4.6 Article

Quantum algorithm for simulating the dynamics of an open quantum system

期刊

PHYSICAL REVIEW A
卷 83, 期 6, 页码 -

出版社

AMER PHYSICAL SOC
DOI: 10.1103/PhysRevA.83.062317

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资金

  1. Defense Advanced Research Projects Agency
  2. Air Force Office for Scientific Research
  3. Laboratory of Physical Sciences
  4. National Security Agency
  5. Army Research Office
  6. National Science Foundation [0726909]
  7. JSPS-RFBR [09-02-92114]
  8. MEXT Kakenhi on Quantum Cybernetics
  9. Funding Program for Innovative Research and Development on Science and Technology (FIRST)
  10. Direct For Computer & Info Scie & Enginr [0726909] Funding Source: National Science Foundation
  11. Division of Computing and Communication Foundations [0726909] Funding Source: National Science Foundation
  12. Grants-in-Aid for Scientific Research [22224007, 21102002] Funding Source: KAKEN

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In the study of open quantum systems, one typically obtains the decoherence dynamics by solving a master equation. Themaster equation is derived using knowledge of some basic properties of the system, the environment, and their interaction: One basically needs to know the operators through which the system couples to the environment and the spectral density of the environment. For a large system, it could become prohibitively difficult to even write down the appropriate master equation, let alone solve it on a classical computer. In this paper, we present a quantum algorithm for simulating the dynamics of an open quantum system. On a quantum computer, the environment can be simulated using ancilla qubits with properly chosen single-qubit frequencies and with properly designed coupling to the system qubits. The parameters used in the simulation are easily derived from the parameters of the system + environment Hamiltonian. The algorithm is designed to simulate Markovian dynamics, but it can also be used to simulate non-Markovian dynamics provided that this dynamics can be obtained by embedding the system of interest into a larger system that obeys Markovian dynamics. We estimate the resource requirements for the algorithm. In particular, we show that for sufficiently slow decoherence a single ancilla qubit could be sufficient to represent the entire environment, in principle.

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