MACS -- Model-based Analysis of ChIP-Seq
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Updated
Oct 20, 2025 - Python
MACS -- Model-based Analysis of ChIP-Seq
Python script for Linear, Non-Linear Convection, Burger’s & Poisson Equation in 1D & 2D, 1D Diffusion Equation using Standard Wall Function, 2D Heat Conduction Convection equation with Dirichlet & Neumann BC, full Navier-Stokes Equation coupled with Poisson equation for Cavity and Channel flow in 2D using Finite Difference Method & Finite Volume…
Solid state detector field and charge drift simulation in Julia
Affine Particle-in-Cell Water Simulation in 2D
Finite difference solution of 2D Poisson equation. Can handle Dirichlet, Neumann and mixed boundary conditions.
Implementation of the 12 steps approach to the Navier-Stokes equations, essential for simulating fluid dynamics.
Invert geophysical fluid dynamic problems (elliptic partial differential equations) using SOR iteration method.
Author's implementation of SIGGRAPH 2023 paper, "A Practical Walk-on-Boundary Method for Boundary Value Problems."
Python implementation of Poisson matting method
Fast, scalable, and extensive implementations of Poisson image editing algorithms.
Portable C++ code that computes the shape of a transparant surface to cast an image as a shadow eg caustic design
FEM Tutorial for Beginners
Simplified implementation of locally adaptive activation functions (LAAF) with slope recovery for deep and physics-informed neural networks (PINNs) in PyTorch.
The Poisson equation is an integral part of many physical phenomena, yet its computation is often time-consuming. This module presents an efficient method using physics-informed neural networks (PINNs) to rapidly solve arbitrary 2D Poisson problems.
DirectX 11 Poisson solvers using Jacobi iteration, conjugate gradient, and multi-grid method respectively.
Schrodinger-Poisson solver in 1D demonstrator
Author's implementation of SIGGRAPH 2024 paper, "Velocity-Based Monte Carlo Fluids"
📈 poissonpy is a Python Poisson Equation library for scientific computing, image and video processing, and computer graphics.
A Schrödinger-Poisson solver for 2D materials with 1D interfaces (wires)
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