PRL 103, PHYSICAL REVIEW LETTERS week ending 14 AUGUST 2009

Source URL: www.fysik.su.se

• Statistical mechanics
• Condensed matter physics
• Quantum information science
• Quantum phases
• Topological quantum computer
• Anyon
• Renormalization group
• Topological order
• Toric code
• Physics
• Quantum mechanics
• Quantum field theory

PRL 108, week ending 18 MAYPHYSICAL REVIEW LETTERS

Source URL: www.fysik.su.se

• Fractional quantum Hall effect
• Quasiparticle
• Anyon
• Luttinger liquid
• Toric code
• Topological quantum computer
• Physics
• Condensed matter physics
• Quantum phases

PHYSICAL REVIEW B 85, Integrability in anyonic quantum spin chains via a composite height model Paata Kakashvili* and Eddy Ardonne Nordita, Roslagstullsbacken 23, SEStockholm, Sweden (Received 10 O

Source URL: www.fysik.su.se

• Mathematical analysis
• Fourier analysis
• Toric code
• Symbol
• Anyon
• Physics

Ph/CS 219c, 15 April 2009 Toric code recovery Last time we discussed the toric code. This is a CSS code, where the qubits are associated with the edges of an L X L square lattice on a 2D torus (i.e., with periodic bounda

Source URL: www.theory.caltech.edu

Ph/CS 219c, 24 January 2011 Toric code recovery Last time we discussed the toric code. This is a CSS code, where the qubits are associated with the edges of an L X L square lattice on a 2D torus (i.e., with periodic boun

Source URL: www.theory.caltech.edu

PHYSICAL REVIEW A 88, Efficient error models for fault-tolerant architectures and the Pauli twirling approximation Michael R. Geller and Zhongyuan Zhou Department of Physics and Astronomy, University of Ge

Source URL: www.physast.uga.edu

• Physics
• Quantum error correction
• Quantum circuit
• Quantum computer
• Qubit
• Quantum gate
• Toric code
• Gottesman–Knill theorem
• Quantum decoherence
• Quantum information science
• Theoretical computer science
• Quantum mechanics

PHYSICAL REVIEW A 86, Simplified quantum error detection and correction for superconducting qubits Kyle Keane and Alexander N. Korotkov Department of Electrical Engineering and Department of Physics & Astr

Source URL: www.ee.ucr.edu

• Physics
• Qubit
• Quantum error correction
• Quantum computer
• Stabilizer code
• Controlled NOT gate
• Toric code
• Quantum information science
• Theoretical computer science
• Applied mathematics

PHYSICAL REVIEW A 87, Simulating the transverse Ising model on a quantum computer: Error correction with the surface code Hao You (),1,2 Michael R. Geller,1 and P. C. Stancil1,2 1

Source URL: www.physast.uga.edu

• Physics
• Quantum error correction
• Quantum circuit
• Stabilizer code
• Quantum computer
• One-way quantum computer
• Controlled NOT gate
• Qubit
• Toric code
• Quantum information science
• Theoretical computer science
• Quantum mechanics

To appear in Phys. Rev. A Universal quantum simulation with prethreshold superconducting qubits: Single-excitation subspace method Michael R. Geller,1, ∗ John M. Martinis,2 Andrew T. Sornborger,3 Phillip C. Stancil,1,

Source URL: www.physast.uga.edu

• Applied mathematics
• Quantum computer
• Qubit
• Quantum circuit
• Quantum algorithm
• Toric code
• Quantum annealing
• Quantum decoherence
• Hadamard transform
• Quantum information science
• Theoretical computer science
• Quantum mechanics

PHYSICAL REVIEW A 86, Surface code with decoherence: An analysis of three superconducting architectures Joydip Ghosh,1,* Austin G. Fowler,2,† and Michael R. Geller1,‡ 1

Source URL: www.physast.uga.edu

• Physics
• Quantum error correction
• Quantum computer
• Stabilizer code
• Toric code
• Qubit
• Controlled NOT gate
• Pauli group
• Entanglement-assisted stabilizer formalism
• Quantum information science
• Theoretical computer science
• Applied mathematics