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Coherence transformations in single qubit systems.

Hai-Long Shi1,2, Xiao-Hui Wang3,4, Si-Yuan Liu1,5,6

  • 1Institute of Modern Physics, Northwest University, Xi'an, 710069, China.

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|November 3, 2017
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Summary
This summary is machine-generated.

This study explores coherence-free operations in single qubit systems, establishing a hierarchy: CPO ⊂ PIO ⊂ SIO=IO. It provides a new proof for transformations using strictly incoherent operations (SIO) and geometric illustrations on the Bloch sphere.

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Area of Science:

  • Quantum Information Science
  • Quantum Computing Theory

Background:

  • Coherence is a key resource in quantum computation.
  • Understanding coherence-free operations is crucial for robust quantum information processing.

Purpose of the Study:

  • To investigate single qubit transformations under various coherence-free operations.
  • To establish quantitative connections and hierarchical relationships between these operations.
  • To provide a new proof for necessary and sufficient conditions of single qubit transformations via incoherent operations (IO) and strictly incoherent operations (SIO).

Main Methods:

  • Analysis of single qubit transformations under four types of coherence-free operations: IO, SIO, physically incoherent operation (PIO), and coherence-preserving operation (CPO).
  • Development of a quantitative connection between IO and SIO.
  • Geometric illustration using the Bloch sphere to depict transformation regions.

Main Results:

  • A clear hierarchy of coherence-free operations in single qubit systems was established: CPO ⊂ PIO ⊂ SIO=IO.
  • A novel and explicit proof for the conditions of single qubit transformation via IO or SIO was provided.
  • It was shown that two Kraus operators are sufficient for SIO to achieve these transformations.
  • Transformation regions for CPO and PIO were explicitly defined.

Conclusions:

  • The study clarifies the relationships and capabilities of different coherence-free operations for single qubits.
  • The geometric approach offers an intuitive method for analyzing coherence transformations.
  • The findings provide practical guidance for constructing specific coherence-free operations.