Theory

Quantum Many Body Theory at the Institute of Theoretical Physics, Jagiellonian University, Kraków, Poland

The Department of Quantum Information and Computation at Kepler, or QUICK for short, is part of the Institute for Integrated Circuits and Quantum Computing (IICQC) at Johannes Kepler University Linz, Austria.

Our group is based at Hanyang University in Seoul, Korea.

We explore the frontiers of theoretical quantum information science and technology through artificial intelligence. Our research centers on two main pillars:

(i) Quantum computing, simulation, and algorithms, and

(ii) Quantum metrology, sensing, and imaging.

ManboQu is a research group of the University of Barcelona. We are part of the Department of Quantum Physics and Astrophysics and also of the Institute of Cosmos Sciences. We carry out research in many-body quantum physics with applications in quantum fluids, ultracold atoms and quantum technologies.

Le Laboratoire de Physique Théorique (LPT) de Toulouse, fondé en 1991, est une unité de recherche du CNRS et de l'Université de Toulouse, spécialisée en physique théorique et membre de la Fédération FeRMI.

Our group studies how to program a quantum computer to practically realize quantum algorithms. Quantum computers promise incredible speedups for tasks such as simulation, search, and optimization. However, achieving this speedup in practice forces us to fundamentally rethink the abstractions, such as data structures and control flow, that we use to write algorithms as programs. Our research thus builds a new software stack of languages, libraries, and compilers to manipulate and reason about quantum information.

The QAT Team (Quantum computing Architectures, Algorithms, Applications and their Theory) is located at the Computer Science department of École Normale Supérieure in Paris.

Quantum Devices in Computer Science Group (QDCS) led by Michał Studziński

“Exploring the Quantum Frontier—Where Ideas Become Reality.”

The aim of the Quantum Devices in Computer Science group is to focus on unlocking the power of symmetries in quantum systems and understand the induced capabilities for quantum computation and quantum data transmission protocols. Our scientific activity is based on strong mathematical foundations relying on developing and applying advanced tools in representation theory.

Specific goals include: