Amelie Schreiber's repositories
linear_algebra_for_quantum_computing
This is course material for a course on linear algebra and mathematical prerequisites for quantum computing. It contains Jupyter notebooks and Python scripts that can be downloaded as part of the course.
FinTech-Time-Series
Quantum Machine Learning for FinTech and Time Series Data
QISKit-Surface-Codes
QISKit implementation of surface codes
graph-state-quantum-cryptography
A Jupyter notebook on the quantum cryptography application of blind quantum computation using graph states
quantum-fourier-transform
This notebook covers the Quantum Fourier Transform
universal-classifier
Single qubit data reuploading universal binary classifier modified from Penny Lane
entanglement
A Jupyter notebook that covers Bell states (EPR states), entanglement, GHZ states, W states, and graph states.
Surface-Codes
An implementation of topological error correcting codes (surface codes)
awesome-equivariant-network
Paper list for equivariant neural network
bloch-spheres
Bloch spheres in IBM QISKit
ChatGPT-Experiments
A repo of notebooks of experiments using ChatGPT.
circuit-diagrams
chapter 2
circuit_diagram
This is a notebook covering quantum circuit diagrams
measurement
This notebook covers measurement of quantum circuits
Measurements
This repo is about measurements in quantum circuits and quantum computation.
QISKit-Graph-States
Graph state classes for MBQC
Video1-Qubit-Rotation
Video 1: Qubit Rotation Tutorial in PennyLane
Graph-States
Graph states for quantum computing, quantum cryptography, and error correction
computing-homology
Python code for the post "Computing Homology"
density_operators
An interactive Jupyter notebook on density operators in quantum mechanics and quantum computing
EquivariantNNs
Equivariant linear maps with Young tableaux as equivariant monomial bases for K[Hom(V,W)] = K[Mat(n,m)]
error-correction
Quantum Error Correction
giotto-tda
A high-performance topological machine learning toolbox in Python
LorentzGroupNetwork
Neural network architecture that is fully equivariant with respect to transformations under the Lorentz group, a fundamental symmetry of space and time in physics.
persistent-homology
Multiparameter persistent homology computations in Macaulay2
quantum-circuit-diagrams
This Jupyter notebook covers quantum circuit diagrams and quantum gates