2014
DOI: 10.1002/9781118742631
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Quantum Information and Computation for Chemistry

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Cited by 70 publications
(13 citation statements)
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References 99 publications
(118 reference statements)
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“…Further applications of coherence and asymmetry quantifiers to detecting quantum phase transitions in fermionic and spin models have been reported in (Chen et al, 2016b;Li and Lin, 2016).…”
Section: G Quantum Phase Transitionsmentioning
confidence: 99%
“…Further applications of coherence and asymmetry quantifiers to detecting quantum phase transitions in fermionic and spin models have been reported in (Chen et al, 2016b;Li and Lin, 2016).…”
Section: G Quantum Phase Transitionsmentioning
confidence: 99%
“…In ion traps, crosstalk is caused by residual illumination of laser light on neighbouring ions when applying single-and two-qubit gates. This error source can be effectively minimised for single-qubit gates [6] using composite pulse sequences and dynamical decoupling techniques [72] but becomes a more delicate issue when arising in the context of twoqubit entangling gates. With the use of carefully constructed pulse sequences, it is possible to suppress unwanted couplings on multi-qubit coupling operations, as shown in [73,74].…”
Section: Introductionmentioning
confidence: 99%
“…Generally, one can attempt to mitigate errors in the whole computation at different levels, such as at the level of gates [77,[81][82][83][84][85], circuits [62][63][64], full QECCs [53], or even entire algorithms [72,76]. Recent work [70] has described how to combat crosstalk in ion traps on the level of QECCs and circuits by choosing the arrangement of qubits in the QECC circuitry to minimise the fault-tolerant breaking effects of crosstalk, and by comparing the performance of different QECCs in the compass-code QEC family.…”
Section: Introductionmentioning
confidence: 99%
“…We describe the mechanical environments using the model of [57], in which the Born-Markov master equations of two coupled nonidentical harmonic oscillators for the CB/SB cases are derived, starting from the following Hamiltonians. In the SB case each mechanical oscillator is coupled to its own reservoir, so there are two different baths described by: = + + (ˆˆ) [16,17,38,39,[41][42][43][44]. Notice that we have included a factor two in equation (4) to enforce an equal energy damping rate for both models: in SB case two independent channels dissipate, in CB case only one coordinate (center of mass) dissipates, but it is coupled to the bath with double strength 2l.…”
Section: Hamiltonian Modelmentioning
confidence: 99%
“…The particular dissipation scenario influences deeply the system. While SB dissipation usually destroys quantum correlations [38], dissipation in a CB leads to different results and enables phenomena such as decoherence free/noiseless subspaces [39], dark states [40], superradiance [38,41], dissipation-induced synchronization of linear networks of quantum harmonic oscillators [16,18] and of non-interacting spins [22], or no sudden-death of entanglement in systems of decoupled oscillators [42,43], that would not be present in these systems for SB dissipation. CB dissipation was first considered in the context of superradiance of atoms at distances smaller than the emitted radiation wavelength [41] and often assumed to arise when the spatial extension of a system is smaller than the correlation length of the structured bath.…”
Section: Introductionmentioning
confidence: 99%