2000
DOI: 10.1016/s0009-2614(00)00667-9
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First and second derivative analysis of electroabsorption spectra in conjugated molecules and polymers: Stark shift and Stark broadening

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Cited by 7 publications
(9 citation statements)
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“…A similar feature for the centrosymmetric system has been pointed out on the film sample of polyacetylene and polydiacetylene and has been interpreted as a linear Stark shift due to Δμ arising from disorder-induced asymmetry of polymer segments . On the other hand, it is noteworthy that the second-derivative profile can emerge even for an ideally symmetric system (Δμ = 0) via the Δα mechanism, if the energy gap between strongly coupled dipole-allowed and dipole-forbidden excited states is comparable with their line widths, i.e., “the quadratic Stark broadening”. , In this paper, we show that this condition is nearly satisfied by Z n as a result of the accidental degeneracy of the B x and CT states.…”
Section: Introductionsupporting
confidence: 66%
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“…A similar feature for the centrosymmetric system has been pointed out on the film sample of polyacetylene and polydiacetylene and has been interpreted as a linear Stark shift due to Δμ arising from disorder-induced asymmetry of polymer segments . On the other hand, it is noteworthy that the second-derivative profile can emerge even for an ideally symmetric system (Δμ = 0) via the Δα mechanism, if the energy gap between strongly coupled dipole-allowed and dipole-forbidden excited states is comparable with their line widths, i.e., “the quadratic Stark broadening”. , In this paper, we show that this condition is nearly satisfied by Z n as a result of the accidental degeneracy of the B x and CT states.…”
Section: Introductionsupporting
confidence: 66%
“…The EA profile associated with the quadratic Stark shift strongly depends on the energy gap Δ between relevant excited states (here, the B x and CT 0 states) relative to their line widths Γ: a purely first-derivative profile emerges when Δ ≫ Γ while the contribution of second-derivative nature increases along with decreasing Δ, and the line shape becomes essentially second derivative when Δ ≤ Γ. , Although Δ = 0.32 eV for the B x and CT 0 states is larger than their line widths of 0.09 eV, we note the rather enhanced second-derivative nature for the channel 1 spectrum as compared with the EA spectrum of Z1 . It is also noteworthy that the field-induced absorption by the CT 0 state is quite significant in the present system since this state is coupled with two nearby dipole-allowed states (B x and CT x ) as represented by the channel 2 spectrum.…”
Section: Resultsmentioning
confidence: 78%
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“…At even higher energies the EA spectrum shows a modulation spectral feature that resembles a second derivative with zero crossing at 3.6 eV and 3.8 eV, respectively, these are therefore ascribed to the excited states mA g and nB u ͑the latter symbolizes the continuum band threshold in PCPs͒ that mix under the influence of the electric field; similar to EA spectra in other PCPs. 35 Also above E͑nB u ͒ there is another field-induced absorption band at ϳ3.9 eV that, similar as in other PCPs we assigned it as due to an even state at higher energies, 26,36 namely, the kA g .…”
Section: B Electroabsorption Spectroscopysupporting
confidence: 77%
“…3,13,14 In this context it has been realized early that being limited to well-isolated electronic absorptions, the Liptay approach becomes dangerous if forbidden (dark) states are not far in energy with respect to apparently well isolated linear absorption bands. [15][16][17][18][19] Specifically, pseudo second-derivative contributions to the EA spectra can arise from the mixing of allowed and forbidden states induced by the electric-field. As a result, spurious large ∆µ values may be estimated via a fit of EA spectraà la Liptay.…”
Section: Introductionmentioning
confidence: 99%