References
All the bibliographic references you need for ‘Hands-on Geometric Deep Learning’ newsletter
Uniform Manifold Approximation & Projection
UMAP: Uniform Manifold Approximation and Projection for Dimension Reduction - L. McInnes, J Healy, J. Melvile - Tutte Institute for Mathematics and Computing, 2020
Principal Component Analysis (PCA) - Geeks for Geeks, 2026
Understanding t-SNE by Implementation - A. Orucu - towards Data Science, 2021
MNIST Dataset ylecun - Hugging Face
IRIS data set - UC Irvine Machine Learning Repository
Insights into Logistic Regression on Riemannian Manifolds
Tensor Calculus - YouTube - Eigenchris, 2023
Introduction to Geometric Deep Learning - Hands-on Geometric Deep Learning, 2025
Riemannian Manifolds: Foundational Concepts - Hands-on Geometric Deep Learning, 2025
Exploring Geometric Learning with Geomstat Hands-on Geometric Deep Learning, 2025
Manifold Geometry Meets Logistic Regression: The Rise of Hypergyroplanes - Hyperbole, 2024
Log-Euclidean Metric Learning on Symmetric Positive Definite Manifold with Application to Image Set Classification - Z. Huang, R. Wang, S. Shan, X. Li, X. Chen - ‡University of Chinese Academy of Sciences, Beijing 2015
Hands-on Principal Geodesic Analysis
Introduction to Differential Geometry J. Robbin, D Salamon - ETH Zurich
Riemannian Manifolds: Foundational Concepts - Hands-on Geometric Deep Learning, 2025
geomstats: a Python Package for Riemannian Geometry in Machine Learning N. Miolane, J. Mathe, C. Donnat, M. Jorda, X. Pennec
Riemannian Manifolds: Hands-on with Hypershere - Hands-on Geometric Deep Learning, 2025
Dive into Functional Data Analysis
Riemannian Manifolds: Foundational Concepts - Hands-on Geometric Deep Learning, 2025
Riemannian Manifolds: Hands-on with Hypershere - Hands-on Geometric Deep Learning, 2025
Functional Data Analysis Wikipedia
Principal Component Analysis for Functional Data on Riemannian Manifolds and Spheres
Introduction to Geomstats for Geometric Learning - Hands-on Geometric Deep Learning, 2025
Introduction to Geometric Deep Learning
Limitations of Deep Neural Networks - S. Tsimenidis - 2020
Geometric and spectral limitations in generative adversarial networks - K. Mahyar - Rutgers University Libraries, 20201
Geometric deep learning: going beyond Euclidean data - M. Bronstein, J. Bruna, Y. LeCun, A. Szlam, P. Vandergheynst - 2017
Geometric foundations of Deep Learning - M. Bronstein - Medium, 2021
A Practical Tutorial on Graph Neural Networks I. Ward, J. Joyner, C. Lickfold, Y. Guo, 2021
A Comprehensive Introduction to Graph Neural Networks - A. Awan - Datacamp, 2021
Graph Neural Networks: A gentle introduction A. Persson - YouTube, 2022
Pytorch Geometric - PyG Documentation, 2024
An introduction to Topological Data Analysis: fundamental and practical aspects for data scientist - F. Chazal, B. Michel - INRIA, FR, 2021
Position: Topological Deep Learning is the New Frontier for Relational Learning - T. Papamarkou et all, 2024
GUDHI - Geometry Understanding in Higher Dimensions - Documentation - INRIA, FR, 2024
Differential Geometric Approaches to Machine Learning - A. Pouplin, PhD Thesis - Technical University of Denmark, 2023
Differential geometry for generative modeling - S. Hauberg, 2025
Github geomstats Documentation, 2023
An Introduction to Deep Learning on Meshes - Practical course - R. Hanocka, H-T Liu, 2022
Taming PyTorch Geometric for Graph Neural Networks - Hands-on Geometric Deep Learning - 2025
Differential Geometric Structures W. Poor - Dover Publications, New York 1981
Introduction to Smooth Manifolds J. Lee - Springer Science+Business media New York 2013
Introduction to Lie Groups and Lie algebras - A Kirillov. Jr - SUNNY at Stony Brook
Taming Symmetry: A Dive into Lie Groups with Python - Hands-on Geometric Deep Learning - 2025
Shape Your Models with the Fisher-Rao Metric - Hands-on Geometric Deep Learning - 2025
What is Fisher Information? - YouTube - Ian Collings 2022
Riemannian Manifolds: Foundational Concepts
Introduction to Geometric Deep Learning: Limitations Current Models - Hands-on Geometric Deep learning, 2025
Friendly Introduction to Geometric Deep Learning - Smooth Manifolds - Hands-on Geometric Deep learning, 2025
Differential Geometric Structures W. Poor - Dover Publications, New York 1981
Tensor Analysis on Manifolds R Bishop, S. Goldberg - Dover Publications, New York 1980
Introduction to Smooth Manifolds J. Lee - Springer Science+Business media New York 2013
Introduction to Lie Groups and Lie algebras - A Kirillov. Jr - SUNNY at Stony Brook
Mastering Special Orthogonal Groups With Practice Hands-on Geometric Deep learning, 2025
Curvature-informed Graph Learning Hands-on Geometric Deep learning, 2026
Riemannian Manifolds: Hands-on with Hypersphere
Differential Geometric Structures - W. Poor - Dover Publications, New York 1981
Introduction to Smooth Manifolds - J. Lee - Springer Science+Business media New York 2013
Insights into k-Means on Riemannian Manifolds
Tensor Calculus EigenChris - YouTube
Introduction to Geometric Deep Learning - Hands-on Geometric Deep Learning, 2025
Riemannian Manifolds: Foundational Concepts - Hands-on Geometric Deep Learning, 2025
Riemannian Manifolds: Hands-on with Hypersphere - Hands-on Geometric Deep Learning, 2025
Introduction to Geometric Learning in Python with Geomstats N. Miolane et all
Clustering Data That Resides on a Low-Dimensional Manifold in a High-Dimensional Measurement Space A. Kak - Purdue University
Geomstats: Hypersphere - Hands-on Geometric Deep Learning, 2025
Clustering on the Unit Hypersphere using von Mises-Fisher Distributions A. Barnerjee, I. Dhillon, J. Ghosh, S. Sra - University of Texas, Austin
Introduction to Lie Groups and Lie Algebras A. Kirillov, Jr - Dept. of Mathematics - SUNY as Stony Brook.
