THE PERTURBATION TO NON-MARKOVIAN EQUATION OF MOTION CORRESPONDING TO COHERENT AND QUADRATURE NON-MARKOVIAN SSES

In this paper, we derive the perturbation and post Markovian perturbation to non-Markovian equation of motion NMEM that correspond to coherent and quadrature non-Markovian stochastic Schrodinger equations SSE . In that case, we derive two perturbation approaches for zero and rst orders to the coherent and quadrature NMEM. In order to explain both approaches, we apply two examples of non-Markovian.

___

  • Li,A.C.Y., Petruccione,F., and Koch,J., (2014), Scientific Reports 4, 4887.
  • Garraway,B.M., (1997), Phys. Rev. A55,2290.
  • Gardiner,C.W., Parkins,A.S., and Zoller,P., (1992), Phy. Rev. A46, 4363.
  • Gardiner,C.W. and Zoller,P., Quantum noise, (2000), Springer - Verlag, Berlin.
  • Intravia,F., Maniscalco,S. and Messina,A., (2003), Phys. Rev. A67,042108.
  • Shibata,F., Takahashi,Y., and Hashitsume,N.,J., (1977), Stat. Phys.
  • Carmichael,H.J., (1993), An open systems approach to Quantum optics, Springer - Verlag, Berlin.
  • Kappler,H.P.B. and Petruccione,F., (1999), Phys. Rev. A59, 1633.
  • Breuerand,H.P. and Petruccioue,F., (2002), The Theory of open Quantum systems, Oxford University Press.
  • Dalibard,J., Castin,Y., and Molmer,K., (1992), Phys. Rev. Lett. , 68, 580.
  • Gambetta,J. and Wiseman,H M., (2002), Physical Review A 66(5), 052105, APS.
  • Nakajima,S., (1958), Progr. Theor. Phys. 20, 948.
  • Yu,T., Diosi,L., Gisin,N., and Strunz,W.T., (1999), Phys. Rev. A , V.60.
  • Pauli,W., in: Debye(Ed),problems dar modernen physik, Arnold sommerfeld zum60.Geburtsatge, in:Gewidmet von Seinen Schulern, Hirzel, S. Leipzig, 1928, pp.30-45.
  • Strunz,W.T., (1996), Phys. Lett. A224, 25.