MACS -- Model-based Analysis of ChIP-Seq
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Updated
Jul 28, 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.
Simplified implementation of locally adaptive activation functions (LAAF) with slope recovery for deep and physics-informed neural networks (PINNs) in PyTorch.
FEM Tutorial for Beginners
Portable C++ code that computes the shape of a transparant surface to cast an image as a shadow eg caustic design
Author's implementation of SIGGRAPH 2024 paper, "Velocity-Based Monte Carlo Fluids"
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
📈 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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