Introduction to Geomstats for Geometric Learning - Hands-on Geometric Deep Learning, 2025
Exploring Geometric Learning with Geomstats
geomstats: a Python Package for Riemannian Geometry in Machine Learning N. Miolane, J. Mathe, C. Donnat, M. Jorda, X. Pennec
Introduction to Differential Geometry J. Robbin, D Salamon - ETH Zurich
Riemannian Manifolds: 1 Foundation - Hands-on Geometric Deep Learning, 2025
Riemannian Manifolds: 2. Hands-on with Hypershere - Hands-on Geometric Deep Learning, 2025
Information Geometry: Near Randomness and Near Independence -
K. Arvin, CT Dodson - Springer-Verlag 2008
Introduction to Lie groups and Lie algebras A. Kirillov, Jr. - Dept. of Mathematics, SUNY at Stony Brook
Basics of Classical Lie Groups: The Exponential Map, Lie Groups, and Lie Algebras
Reusable Neural Blocks in PyTorch
Introduction to Geometric Deep Learning - Hands-on Geometric Deep Learning, 2025
An Introduction to Graph Neural Networks: Models and Applications - M. Allamanis - Microsoft Research, 2021
An Introduction to Convolutional Neural Networks - K. O’Shea, R. Nash, 2015
An introduction to Variational Autoencoders - D. Kingma, M. Welling - Google, 2019
UML Class Diagram: Unified Modeling Language (UML) - Geeks for Geeks - System Design Tutorial, 2026
Graph Convolutional Networks: Introduction to GNNs M. Labonne - towards Data Science, 2023
Block by block: Rethinking Deep Learning Architecture
Design Patterns: Elements of Reusable Object-Oriented Software - E. Gamma, R. Helm, R. Johnson, J. Vlissides - Addison-Wesley Publishing 1995
Reusable Neural Blocks in PyTorch - Hands-on Geometric Deep Learning, 2025
Object Oriented Programming - Wikipedia
Design Patterns: Builder Pattern - Java Design Patterns - Tutorials Point
Introduction to Variational Autoencoders - D. Kingma, M. Welling - Foundations and Trends in Machine Learning, 2019
Einstein Summation in Geometric Deep Learning
Einstein Summation Notation A. Sengupta
Numpy einsum - numpy.org
Torch einsum - PyTorch.org
Building Multilayer Perceptron Models in PyTorch A. Tam - Machine Learning Mastery
Kalman Filter Tutorial KalmanFilter.Net
Limitation of Linear Kalman Filter - Geometric Learning, 2024
Taming PyTorch Geometric for Graph Neural Networks
Fast Graph Representation Learning with PyTorch Geometric M. Fey, J. Lenssen - Dept. Computer Graphics - TU Dortmund University
PyTorch Geometric Documentation pyg.org
A Practical Tutorial on Graph Neural Networks I. Ward, J. Joyner, C. Lickfold, Y. Guo, M. Bennamoun
YouTube: Build your first GNN A. Nandakumar
YouTube: Graph Representation Learning - Stanford Education class CS224w-2018
YouTube: ntroduction to Graph Neural Networks - P. Veličković
Foundations and Frontiers of Graph Learning Theory Y. Huang et all. - IEEE
Theory of Graph Neural Networks: Representation and Learning. S. Jegelka - CSAIL, MIT
GraphSAINT: Graph Sampling Based Inductive Learning Method H.Zeng, H. Zhou, A. Srivastava, R. Kannan, V. Prasanna
Visualization of Graph Neural Networks P Nicolas
Taming Symmetry: A Dive into Lie Groups with Python
Introduction to Geometric Deep Learning - P. Nicolas - Substack
Introduction to Differential Geometry - J. Robbin, D. Salamon - ETH Zurich
Geometric Methods and Manifold Learning - M. Belkin - Ohio State University
Algebra, Topology, Differential Calculus, and Optimization Theory For Computer Science and Machine Learning - J. Gallier and J. Quaintance - Department of Computer and Information Science - University of Pennsylvania
Basics of Classical Lie groups: The Exponential Map, Lie Groups, and Lie Algebras University of Pennsylvania
