nguyenkhoa0209's starred repositories
pinns_tutorial
Tutorials for Physics-Informed Neural Networks
awesome-kan
A comprehensive collection of KAN(Kolmogorov-Arnold Network)-related resources, including libraries, projects, tutorials, papers, and more, for researchers and developers in the Kolmogorov-Arnold Network field.
DeepPDE-LidDrivenCavityFlow
The lid-driven cavity is a popular problem within the field of computational fluid dynamics (CFD) for validating computational methods. In this repository, we will walk through the process of generating a 2D flow simulation for the Lid Driven Cavity (LDC) flow using Nvidia Modulus framework.
Burgers_1D
Solve the 1D forced Burgers equation with high order finite elements and finite difference schemes.
TensorFlow-2.x-Tutorials
TensorFlow 2.x version's Tutorials and Examples, including CNN, RNN, GAN, Auto-Encoders, FasterRCNN, GPT, BERT examples, etc. TF 2.0版入门实例代码,实战教程。
stanford-cs-229-machine-learning
VIP cheatsheets for Stanford's CS 229 Machine Learning
Physics-Informed-Neural-Networks
Investigating PINNs
HMC-B-PINN---Jax-tutorial
B-PINN - Jax - HMC tutorial
Pole_projet_PINN
TF2 Implementation of Physics Informed Neural Networks and Neural Tangent Kernel
PINNs_FBOAL
Fixed-Budget Online Adaptive Learning for PINNs
ROMHighContrast
We consider a parametric elliptic PDE with a scalar piecewise constant diffusion coefficient taking arbitrary positive values on fixed subdomains. This problem is not uniformly elliptic, as the contrast can be arbitrarily high, contrarily to the Uniform Ellipticity Assumption (UEA) that is commonly made on parametric elliptic PDEs. We construct reduced model spaces that approximate uniformly well all solutions with estimates in relative error that are independent of the contrast level. These estimates are sub-exponential in the reduced model dimension, yet exhibiting the curse of dimensionality as the number of subdomains grows. Similar estimates are obtained for the Galerkin projection, as well as for the state estimation and parameter estimation inverse problems. A key ingredient in our construction and analysis is the study of the convergence towards limit solutions of stiff problems when diffusion tends to infinity in certain domains.
dem_hyperelasticity
A method based on a feed forward neural network to solve partial differential equations in nonlinear elasticity at finite strain based on the idea of minimum potential energy. The method is named "Deep Energy Method".
Deep_Plates
Physics-guided neural network framework for elastic plates
DEM_for_J2_plasticity
A deep energy method (DEM) to solve J2 elastoplasticity problems in 3D.
PhysicsInformedPointNetElasticity
Implementation of Physics-Informed PointNet (PIPN) for weakly-supervised learning of 2D linear elasticity (plane stress) on multiple sets of irregular geometries