Using a Lindbladian approach to model decoherence in two coupled nuclear spins via correlated phase-damping and amplitude damping noise channels
arXiv:2007.12972 · doi:10.1007/s12043-020-02027-3
Abstract
In this work, we studied the relaxation dynamics of coherences of different order present in a system of two coupled nuclear spins. We used a previously designed model for intrinsic noise present in such systems which considers the Lindblad master equation for Markovian relaxation. We experimentally created zero-, single- and double- quantum coherences in several two-spin systems and performed a complete state tomography and computed state fidelity. We experimentally measured the decay of zero- and double- quantum coherences in these systems. The experimental data fitted well to a model that considers the main noise channels to be a correlated phase damping channel acting simultaneously on both spins in conjunction with a generalized amplitude damping channel acting independently on both spins. The differential relaxation of multiple-quantum coherences can be ascribed to the action of a correlated phase damping channel acting simultaneously on both the spins.
10 pages, 8 figures
References in corpus (7)
- Markovian Master Equations: A Critical Study
- GHZ versus W : Quantum Teleportation through Noisy Channels
- Dynamical Memory Effects in Correlated Quantum Channels
- Witnessing quantum capacities of correlated channels
- Experimental protection against evolution of states in a subspace via a super-Zeno scheme on an NMR quantum information processor
- Spectral investigation of the noise influencing multi-qubit states
- Unambiguous measurement of information scrambling in a hierarchical star-topology system
Cited by in corpus (4)
- Simulating open quantum dynamics on an NMR quantum processor using the Sz.-Nagy dilation algorithm
- Decoherence and Quantum Error Correction for Quantum Computing and Communications
- Enhancing self-discharging process with disordered quantum batteries
- Realizing the Petz Recovery Map on an NMR Quantum Processor