Introduction to Lie Groups and Lie Algebras - A. Kirillov, Jr - SUNY at Stony Brook
Overview of Geomstats for Geometric Learning P. Nicolas - Substack
Demystifying Graph Sampling & Walk Methods
Taming PyTorch Geometric for Graph Neural Networks P. Nicolas - 2025
A Practical Tutorial on Graph Neural Networks I. Ward, J. Joyner, C. Lickfold, Y. Guo, M. Bennamoun - 2012
A Comprehensive Introduction to Graph Neural Networks - Datacamp - 2022
Graph Neural Networks: A Gentil Introduction - YouTube. A. Persson
Stanford CS: Machine Learning with Graphs - YouTube - CS-224 Stanford University Online
Plug & Play Training for Graph Convolutional Networks
Taming PyTorch Geometric for Graph Neural Networks - Hands-on Geometric Deep Learning, 2025
Demystifying Graph Sampling & Walk Methods - Hands-on Geometric Deep Learning, 2025
A Practical Tutorial on Graph Neural Networks I. Ward, J. Joyner, C. Lickfold, Y. Guo, M. Bennamoun - 2021
A Comprehensive Introduction to Graph Neural Networks - Datacamp - 2022
Graph Neural Networks: A Gentil Introduction - A. Persson - YouTube, 2023
Stanford CS: Machine Learning with Graphs - YouTube - CS-224 Stanford - YouTube, 2021
Reusable Neural Blocks in PyTorch - Hands-on Geometric Deep Learning, 2025
Demystifying Graph Sampling & Walk Methods: Graph Samplers - Hands-on Geometric Deep Learning, 2025
Demystifying Graph Sampling & Walk Methods: Data Splits - Hands-on Geometric Deep Learning, 2025
Flickr Dataset - PyTorch Geometric API - Datasets
Demystifying Graph Sampling & Walk Methods: Datasets - Hands-on Geometric Deep Learning, 2025
How to Tune a Graph Convolutional Network
Taming PyTorch Geometric for Graph Neural Networks - Hands-on Geometric Deep Learning, 2025
Demystifying Graph Sampling & Walk Methods - Hands-on Geometric Deep Learning, 2025
Graph Loaders - Hands-on Geometric Deep Learning, 2025
Hyperparameter tuning - Geeks for Geeks, 2022
Plug & Play Training for Graph Neural Networks - Hands-on Geometric Deep Learning, 2025
Reusable Neural Blocks in PyTorch - Hands-on Geometric Deep Learning, 2025
Neighbor Node Sampling - Hands-on Geometric Deep Learning, 2025
Neighbors Matter: How Homophily Shapes Graph Neural Networks
A Practical Tutorial on Graph Neural Networks I. Ward, J. Joyner, C. Lickfold, Y. Guo, M. Bennamoun - 2012
A Comprehensive Introduction to Graph Neural Networks - Datacamp - 2022
Graph Neural Networks: A Gentil Introduction - YouTube. A. Persson
Stanford CS: Machine Learning with Graphs - YouTube - CS-224 Stanford University Online
Taming PyTorch Geometric for Graph Neural Networks - Hands-on Geometric Deep Learning, 2025
SE(3): The Lie Group That Moves the World
SE(3) Transformers: 3D Roto-Translation Equivariant Attention Networks - F. Fuch, D. Worrall, V. Fisher, M. Welling
Explore Geometric Learning with Geomstats P. Nicolas - Substack
Introduction to Differential Geometry - J. Robbin, D. Salamon - ETH Zurich
Basics of Classical Lie groups: The Exponential Map, Lie Groups, and Lie Algebras University of Pennsylvania
Introduction to Lie Groups and Lie Algebras - A. Kirillov Jr. SUNY as Stony Brook
The Lie group SE(3) - University of Pennsylvania
Geometry of Closed-Form Statistical Manifolds
Riemannian Manifolds: Foundational Concepts - Hands-on Geometric Deep Learning, 2025
Riemannian Manifolds: Hands-on with Hypersphere - Hands-on Geometric Deep Learning, 2025
Differential Geometric Structures W. Poor - Dover Publications, New York 1981
Introduction to Smooth Manifolds J. Lee - Springer Science+Business media New York 2013
What is Fisher Information? YouTube - Ian Collings
An Elementary Introduction to Information Geometry F. Nielsen - Sony Computer Science Laboratories.
