| Literature DB >> 19693264 |
S K Karthick Kumar1, Vivek Tiwari, Tapas Goswami, Debabrata Goswami.
Abstract
Spectrally resolved femtosecond three-pulse photon echo signal from some metal-octaethyl porphyrins (OEPs) like Zn(II)-OEP, Ni(II)-OEP, Co(II)-OEP is reported. Excited state dynamics is studied by time evolving photon echo spectra for different values of coherence and population relaxation times. Dependence on the spectrally resolved photon echo spectra on varying metal center is analyzed. For all these metallo-porphyrins, the electronic relaxation timescale is found to be limited by our laser pulsewidth of 50 fs whereas the timescale for intramolecular vibrational relaxation, occurring within the Q(00) band was found to be over a picosecond for Co(II)-OEP and Ni(II)-OEP and within a picosecond for Zn(II)-OEP.Entities:
Year: 2009 PMID: 19693264 PMCID: PMC2723920 DOI: 10.1016/j.cplett.2009.06.004
Source DB: PubMed Journal: Chem Phys Lett ISSN: 0009-2614 Impact factor: 2.328
Absorption peaks.
| Band | Co(II)–OEP (DCM) (nm) | Ni(II)–OEP (DCM) (nm) | Zn(II)–OEP (DCM) (nm) |
|---|---|---|---|
| B(0, 0) | 384 | 392 | 407 |
| Q(1, 0) | 520 | 516 | 536 |
| Q(0, 0) | 550 | 551 | 572 |
Fig. 1(a) Schematic diagram of the photon echo experiment. (b) Schematic of the experimental setup: S = spectrometer, F = flow cell. (c) General structure of metallo-porphyrins used. In our experiments, M = Co(II), Ni(II), Zn(II).
Fig. 5(a) Time-integrated three-pulse photon echo intensities for different samples at t12 = −50 fs. Shown in solid lines are the exponential rise and a bi-exponential decay fits for calculating the associated rise and decay timescales. (b) Time-integrated three-pulse photon echo intensities for different samples at t12 = 0 fs. Shown in solid lines are the exponential rise and a bi-exponential decay fits for calculating the associated rise and decay timescales. (c) Time-integrated three-pulse photon echo intensities for different samples at t12 = +50 fs. Shown in solid lines are the exponential rise and a bi-exponential decay fits for calculating the associated rise and decay timescales.