paper

Quantum Speed Limits for Quantum Information Processing Tasks

arXiv:1612.04767 · doi:10.1103/PhysRevA.95.042314

Abstract

We derive algebraic bounds on achievable rates for quantum state transfer and entanglement generation in general quantum systems. We apply these bounds to graph-based models of local quantum spin systems to obtain speed limits on these tasks. A comparison to numerical optimal control results for spin chains suggests that unexplored regions of the dynamical landscape may support enhanced performance of key quantum information processing tasks.

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