Exploring Geometry Learning with Geomstats - Hands-on Geometric Deep Learning, 2025
Shape Your Models with the Fisher-Rao Metric
Geometry of Closed Form Statistical Manifolds - Hands-on Geometric Deep Learning, 2025
Fisher Information Metric - Wikipedia
What is Fisher Information? YouTube - Ian Collings
Exploring Geometry Learning with Geomstats - Hands-on Geometric Deep Learning, 2025
Mastering Special Orthogonal Groups With Practice
Riemannian Manifolds: Foundational Concepts. - Hands-on Geometric Deep Learning, 2025
Riemannian Manifolds: Hands-on with Hypersphere - - Hands-on Geometric Deep Learning, 2025
Taming Symmetry: A Dive into Lie groups with Python - - Hands-on Geometric Deep Learning, 2025
geomstats: a Python Package for Riemannian Geometry in Machine Learning N. Miolane, J. Mathe, C. Donnat, M. Jorda, X. Pennec
SE(3): The Lie Group That Moves the World - Hands-on Geometric Deep Learning, 2025
Riemannian Manifolds: Foundational Concepts - Core Elements - Hands-on Geometric Deep Learning, 2025
Riemannian Manifolds: Foundational Concepts - Geodesic & Exponential Map - Hands-on Geometric Deep Learning, 2025
Basics of Classical Lie groups: The Exponential Map, Lie groups and Lie algebra - J. Gallier - University of Pennsylvania CS-610 Advanced Geometric Methods in Computer Science, Chap 14, 2023
Rodrigues’ rotation formula - Simsangcheol Medium, 2023
Unit Quaternions and Rotations in SO(3) - Linear Algebra for Computer Vision and Machine Learning, CIS-5150 - University of Pennsylvania
A Journey into the Lie Group SO(4)
Riemannian Manifolds: Foundational Concepts - Hands-on Geometric Deep learning, 2025
Riemannian Manifolds: Hands-on with Hypersphere - Hands-on Geometric Deep learning, 2025
Taming Symmetry: A Dive into Lie groups with Python -Hands-on Geometric Deep learning, 2025
geomstats: a Python Package for Riemannian Geometry in Machine Learning N. Miolane, J. Mathe, C. Donnat, M. Jorda, X. Pennec
Exploring Geometry Learning with Geomstats - Hands-on Geometric Deep learning, 2025
Mastering Special Orthogonal Groups With Practice - Hands-on Geometric Deep learning, 2025
Rodrigues’s Formula - Hands-on Geometric Deep learning, 2025
Rodrigues’ rotation formula - Simsangcheol Medium, 2023
so(4) is isomorphic to so(3) + so(3) math.stackexchange
Manim Tutorials - manim.org
Manim Community - manim.org
Manim Example Scenes - manim.org
From Nodes to Complexes: A Guide to Topological Deep Learning
Introduction to Geometric Deep Learning: Topological Data Analysis P. Nicolas - Hands-on Geometric Deep learning
Introduction to Geometric Deep Learning P. Nicolas - Hands-on Geometric Deep learning
A Comprehensive Introduction to Graph Neural Networks - Datacamp
Topological Deep Learning: Going Beyond Graph Data M. Hajij et all
Architectures of Topological Deep Learning: A Survey on Topological Neural Networks M. Papillon, S. Sanborn, M. Hajij, N. Miolane
Visualization of Graph Neural Networks P. Nicolas - LinkedIn Newsletter
TopoNetX Documentation - PyT-Team
TopoModelX Documentation - PyT-Team
Exploring Simplicial Complexes for Deep Learning: Concepts to Code
From Nodes to Complexes: A Guide to Topological Deep Learning - Hands-on Geometric Deep learning - 2025
A Practical Tutorial on Graph Neural Networks I. Ward, J. Joyner, C. Lickfold, Y. Guo, M. Bennamoun
YouTube: Build your first GNN A. Nandakumar
Introduction to Geometric Deep Learning Hands-on Geometric Deep learning - 2025
Demystifying Graph Sampling & Walk Methods - Hands-on Geometric Deep learning - 2025
Taming PyTorch Geometric for Graph Neural Networks Hands-on Geometric Deep learning - 2025
Topological Deep Learning: Going Beyond Graph Data M. Hajij et all
Architectures of Topological Deep Learning: A Survey on Topological Neural Networks M. Papillon, S. Sanborn, M. Hajij, N. Miolane
Introduction to Geometric Deep Learning: Topological Data Analysis P. Nicolas - Hands-on Geometric Deep learning
From Nodes to Complexes: A Guide to Topological Deep Learning - NetworkX
From Nodes to Complexes: A Guide to Topological Deep Learning - TopoX
TopoNetX Documentation - PyT-Team
Visualization of Graph Neural Networks P. Nicolas - LinkedIn Newsletter - 2025
Topological Lifting of Graph Neural Networks
NetworkX Hands-on Geometric Deep Learning - 2025
Taming PyTorch Geometric for Graph Neural Networks Hands-on Geometric Deep Learning - 2025
TopoX Hands-on Geometric Deep Learning - 2025
Exploring Simplicial Complexes for Deep Learning Hands-on Geometric Deep Learning - 2025
Hodge-Laplacian Hands-on Geometric Deep Learning - 2025
Revisiting Inductive Graph Neural Networks
Taming PyTorch Geometric for Graph Neural Networks Hands-on Geometric Deep Learning - 2025
Plug & Play Training for Graph Convolutional Networks Hands-on Geometric Deep Learning - 2025
GraphSAGE: Inductive Representation Learning on Large Graphs J. Leskovec, SNAP - Stanford University
Inductive Representation Learning on Large Graphs. W.L. Hamilton, R. Ying, and J. Leskovec 2017.
