2004
DOI: 10.1016/j.chemphys.2004.07.049
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Chirped pulse control of long range electron transfer

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Cited by 9 publications
(7 citation statements)
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“…One finds for the case under consideration where $\omega _{i} = E_{i} /\hbar ,\;\omega _{r} = \omega _{i} - r\omega ,\;{\hat {c}}_{i}^{r} = {\hat {c}}_{i} J_{r} (z_{i} ),\;J_{r} (z_{i} )$ , is the r th‐order Bessel function. This expansion can be extended to exciting a molecular bridge by pulsed, rather than continuous wave (CW) light, $E(t) = E_{0} (t)\,{\cos} \,\omega t$ (whose pulse duration is long with respect to the optical cycle 10). In that case the interaction parameter, defined above, $z_{i} (t) = {\bf D}_{ii} \cdot {\bf E}_{0} (t)/(\hbar \omega ),$ acquires a time dependence.…”
Section: Theorymentioning
confidence: 99%
“…One finds for the case under consideration where $\omega _{i} = E_{i} /\hbar ,\;\omega _{r} = \omega _{i} - r\omega ,\;{\hat {c}}_{i}^{r} = {\hat {c}}_{i} J_{r} (z_{i} ),\;J_{r} (z_{i} )$ , is the r th‐order Bessel function. This expansion can be extended to exciting a molecular bridge by pulsed, rather than continuous wave (CW) light, $E(t) = E_{0} (t)\,{\cos} \,\omega t$ (whose pulse duration is long with respect to the optical cycle 10). In that case the interaction parameter, defined above, $z_{i} (t) = {\bf D}_{ii} \cdot {\bf E}_{0} (t)/(\hbar \omega ),$ acquires a time dependence.…”
Section: Theorymentioning
confidence: 99%
“…Hence, the main source of relaxation in SC-molecule-SC junctions under the conditions considered is the charge transfer between the bridge and the contacts. The interaction of a nonresonant EM field with such systems leads to modulation of their energetic spectrum by the field frequency ω [18,19,21]. The efficiency of the energy spectrum modulation depends on the interaction parameter z = D · E 0 /(hω), where E 0 is the amplitude of the electromagnetic field E(t).…”
Section: Introductionmentioning
confidence: 99%
“…It is worthy to note that the "partial relaxation" model offers a particular advantage over the total model. The point is that the first can be derived not assuming the standard adiabatic elimination of the momentum p for the non-diagonal density matrix [41], which is incorrect in the "slow modulation" limit [42]. This issue is quite important in the light of the limits imposed on Eqs.…”
Section: Semiclassical (Lax) Approximationmentioning
confidence: 99%
“…on the right-hand side of the corresponding equation for the nondiagonal element of the density matrix [26,40,12,41] that describes relaxation (diffusion) ofρ ij (x, t) (Eqs. (6) and (8)).…”
Section: Semiclassical (Lax) Approximationmentioning
confidence: 99%