Topology of Moduli Spaces of Topological Theories and Applications to Codes
Explore moduli spaces of topological theories, their homotopy types, and applications to Hastings-Haah floquet codes in quantum error correction and quantum gravity.
Generalized Spin-Statistics Theorem for Loop Excitations
Explore an extended spin-statistics theorem for loops using Klein bottle representation. Examine new solvable lattice models for topological phases and fermionic loop excitations in higher dimensions.
Topological Dualities from Matchgate Tensor Networks
Explore topological dualities connecting toric code, superconductors, and Ising model using matchgate tensor networks. Unifies approaches to non-local duality between fermionic and bosonic systems.
Fault-Tolerant Circuits from Twisted Quantum Doubles - Quantum Error Correction Beyond Stabilizer and Clifford
Explore advanced quantum error correction through fault-tolerant circuits and twisted quantum doubles, focusing on geometric locality and abelian non-chiral topological phases implementation.
David Gross: Stabilizer Formalism & Quantum Error Correction Through the Lens of Tensors
Explore advanced quantum error correction techniques, focusing on the stabilizer formalism and its applications in quantum fault tolerance, using tensor-based approaches and group theory.
Stabilizer Formalism & Quantum Error Correction Through the Lens of Tensors - Part 1
Explore stabilizer formalism and quantum error correction using tensor methods. Learn about many-body systems, error correction challenges, and connections to finite symplectic geometries.
Spacetime Topological Defect Networks and Floquet Codes - Dominic Williamson
Explores topological defect networks and Floquet codes in quantum systems, covering anyons, toric code, TQFT dynamics, and spacetime defects. Provides insights for researchers in integrable models and quantum physics.
Topological Defects in Toric Code and Sequential Quantum Circuit - IPAM at UCLA
Explore topological defects in toric code and sequential quantum circuits, focusing on the Cheshire string and its implications for understanding higher-dimensional topological orders and quantum error correction.
An Effective Field Theory for Holographic Random Matchgate Tensor Networks
Explore effective field theory for random matchgate tensor networks, analyzing phase transitions and topological connections in 2D systems with open physical boundaries.
Polynomial-Time Preparation of Low-Temperature Gibbs States for 2D Toric Code
Delve into quantum algorithms and mathematical techniques for preparing low-temperature Gibbs states in 2D toric code systems, focusing on polynomial-time computational methods.
Gibbs State Preparation for Commuting Hamiltonian - Mapping to Classical Gibbs Sampling
Explore quantum Gibbs state preparation through mapping commuting Hamiltonians to classical systems, focusing on efficient sampling methods and applications in quantum computing.
Measurement-Prepared Quantum Phases and Phase Transitions - From Ising Model to Gauge Theory
Explore measurement-prepared quantum phases, from Ising models to gauge theories. Discover symmetry breaking, long-range entanglement, and critical states in 2D and 3D systems.
From Topological to Quantum LDPC Codes - Lecture 4
Explore advanced concepts in quantum error correction, focusing on the transition from topological to quantum LDPC codes in this in-depth lecture.
From Topological to Quantum LDPC Codes - Part 3
Explore advanced concepts in quantum error correction, focusing on the transition from topological to quantum LDPC codes in this in-depth lecture.
From Topological to Quantum LDPC Codes - Part I
Explore topological and quantum LDPC codes with Aleksander Kubica in this advanced physics lecture from BSS2023.
The 3D Plaquette Ising Model: Subsystem Symmetries and Fractons
Explore the 3D Plaquette Ising Model, subsystem symmetries, and fractons. Delve into classical and quantum versions, unusual scaling properties, and quasiparticle excitations in topological models.
Physics of Topological Codes
Explore the intricate world of topological codes in quantum information, delving into their physical properties and applications with expert insights from Yale University researcher Meng Cheng.