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#

ibm-qiskit

Here are 12 public repositories matching this topic...

⚛️ 👨‍🏫 📚 A two-week intensive Summer School on Quantum Computing from IBM Quantum, using mostly the features of the IBM's Qiskit library. In this Summer School, were lectured topics on basics of Quantum Information, Quantum Entanglement, Quantum Algorithms, Quantum Error Mitigation, among many others.

  • UpdatedAug 4, 2023
  • Jupyter Notebook

QiskitFlow. Framework for reproducible quantum experiments

  • UpdatedJun 30, 2021
  • JavaScript
quantum-image-processing

An implementation of the quantum fourier transform circuit using IBM Qiskit ⚛️. In theory, this would dramatically speed up image processing operations particularly useful in computer vision 🤖.

  • UpdatedSep 12, 2024
  • Python

⚛️ 🚀 👽 A self-paced, game-based Quantum Computing learning program for students, researchers and enthusiasts. This program offers a general understanding of Quantum Computing, as well as some of its applications, such as Quantum Machine Learning and Quantum Optimization, and how to program real quantum computers.

  • UpdatedMay 3, 2024
  • Jupyter Notebook

A list of resources for IBM Quantum challenge 2019

  • UpdatedNov 19, 2019

A tour on the IBM Qiskit.

  • UpdatedJun 2, 2021
  • Jupyter Notebook

The Qiskit Hackathon is a unique opportunity for students to dive into the fascinating world of quantum computing. Participants will collaborate in teams to tackle a series of challenging problems that test their creativity, problem-solving skills, and understanding of quantum algorithms. This hackathon aims to inspire innovation in QC.

  • UpdatedOct 17, 2024
  • Jupyter Notebook

Solution of IBM Quantum Challenge 2024

  • UpdatedJun 10, 2024
  • Jupyter Notebook

Quantum computing course project: Implementing Quantum Approximate Optimisation Algorithm (QAOA) for exact cover problem using IBM qiskit

  • UpdatedDec 17, 2020
  • Jupyter Notebook

Creatng a Hardware circuit to create a maximally entangled quantum states of two qubits Known as Bell State or EPR (Einstein-Podolsky-Rosen) pair.

  • UpdatedJul 24, 2024
  • Jupyter Notebook

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