Name: Syam S.
Type: User
Company: Indian Institute of Technology Kharagpur
Bio: Research Assistant, Department of Aerospace Engineering, Indian Institute of Technology Kharagpur
@IITKharagpur
Location: India
Blog: https://syam-s.github.io
Syam S.'s Projects
Deep learning library for solving differential equations and more
DERT is an open source software tool for exploring NASA's digital terrain models in 3D
Discontinuous Galerkin finite element method (DGFEM) for Acoustic Wave Propagation
DIVEMesh
The DIY-Thermocam is a do-it-yourself infrared camera, based on the FLIR Lepton long-wave infrared sensor and the popular Teensy 3.6.
a framework for CFD applications using dual resolution numerics
A MATLAB code which reads numbers in a video, references, and calculates drop dynamics' characteristics
Test
Compressible, multiphase OpenFOAM combustion solver
An archival copy of Newman's Dualfoil 5.1
Elegant Code Generator - A lightweight yet powerful templating engine.
A CFD open source code dedicated to multiphase compressible flows
Course materials for the Fundamentals of Fluid-Solid Interactions MOOC on Coursera by Ecole Poytechnique
DROPLET COMBUSTION MODEL
Elements of high-performance computing online course
Interactive Multiphysics Simulation for Everyone
The Euler Equations of Compressible Fluid Flow
The fastai deep learning library, plus lessons and tutorials
The fastai book, published as Jupyter Notebooks
Materials for my Computational Solid Mechanics course using Finite Element Analysis
FEATool Multiphysics - "Physics Simulation Made Easy" (Fully Integrated FEA, FEniCS, OpenFOAM, SU2 Solver GUI & Simulation Platform)
Finite Element Multiphysics PARallel solvers. Official mirror from https://gitlab.com/fempar/fempar
Expreriments with Nitsche method of setting boundary conditions in FEniCS
A library for advanced finite element computations in Rust
Library for simulations of dispersed fluid-particle multiphase flows using the (filtered) Two-Fluids formulation.
Firedrake is an automated system for the portable solution of partial differential equations using the finite element method (FEM)