Quantum Lego - Constructing Quantum Error Correcting Codes Using Tensor Networks
Explore quantum error correction using tensor networks, constructing large codes from smaller ones and efficiently computing quantum weight enumerators for exact code distance determination.
Dawn in the Age of Quantum Fault Tolerance
Explore quantum fault tolerance, its potential for improved quantum circuits, and challenges in developing efficient fault-tolerant operations for future quantum algorithms.
Quantum Error Correction - Lecture 2
Explore quantum error correction techniques to protect quantum information from decoherence and noise, enhancing the reliability of quantum computations and communication systems.
Noise-Adapted Quantum Error Correction and Fault Tolerance
Explores noise-adapted quantum error correction and fault tolerance techniques, focusing on strategies to mitigate errors in quantum systems for improved computational reliability.
Superconducting Qubits - Lecture 3
Explore superconducting qubits in quantum computing, covering fundamental concepts, implementation challenges, and recent advancements in this cutting-edge field of condensed matter physics.
Quantum Error Correction - Lecture 4
Explore quantum error correction techniques to protect quantum information from decoherence and noise, enhancing the reliability of quantum computations and communication systems.
Discovering Quantum Error Correcting Codes with Reinforcement Learning
Explore reinforcement learning techniques for discovering quantum error correcting codes, enhancing quantum computing reliability and performance.
Benchmarking NISQ and QEC Experiments with Tensor Networks
Explore tensor network applications in quantum computing, including optimized contraction schemes for NISQ experiments and a maximum-likelihood decoder for quantum error correction benchmarking.
Circuit-To-Hamiltonian Mapping Using Tensor Networks and Fault Tolerance
Explores novel circuit-to-Hamiltonian mapping using tensor networks, avoiding clock registers. Discusses implications for quantum complexity, fault tolerance, and the quantum PCP conjecture.
Expansion of Higher-Dimensional Cubical Complexes with Application to Good Quantum Locally Testable Codes
Explore quantum locally testable codes, their optimal parameters, and connections to expander codes and qLDPC codes in this advanced talk on quantum complexity theory.
NLTS Hamiltonians and Strongly-Explicit SoS Lower Bounds from Low-Rate Quantum LDPC Codes
Explores breakthroughs in complexity theory using low-rate quantum LDPC codes, improving NLTS Hamiltonians and Sum-of-Squares hierarchy lower bounds with novel code construction techniques.
Algebraic Coding Problems From Quantum Fault-Tolerance
Explore algebraic coding in quantum error correction, balancing efficient decoding and fault-tolerant operations. Learn about stabilizer codes, Clifford gates, and magic state distillation for non-Clifford gates.
Fault Tolerance with the ZX-Calculus and Fusion Complexes: Tools for QEC Development
Unifying frameworks for quantum error correction: ZX calculus and fusion complexes connect hardware-specific models to abstract fault tolerance, aiding QEC design for various qubit technologies.
Decoders for Good Quantum LDPC Codes
Explores linear-time decoders for asymptotically good quantum LDPC codes, discussing single-shot decoding and its implications for practical quantum error correction.
Scalable Surface-Code Decoders with Parallelization in Time
Explore advanced quantum coding techniques for scalable surface-code decoders, focusing on time parallelization methods to enhance quantum error correction efficiency.
Bosonic and Other Codes with Interesting Logical Gate Sets
Exploration of bosonic code design for quantum computing, covering GKP and cat codes, with focus on implementing logical gates and new multimode cat code constructions.
A Tutorial on Floquet Codes
Explore Floquet codes in quantum computing, their applications, and recent advancements with IBM researcher Benjamin Brown in this comprehensive tutorial.
Tutorial on Bosonic Codes
Explore bosonic codes in quantum computing with Victor Albert, covering advances in quantum coding theory and their applications in error correction.
Bounds on Quantum Low-Density Parity-Check (qLDPC) Code Parameters
Explore the latest research on quantum low-density parity-check codes, focusing on parameter bounds and their implications for quantum error correction and communication.
Logical Operations in Floquet Codes
Explore quantum coding theory with a focus on logical operations in Floquet codes, examining advancements and implications for quantum information processing.
Constructions and Performance of Hyperbolic and Semi-Hyperbolic Floquet Codes
Explore innovative Floquet codes derived from hyperbolic surfaces, offering efficient quantum error correction with improved distance scaling and potential for near-term experimental implementation.