[ECCV 2024] - ScanTalk: 3D Talking Heads from Unregistered Scans
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Updated
Jan 20, 2026 - Python
[ECCV 2024] - ScanTalk: 3D Talking Heads from Unregistered Scans
Finite-Difference Approximations to the Heat Equation. Implementation of schemes: Forward Time, Centered Space; Backward Time, Centered Space; Crank-Nicolson.
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
Solving the heat diffusion equation on a grid using OpenMP and MPI
Jupyter notebooks outlining theory and calculations for hot polaron cooling in halide perovskite solar cells
2D heat equation solver
Solve the elliptic Poisson partial differential equation using finite difference methods.
A python model of the 2D heat equation
Finite element analysis of 2D heat transfer problems. This is a new version to previous solver
Official PyTorch implementation of "Physics-Informed DeepMRI: k-Space Interpolation Meets Heat Diffusion" (IEEE TMI 2024)
Geological heat flow finite difference calculation
Modeling the diffusion of heat(temperature) when heat is input through the bottom of a cuboid. Modeling the wind flow (left to right) around a sphere. Uses Freefem++ modeling language.
Examples of solving heat diffusion and charge drift-diffusion equations
Heat transfer/diffusion simulation with conduction through uniform 2D mesh.
Solving homogeneous 1D heat equations with Neumann and inhomogeneous boundary conditions to model shelf-life thermal dynamics in packaged milk powder.
Repository for Numerical Methods Discipline. Heat diffusion equation.
A heat diffusion simulation and physical 3D model project. Made with Numpy and Matplotlib
Evidence-first structural review for pi: immutable patch snapshots, complexity and coupling witnesses, and multiscale heat exposure.
Melting Fluid Simulation: Graded course project for Physically Based Simulation in Computer Graphics 2019.
A library for numerical solution of partial differential equations (PDE)
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