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Dr. M. Umut DEMİREZEN's Projects

oxsa icon oxsa

Toolbox for developing pipelines for analysis of spectroscopy data. Includes code for loading Siemens spectroscopy data, and for spectral fitting/analysis.

padam icon padam

Partially Adaptive Momentum Estimation

papers-we-love icon papers-we-love

Papers from the computer science community to read and discuss.

parametric-t-sne icon parametric-t-sne

Running parametric t-SNE by Laurens Van Der Maaten with Octave and oct2py.

pararealml icon pararealml

A machine learning boosted parallel-in-time differential equation solver framework.

pattern_classification icon pattern_classification

A collection of tutorials and examples for solving and understanding machine learning and pattern classification tasks

pau icon pau

Padé Activation Units: End-to-end Learning of Activation Functions in Deep Neural Network

pbdl-book icon pbdl-book

Welcome to the Physics-based Deep Learning Book (v0.1)

pde-deeponet-learning icon pde-deeponet-learning

A Deep Learning Approach to Solving PDEs: Implementing Neural Networks with Pytorch and Jax

pde-surrogate icon pde-surrogate

Physics-constrained deep learning for high-dimensional surrogate modeling and uncertainty quantification without labeled data

pde_gp icon pde_gp

Machine learning of linear differential equations using Gaussian processes

pdelearning icon pdelearning

Code repository for the paper "Learning partial differential equations for biological transport models from noisy spatiotemporal data"

pdesbynns icon pdesbynns

This repository contains a number of Jupyter Notebooks illustrating different approaches to solve partial differential equations by means of neural networks using TensorFlow.

pecann icon pecann

Pyhsics and Equality Constrained Artificial Neural Networks

phynet icon phynet

PhyNet: Physics Guided Neural Networksfor Particle Drag Force Prediction in Assembly

physics-informed-autoencoders icon physics-informed-autoencoders

Research project conducted at Pacific Northwest National Laboratory, exploring the use of physics-informed autoencoders to predict fluid flow dynamics

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