Parallel Sudoku Implementation using Charm++
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Updated
Dec 15, 2014 - C
Parallel Sudoku Implementation using Charm++
Photoelectrochemical Solar Cell Simulator in 1D
bzCompute is a computation graph library with built-in support for domain-decomposition and prallel computation. The library can be used for expressing and executing large number of mathematical and text-processing operations using Data-Flow graphs, (Educational version of tensorflow), written in pure python code with numpy support.
Photoelctrochemical Solar Cell Simulator
GPU-accelerated rectangular decomposition for sound propagation modeling ⚡ 📦
Mortar3D.jl is a Julia package to calculate discrete projections between non-conforming finite element mesheds. The resulting "mortar matrices" can be used to tie non-conforming finite element meshes together which are meshed separately to construct bigger models.
The goal of this trial is to use the socket programming concept to connect cores belonging to the same processor and participate in solving a mathematical problem.
Repository for testing asynchronous schwarz methods.
MSc project - Applied Computational Science and Engineering at Imperial College London 2021. Topic: Domain Decomposition and Generative Adversarial Networks (DD-GAN) for modelling fluid flow
Distributed implementation of the nonlocal heat equation
A two-dimensional domain decomposition using MPI to communicate and reduce matrix & array computations in the equation y=Ax.
Decomposed Optimization Time Integration (DOT) is a domain-decomposed optimization method for fast, reliable simulation of deformation dynamics. DOT efficiently converges with frame-rate time-steps across a wide range of extreme conditions.
A Multilevel Schwarz Preconditioner Based on a Hierarchy of Coarse Spaces
Python Library for rectangular decomposition of 2D binary images. Useful for ARD(Adaptive Rectangular Decomposition) sound simulation. 🐍 📦
Robin-type Domain Decomposition
Serial and Parallel numerical methods for solving partial differential equations using finite differences with OpenMP. Implementation of the serial and parallel Jacobi and Gauss-Seidel methods for solving linear systems. Implementation of the Additive Schwarz and Restricted Additive Schwarz methods for domain decomposition.
A Robust Algebraic Domain Decomposition Preconditioner For Sparse Normal Equations
Master-slave parallel implementation to identify prime numbers in an array.
Parallel implementation of a simple ecosystem based on Lotka-Volterra model (Predator-Prey).
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