Reusable Neural Blocks in PyTorch & PyG Hands-on Geometric Deep Learning - 2025
Block by block: Rethinking Deep Learning Architecture Hands-on Geometric Deep Learning - 2025
Taming PyTorch Geometric for Graph Neural Networks: Graph Loaders Hands-on Geometric Deep Learning - 2025
Demystifying Graph Sampling & Walk Methods Hands-on Geometric Deep Learning - 2025
Graph Convolutional or SAGE Networks? Shootout
A Gentle Introduction to Graph Neural Networks B. Sanchez-Lengeling, E. Reif, A. Pearce, A. Wiltschko - Distill - 2021
An introduction to Robust Graph Convolutional Networks M. Najafi, P. S. Yu - University of Illinois at Chicago - 2021
Revisiting Inductive Graph Neural Networks Hands-on Geometric Deep learning - 2025
Inductive Representation Learning on Large Graphs W. Hamilton, R. Ying, J. Leskovec - Dept. of Computer Science - Stanford University - 2017
Graph SAGE vs Graph Convolution Hands-on Geometric Deep learning - 2025
Graph Neural Network Neural Components Hands-on Geometric Deep learning - 2025
GraphSAGE block Hands-on Geometric Deep learning - 2025
Plug & Play Training for Graph Convolutional Networks Hands-on Geometric Deep learning - 2025
How to Tune a Graph Convolutional Network Hands-on Geometric Deep learning - 2025
GraphSAGE Model Hands-on Geometric Deep learning - 2025
Taming Graph Neural Networks with PyTorch Geometric - Graph DatasetsHands-on Geometric Deep learning - 2025
Slimming the Graph Neural Network Footprint
Automatic Mixed Precision examples PyTorch Documentation
When to set pin_memory to true? K. Zhong - PyTorch Documentation
How Activation Checkpointing enables scaling up training deep learning models - Medium Y. Beer, O. Bar - Medium
Demystifying Graph Sampling & Walk Methods - Hands-on Geometric Deep Learning, 2025
Decorators in Python Geeks for Geeks, 2025
Reference API: torch.cuda PyTorch documentation
MPS backend PyTorch documentation
Plug & Play Training of Graph Convolutional Networks - Hands-on Geometric Deep Learning, 2025
Graphs Reimagined: The Power of Cell Complexes
From Nodes to Complexes: A Guide to Topological Deep Learning - Hands-on Geometric Deep Learning
Exploring Simplicial Complexes for Deep Learning: Concepts to Code - Hands-on Geometric Deep Learning, 2025
Don’t be Afraid of Cell Complexes: An Introduction from an Applied PerspectiveJ. Hoppe, V. Grande, M. Schaub - RWTH Aachen University, 2025
Cell Complex Neural Networks Hajij, Istvan, Zamzmi, 2023
Graph Laplacian: From Basic Concepts to Modern Applications - H. Mhadi - Medium, 2025
A Gentle Introduction to the Laplacian S. Cristina - Machine Learning Mastery, 2022
CW Complex - Wikipedia
TopoX: A Suite of Python Packages for Machine Learning on Topological Domains M. Hajij et all, 2025
Exploring Hypergraphs with TopoX Library
Exploring Simplicial Complexes for Deep Learning: Concepts to Code - Hands-on Geometric Deep Learning, 2025
Graphs Reimagined: The Power of Cell Complexes - Hands-on Geometric Deep Learning, 2025
A Gentle Introduction to Hypergraph Mathematics - HyperNetX, 2022
Introduction to Hypergraphs [Graph Theory] - V. Sine - YouTube, 2022
A Gentle Introduction to the Laplacian S. Cristina - Machine Learning Mastery, 2022
TopoX: A Suite of Python Packages for Machine Learning on Topological Domains M. Hajij et all, 2025
Graphs Reimagined: The Power of Cell Complexes - TopoNetX Hands-on Geometric Deep Learning, 2025
Understanding Data Through Persistence Diagrams
Topological Methods in Machine Learning B. COSKUNUZER,, CÜNEYT GÜRCAN AKÇORA, 2024
Demystifying the Math of Geometric Deep Learning - Topology Hands-on Geometric Deep Learning, 2025
From Nodes to Complexes: A Guide to Topological Deep Learning Hands-on Geometric Deep Learning, 2025
Exploring Simplicial Complexes for Deep Learning: Concepts to Code Hands-on Geometric Deep Learning, 2025
Persistent homology: a step-by-step introduction for newcomers U. Fugacci, S. Scaramuccia, F. Luricich, L. De Floriani - Smart Tools and Apps in Computer Graph, 2016
Persistent Homology: A Pedagogical Introduction with Biological Applications U. J. Kemme, C. A. Agyingi, 2025
Barcodes: The Persistent Topology of Data R. Ghrist, 2007
Turbocharging Neural Networks with Taichi Language
High-performance parallel programming in Python Taichi Lang
The Taichi Programming Language - YouTube - SIGGRAPH Ethan Hu, 2020
A brief history of Taichi Programming Language. YouTube - Taichi Graphics, 2022
Playing with Your Data - YouTube - Taichi Graphic SIGGRAPH Asia, 2022
Curvature-informed Graph Learning
Over-squashing in Graph Neural Networks: A comprehensive survey - S. Akansha, ScienceDirect - Neural Computing, 2025
Over smoothing issue in graph neural network - A. Ait Aomar - Towards Data Science, 2021
