Robust high-fidelity coherent control of two-state systems by detuning pulses

Abstract

Coherent control of two-state systems is traditionally achieved by resonant pulses of specific Rabi frequency and duration, by adiabatic techniques using level crossings or delayed pulses, or by sequences of pulses with precise relative phases (composite pulses). Here we develop a method for high-fidelity coherent control which uses a sequence of detuning pulses. By using the detuning pulse areas as control parameters, and driving on an analogy with composite pulses, we report a great variety of detuning pulse sequences for broadband and narrowband transition probability profiles.

8 pages, 9 figures

References in corpus (1)

• Correction of Arbitrary Errors in Population Inversion of Quantum Systems by Universal Composite Pulses

Cited by in corpus (8)

• Robust single-qubit gates by composite pulses in three-level systems
• Detuning-modulated composite pulses for high-fidelity robust quantum control
• High-fidelity quantum control by polychromatic pulse trains
• Composite pulses with errant phases
• Robust Quantum Control against Clock Noises in Multi-Qubit Systems
• Composite pulses for high fidelity population transfer in three-level systems
• Robust quantum control by smooth quasi-square pulses
• Universal quantum control with dynamical correction