QIG Hannover

Quantum information theory group of the Leibniz University Hanover.

Andreea Lefterovici - Hybrid Benchmarking of Quantum Algorithms
Andreea Lefterovici - Hybrid Benchmarking of Quantum Algorithms
Ramona Wolf - Composition of (quantum) communication protocols
Ramona Wolf - Composition of (quantum) communication protocols
Lennart Binkowski - CQ: A High Level Imperative Classical-Quantum Programming Language
Lennart Binkowski - CQ: A High Level Imperative Classical-Quantum Programming Language
Ruben Campos Delgado - Ruling out Nonlinear Modifications of Quantum Theory with Contextuality
Ruben Campos Delgado - Ruling out Nonlinear Modifications of Quantum Theory with Contextuality
Polina Feldmann Measurement-Based Quantum Machine Learning
Polina Feldmann Measurement-Based Quantum Machine Learning
Martin Plávala - Today's Experiments Suffice to Verify the Quantum Essence of Gravity
Martin Plávala - Today's Experiments Suffice to Verify the Quantum Essence of Gravity
Thomas Cope - Random Sampling: Quantum's ''Killer App''?
Thomas Cope - Random Sampling: Quantum's ''Killer App''?
Henrik Wilming - Entanglement in the Thermodynamic Limit
Henrik Wilming - Entanglement in the Thermodynamic Limit
A 3D lattice defect in topological measurement-based quantum computation
A 3D lattice defect in topological measurement-based quantum computation
Lec 19: Entanglement & Complexity of classical simulation in MBQC
Lec 19: Entanglement & Complexity of classical simulation in MBQC
Lec 18: Computational phases of quantum matter
Lec 18: Computational phases of quantum matter
Lec 17: Computational phases of quantum matter
Lec 17: Computational phases of quantum matter
Lec 16: Contextuality in MBQC
Lec 16: Contextuality in MBQC
Lec 15: Fault-tolerant measurement-based quantum computation
Lec 15: Fault-tolerant measurement-based quantum computation
Comparing functional quantum linear solvers
Comparing functional quantum linear solvers
Lec 14: Measurement based quantum computation (MBQC) 1: Universality
Lec 14: Measurement based quantum computation (MBQC) 1: Universality
Lec 13: QCM 4: Contextuality as precondition for speedup
Lec 13: QCM 4: Contextuality as precondition for speedup
Lec 12: Interlude: EPR, Bell, Kochen-Specker
Lec 12: Interlude: EPR, Bell, Kochen-Specker
Lec 11: QCM 3: Wigner function negativity as precondition for speedup
Lec 11: QCM 3: Wigner function negativity as precondition for speedup
Lec 10: QCM 2: Wigner functions for finite-dimensional Hilbert spaces
Lec 10: QCM 2: Wigner functions for finite-dimensional Hilbert spaces
Lec 09: QCM 1: Quantum computation with magic states
Lec 09: QCM 1: Quantum computation with magic states
Lec 08: Stabilizer formalism 3: Quantum error correction
Lec 08: Stabilizer formalism 3: Quantum error correction
Lec 07: Stabilizer formalism 2: Gottesman-Knill theorem
Lec 07: Stabilizer formalism 2: Gottesman-Knill theorem
Lec 06: The stabilizer formalism 1
Lec 06: The stabilizer formalism 1
Lec 05: Shor’s algorithm ctd. Adiabatic quantum computation
Lec 05: Shor’s algorithm ctd. Adiabatic quantum computation
Lec 04: Quantum algorithms: Deutsch’s and Shor’s
Lec 04: Quantum algorithms: Deutsch’s and Shor’s
Lec 03: Entanglement, no-cloning-theorem, teleportation
Lec 03: Entanglement, no-cloning-theorem, teleportation
Lec 01 & 02: Purpose of this course, QM background
Lec 01 & 02: Purpose of this course, QM background
Pure state entanglement and von Neumann algebras (QIP 2025)
Pure state entanglement and von Neumann algebras (QIP 2025)
Thomas Schulte-Herbrüggen - Symmetry in quantum systems theory and control engineering
Thomas Schulte-Herbrüggen - Symmetry in quantum systems theory and control engineering