Shape Analysis Series - YouTube - Justin Solomon, 2023
Digital Geometry Processing - Discrete Differential Geometry - H. Lie, 2015
From Nodes to Complexes: A Guide to Topological Deep Learning - Hands-on Geometric Deep Learning, 2025
Graphs Reimagined: The Power of Cell Complexes - Hands-on Geometric Deep Learning, 2025
Discrete Ricci Curvature with Applications Dr. Y. Olliver, YouTube, 2011
The Earth Mover’s Distance - Stanford University, 2023
The Sinkhorn Knopp Algorithm — Without Proof - F Lanke Fu Tarimo - Medium, 2021
Understanding Over-Squashing and Bottlenecks on Graph via Curvature - J Topping, F. Di Giovanni, B. Chamberlain, X. Dong, M. Bronstein - Imperial College London, Twitter, 2022
PyTorch Geometric Github PyG Team
Floyd-Warshall Algorithm - Algorithms for Competitive Programming, 2025
Riemannian Manifolds: Hands-on with Hypersphere - Geodesics - Hands-on Geometric Deep Learning, 2025
Visualization Tools for Geometric Deep Learning
Python Libraries for Mesh, Point Cloud, and Data Visualization
Manim Tutorials - manim.org
Manim Community - manim.org
Manim Example Scenes - manim.org
SE(3): The Lie Group That Moves the World - Hands-on Geometric Deep Learning, 2025
Graph Convolutional or SAGE Networks? - Hands-on Geometric Deep Learning, 2025
Mathematics of Abstract World Models
World Models: The Next Frontier in Our Path to AGI is Here - I. de Gregorio - Medium, 2023
Nvidia Glossary: World Models Nvidia 2026
AI and World Models. - R. Worden - Active Inference Institute, 2026
World Models D. Ha, J Schmidhuber, 2018
Sora as a World Model? F. D. Puspitasar et all, 2026
Can a Bayesian Oracle Prevent Harm from anAgent? - Y. Bengio et all, 2024
LeJEPA: Provable and Scalable Self-Supervised Learning Without the Heuristic - R. Balestriero, Y. LeCun, 2025
From Words to Worlds: Spatial Intelligence is AI’s Next Frontier - Dr. Fei-Fei Lie - Substack, 2025
Learning Abstract World Models with a Group-Structured Latent Space - T. Delliaux, N-K Vu, V. Francois-Lavet, E. Van der Pol, 2025
VJEPA: Variational Joint Embedding Predictive Architectures as Probabilistic World Models - Y. Huang, 2026
VICReg: Variance-Invariance-Covariance Regularization for Self-Supervised Learning - A. Bardes, J. Ponce, Y. LeCun, 2021
Flow Equivariant World Models: Memory for Partially Observed Dynamic Environments - H.J. Lillemark, B. Huang, F. Zhan, Y. Du, T. Anderson Keller, 2025
Symplectic Generative Networks (SGNs): A Hamiltonian Framework for Invertible Deep Generative Modeling - A. Aich, A. B. Aich, 2025
On the Spatiotemporal Dynamics of Generalization in Neural Networks - Z. Wei, 2026
Demystifying the Math of Geometric Deep Learning-Graph Theory - - Hands-on Geometric Deep Learning, 2025
Demystifying the Math of Geometric Deep Learning-Topology - Hands-on Geometric Deep Learning, 2025
Demystifying the Math of Geometric Deep Learning-Differential Geometry - Hands-on Geometric Deep Learning, 2025
Graphs Deserve Some Attention
Graph Attention Networks P. Velickovic, G, Cucurull, A. Casanova, A. Romero, P. Lio, Y. Bengio, 2018
Demystifying Graph Sampling & Walk Methods - Hands-on Geometric Deep Learning, 2025
Neighbors Matter: How Homophily Shapes Graph Neural Networks - Hands-on Geometric Deep Learning, 2025
Taming PyTorch Geometric for Graph Neural Networks - Hands-on Geometric Deep Learning, 2025
Graph Convolutional or SAGE Networks? Shootout - Hands-on Geometric Deep Learning, 2025
Revisiting Inductive Graph Neural Networks: Transductive vs. Inductive Graph Networks - Hands-on Geometric Deep Learning, 2025
PyTorch Geometric Github - PyG Team
Block by block: Rethinking Deep Learning Architecture - Hands-on Geometric Deep Learning, 2025
Demystifying Graph Sampling & Walk Methods - Graph Loaders - Hands-on Geometric Deep Learning, 2025
Plug & Play Training for Graph Convolutional Networks - Setting up training - Hands-on Geometric Deep Learning, 2025
Benchmarking Topological Deep Learning
TopoBench: A Framework for Benchmarking Topological Deep Learning. L. Telyatnikov et All. 2025
Exploring Simplicial Complexes for Deep Learning: Concepts to Code - Hands-on Geometric Deep Learning, 2025
Graphs Reimagined: The Power of Cell Complexes - Hands-on Geometric Deep Learning, 2025
Exploring Hypergraphs with TopoX Library - Hands-on Geometric Deep Learning, 2025
Topological Lifting of Graph Neural Networks - Hands-on Geometric Deep Learning, 2025
TopoX: A Suite of Python Packages for Machine Learning on Topological Domains - M. Hajij et all, 2024
Taming PyTorch Geometric for Graph Neural Networks - Hands-on Geometric Deep Learning, 2025
TUDataset: A collection of benchmark datasets for learning with graphs C.
