2018
DOI: 10.1063/1.5022976
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Probing quantum coherence in ultrafast molecular processes: An ab initio approach to open quantum systems

Abstract: Revealing possible long-living coherence in ultrafast processes allows detecting genuine quantum mechanical effects in molecules. To investigate such effects from a quantum chemistry perspective, we have developed a method for simulating the time evolution of molecular systems based on ab initio calculations, which includes relaxation and environment-induced dephasing of the molecular wave function whose rates are external parameters. The proposed approach combines a quantum chemistry description of the molecu… Show more

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Cited by 25 publications
(53 citation statements)
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References 115 publications
(157 reference statements)
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“…As a consequence of the mixing, the lifetime of states with the photon partially absorbed is extended up to hundreds of fs, depending on the strong coupling conditions. Within our model, we adapt a quantum jump algorithm [68][69][70][71] already exploited in the Stochastic Schrödinger Equation (SSE) framework [72] to account for relaxation and dephasing channels. Stochastic methods in the framework of SSE are also commonly exploited as an equivalent alternative to master equations in treating cavity losses.…”
Section: Cavity Lossesmentioning
confidence: 99%
“…As a consequence of the mixing, the lifetime of states with the photon partially absorbed is extended up to hundreds of fs, depending on the strong coupling conditions. Within our model, we adapt a quantum jump algorithm [68][69][70][71] already exploited in the Stochastic Schrödinger Equation (SSE) framework [72] to account for relaxation and dephasing channels. Stochastic methods in the framework of SSE are also commonly exploited as an equivalent alternative to master equations in treating cavity losses.…”
Section: Cavity Lossesmentioning
confidence: 99%
“…Diagonal and off-diagonal elements of the reduced density matrixρ S (t), respectively populations and coherences of the states of the system at time t, are obtained by averaging on the number of independent realizations N traj of SSE [41]. Given the definition of the reduced density matrixρ…”
Section: A Stochastic Schrödinger Equationmentioning
confidence: 99%
“…where C(t) is the vector of the time-dependent expansion coefficients and H SSE (t) is the matrix representation at time t ofĤ SSE (t) in the basis of the CIS eigenstates (H SSE (t)) kl = k|Ĥ SSE (t)|l . Coefficients C(t) are propagate via a second-order Euler algorithm [41].…”
Section: Cis Expansion Of the Wave Functionmentioning
confidence: 99%
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“…48 In practice, the time-dependent approach amounts to numerically solve a time-dependent Schrödinger equation for the molecule (or its DFT counterpart, i.e., a time-dependent Kohn-Sham equation) electromagnetically coupled to a numerical time-dependent classical electromagnetic solver. 49,50 The Finite Difference Time Domain solver coupled to real-time TDDFT is the most natural choice. [51][52][53][54] A time-dependent formulation of the ASC approach is also possible and may have technical advantages in the calculation of the electromagnetic coupling.…”
mentioning
confidence: 99%