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2005
DOI: 10.1016/j.chemphys.2005.06.046
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Time-domain chirally-sensitive three-pulse coherent probes of vibrational excitons in proteins

Abstract: The third order optical response of bosonic excitons is calculated using the Green's function solution of the Nonlinear Exciton Equations (NEE) which establish a quasiparticle-scattering mechanism for optical nonlinearities. Both time ordered and non ordered forms of the response function which represent time and frequency domain techniques, respectively, are derived. New components of the response tensor are predicted for isotropic ensembles of periodic chiral structures to first order in the optical wavevect… Show more

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Cited by 23 publications
(34 citation statements)
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References 48 publications
(101 reference statements)
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“…Exciton scattering (Appendix E) is best described in the eigenstate basis 79,91,108. This leads to efficient truncation schemes of the scattering matrix, based on transition amplitudes and on the exciton-overlap integrals.…”
Section: Optical Response Of Quasiparticles With Relaxationmentioning
confidence: 99%
“…Exciton scattering (Appendix E) is best described in the eigenstate basis 79,91,108. This leads to efficient truncation schemes of the scattering matrix, based on transition amplitudes and on the exciton-overlap integrals.…”
Section: Optical Response Of Quasiparticles With Relaxationmentioning
confidence: 99%
“…These are known as the nonlinear exciton equations (10,12,33,(37)(38)(39). In the singleexciton eigenstate representation of quasiparticle scattering, the response function for k III technique is (12,39,40): where I e () ϭ i( Ϫ e ϩ i␥) Ϫ1 and Ᏻ eeЈ () ϭ i( Ϫ e Ϫ eЈ ϩ 2i␥) Ϫ1 are the single-exciton and noninteracting double-exciton Green's functions, and ␥ is the dephasing rate.…”
Section: Quasiparticle-scattering Picture Of Double Excitations and Tmentioning
confidence: 99%
“…The electronic excitations are described using the Frenkel exciton model [22]. The chromophore excitation energy is E 0 .…”
mentioning
confidence: 99%
“…The homogeneous signal is then given in terms of single-exciton eigenstates with energies ε e and transition dipoles d e at κ = 0, and the exciton scattering matrix Γ [22]: leftSh0.2emfalse(ω3,ω2false)=ijkldldkdjdifalse(ω3ξlfalse)false(ω2ω3ξkfalse)×0.2em[Γitaliclk,italicji0.1emfalse(ω3+ξkfalse)ω3+ξkξiξjΓitaliclk,italicji0.1emfalse(ω2false)ω2ξiξj],where ijkl runs over e 1 - e 3 , 〈 d l d k d j d i 〉 is the orientationally averaged product of their transition dipoles, ξ j = ε j − iγ j , where γ j is the dephasing rate of exciton j . Γ lk,ji can be numerically calculated for a periodic system as described in Appendix F of Ref.…”
mentioning
confidence: 99%
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