A Guided Tour of the Joint Embedding Predictive Architecture
World Models: The Next Frontier in Our Path to AGI is Here - I. de Gregorio - Medium, 2023
AI and World Models. - R. Worden - Active Inference Institute, 2026
World Models D. Ha, J Schmidhuber, 2018
Learning Abstract World Models with a Group-Structured Latent Space - T. Delliaux, N-K Vu, V. Francois-Lavet, E. Van der Pol, 2025
From Words to Worlds: Spatial Intelligence is AI’s Next Frontier - Dr. Fei-Fei Lie - Substack, 2025
A path towards autonomous machine intelligence - Open Review - Y. LeCun, 2022
Critiques of World Models - E. Xing, M, Deng, J. Hou, Z. Hu, 2025
V-JEPA 2: Self-Supervised Video Models Enable Understanding, Prediction and Planning - M. Assran et all - 2025
Self-Supervised Learning from Images with a Joint-Embedding Predictive Architecture - M. Assran, Q. Duval, I. Misra, P. Bojanowski, P. Vincent, M. Rabbat, Y. LeCun, N. Ballas - 2023
LeJEPA: Provable and Scalable Self-Supervised Learning Without the Heuristics - R. Balestriero, Y. LeCun - 2025
Point-JEPA: A Joint Embedding Predictive Architecture for Self-Supervised Learning on Point Cloud - A. Saito, P. Kudeshia, J. Poovvancheri - 2025
ThinkJEPA: Empowering Latent World Models with Large Vision-Language Reasoning Model - H. Zhang, Y. Li, S. He, T. Nagarajan, M. Chen, J. Lu, A. Li, Y. Fu - 2026
LeWorldModel: Stable End-to-End Joint-Embedding Predictive Architecture from Pixels - L. Maes, Q. Le Lidec, D. Scieur, Y. LeCun, R. Balestriero - 2026
Temporal Straightening for Latent Planning - Y. Wang , O. Bounou , G. Zhou, R. Balestriero , T. G. J. Rudner , Y. LeCun - 2026
JEPA-VLA: Video Predictive Embedding is Needed for VLA Models - S. Miao, N. Feng, J. Wu, Y. Lin, X. He, D. Li, M. Long - 2026
Var-JEPA: A Variational Formulation of the Joint-Embedding Predictive Architecture – Bridging Predictive and Generative Self-Supervised Learning - M. Gogl, C. Yau - 2026
Social-JEPA: Emergent Geometric Isomorphism in Independently Trained World Models - H. Zhang et all - 2026
Le MuMo JEPA: Multi-Modal Self-Supervised Representation Learning with Learnable Fusion Tokens - C. Cornelissen, S. Leroux, P. Simoens - 2026
Laya: A LeJEPA Approach to EEG via Latent Prediction over Reconstruction - S. Panchavati, U. Panchavati, C. Arnold, W. Speier - 2026
BiJEPA: Bi-directional Joint Embedding Predictive Architecture for Symmetric Representation Learning - Y. Huang - 2026
GeoWorld: Geometric World Models - Z. Zhang, D. Li, I. Reid, R. Hartley - 2026
US-JEPA: A Joint Embedding Predictive Architecture for Medical Ultrasound - A. Radhachandran, V. Ivezic, S. Athreya, R. Anilkumar, C. W. Arnold, W. Speier - 2026
VICReg: Variance-Invariance-Covariance Regularization for Self-Supervised Learning - A. Bardes, J. Ponce, Y. LeCun, 2021
Hugging Face - Daily Papers Joint Embedding Predictive Architecture March 2026
Reinforcement Learning: An Introduction - R. Sutton, A. Barto - The MIT Press, 2015
Hands-on Stochastic Gradient Langevin Dynamics
Stochastic Gradient Descent: A Basic Explanation - M. Mishra - Medium, 2023
Gentle Introduction to the Adam Optimization Algorithm for Deep Learning - J. Brownlee - Machine Learning Mastery, 2021
Langevin Dynamics - N. Katz - Towards Data Science, 2021
The promises and pitfalls of Stochastic Gradient Langevin Dynamics - N. Brosse, E. Moulines, A. Durmus, 2018
Bayesian Learning via Stochastic Gradient Langevin Dynamics M. Welling, Y. Whye The, 2011
Ackley Function - Simon Fraser University
Rosenbrock Function - Simon Fraser University
The Isotropic Gaussian: The Most Beautiful Equation Nobody Explained to You - Dr S. AI - Medium, 2026
