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Explore mathematical foundations of Coupled Cluster methods for many-body problems, covering essential concepts and recent advances in quantum chemistry and nuclear physics.
Explore quantum stabilizer codes and their unique decoding feature, degeneracy, from a classical-friendly perspective in quantum error correction.
Explore post-quantum cryptography, focusing on the Oil-and-Vinegar signature scheme and its role in developing quantum-resistant digital signatures.
Explore quantum materials' potential for novel computational approaches inspired by biological systems, addressing challenges in quantum computing through interdisciplinary collaboration.
Explore lattice-based encryption schemes and their resistance to quantum attacks, building on previous seminars to understand post-quantum cryptography.
Explore advanced quantum computing concepts through coupled-cluster theory, examining ground and excited eigenstates and their applications in quantum systems.
Explore quantum computing's impact on cryptography, focusing on post-quantum algorithms and their security in the face of advancing quantum technology.
Explore quantum technology research and its real-world impact, focusing on quantum computing and machine learning advancements at OsloMet Quantum Hub.
Explore fault-tolerant quantum error-correcting codes for reliable communication over noisy channels, combining quantum computation and communication techniques to achieve optimal transmission rates.
Discover automated verification techniques for classical and quantum algorithm implementations, including post-quantum cryptography methods and formal correctness proofs.
Explore the quantum-inspired Simulated Bifurcation algorithm for community detection in complex networks, comparing its performance with quantum machines and traditional methods.
Explore post-quantum cryptography through group actions, examining quantum generic models and their challenges in securing cryptographic systems against quantum attacks.
Discover how signal processing techniques like short-time Fourier and wavelet transforms can be adapted for quantum systems, covering both discrete and continuous variables.
Discover a groundbreaking mathematical framework for density functional theory that addresses open questions in quantum chemistry calculations and many-particle systems.
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