programs for scientific computing

Heat Equation solver C++. Solves heat equation (One-dimensional case)

Here we solved 2-d Thermal diffusion equation with periodic boundary conditions.

This project is prepared as part of CA course and it contains solution of heat equation with simple explicit method and Laasonen’s simple implicit method.

Work of Fourier

Implementation of numerical solutions to PDES: Closest Point Method and Finite Difference Method

Heat equation solution with finite element method on uniform and random unidimensional mesh

1D Heat Conduction Equation with custom user input using analytical solutions

Two solutions, written in MATLAB, for solving the viscous Burger's equation. They are both spectral methods: the first is a Fourier Galerkin method, and the second is Collocation on the Tchebyshev-Gauß-Lobatto points.