Decoding Neural Manifolds
An Introduction to Biological Neurons - Zenva, 2018
From sensory to perceptual manifolds: The twist of neural geometry - H. Ma, L. Jiang, T. Liu, J. Liu, 2025
A unifying perspective on neural manifolds and circuits for cognition - C, Langdon, M. Genkin, T. A. Engel - Nature Reviews, Neuroscience, 2023
Neural Manifolds for the Control of Movement - J.A. Gallego, M.G. Perich., L.E. Miller, S.A. Solla - YouTube, 2017
Computation and Neural Manifolds - David Barack, UC Merced - YouTube, 2023
Manifold Learning: Theory and Applications: -Y. Ma, Y. Fu, - CRC Press, 2012
Introduction to IsoMAP: Isoscapes Modeling, Analysis, and Prediction - Isoscapes, 2011
The Irreverent Geometry of Consciousness
Decoding Neural Manifolds - Hands-on Geometric Deep Learning, 2026
Consciousness, AI, and the Limits of Scientific Explanation - B. Love - Empirical.ai, 2026
AI Consciousness: The Maker Doubts - H. Schrijfuis, 2026
Will AI be conscious in the future? Here’s what a philosopher and a neuroscientist think - W. Gillet, 2026
Neural Manifolds for the Control of Movement - J.A. Gallego, M.G. Perich., L.E. Miller, S.A. Solla, 2017
Neural manifold analysis of brain circuit dynamics in health and disease - R. Mitchell-Heggs, S. Prado, G. P. Gava1, M, A. Go, S. R. Schultz, 2022
Introduction to IsoMAP: Isoscapes Modeling, Analysis, and Prediction - Isoscapes, 2011
Contact Geometry of the Visual Cortex - M. Marcolli - Geometry of Neuroscience - Caltech, 2026
From sensory to perceptual manifolds: The twist of neural geometry - H. Ma, L. Jiang, T. Liu, J. Liu, 2025
Shape your Models with the Fisher-Rao Metric - Hands-on Geometic Deep Learning, 2025
Taming Symmetry with Lie groups: Lie Groups Basics - Hands-on Geometic Deep Learning, 2025
The emergence of geometric worldviews in qualia space - YouTube - 3rd International Symposium on the Mathematics of Neuroscience - P. Resende, 2022
Qualia and Symmetry - YouTube - R. Kanai - Models of Consciousness Conferences, 2022
Sheaves are the Canonical Data Structure for Information Integration M. Robinson, 2015
On Brain as a Mathematical Manifold: Neural Manifolds, Sheaf Semantics, and Leibnizian Harmony - T. Inoué - Faculty of Informatics, Yamato University, Osaka, Japan, 2026
Sheaf theory: from deep geometry to deep learning - A. Ayzenberg, G. Magai, T. Gebhart, G. Solomadin, 2025
Persistent Homology for the Rest of Us
Demystifying the Math of Geometric Deep Learning - Topology - Hands-on Geometric Deep Learning, 2025
From Nodes to Complexes: A Guide to Topological Deep Learning - Hands-on Geometric Deep Learning, 2025
Exploring Simplicial Complexes for Deep Learning: Concepts to Code - Hands-on Geometric Deep Learning, 2025
Topological Methods in Machine Learning - B. COSKUNUZER,, CÜNEYT GÜRCAN AKÇORA, 2024
Persistent homology: a step-by-step introduction for newcomers - U. Fugacci, S. Scaramuccia, F. Luricich, L. De Floriani - Smart Tools and Apps in Computer Graph, 2016
Persistent Homology: A Pedagogical Introduction with Biological Applications - U. J. Kemme, C. A. Agyingi, 2025
Understanding Data Through Persistence Diagrams - Hands-on Geometric Deep Learning, 2025
Barcodes: The Persistent Topology of Data 0 R. Ghrist, 2007
Fractal Dimension for Configuring Convolutional Networks
Fractals and the Fractal Dimension Vanderbilt University - Psychology department, 2022
An Introduction to Dimension Theory and Fractal Geometry: Fractal Dimensions and Measures - E. Pearse, 2018
Measuring fractal dimension by box-counting - PorePy, 2021


