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First excited

Second-order effects include experiments designed to clock chemical reactions, pioneered by Zewail and coworkers [25]. The experiments are shown schematically in figure Al.6.10. An initial 100-150 fs pulse moves population from the bound ground state to the dissociative first excited state in ICN. A second pulse, time delayed from the first then moves population from the first excited state to the second excited state, which is also dissociative. By noting the frequency of light absorbed from tlie second pulse, Zewail can estimate the distance between the two excited-state surfaces and thus infer the motion of the initially prepared wavepacket on the first excited state (figure Al.6.10 ). [Pg.242]

CN] —> I + CN. Wavepacket moves and spreads in time, with its centre evolving about 5 A in 200 fs. Wavepacket dynamics refers to motion on the intennediate potential energy surface B. Reprinted from Williams S O and lime D G 1988 J. Phys. Chem.. 92 6648. (c) Calculated FTS signal (total fluorescence from state C) as a fiinction of the time delay between the first excitation pulse (A B) and the second excitation pulse (B -> C). Reprinted from Williams S O and Imre D G, as above. [Pg.243]

According to Kramers model, for flat barrier tops associated with predominantly small barriers, the transition from the low- to the high-damping regime is expected to occur in low-density fluids. This expectation is home out by an extensively studied model reaction, the photoisomerization of tran.s-stilbene and similar compounds [70, 71] involving a small energy barrier in the first excited singlet state whose decay after photoexcitation is directly related to the rate coefficient of tran.s-c/.s-photoisomerization and can be conveniently measured by ultrafast laser spectroscopic teclmiques. [Pg.820]

Figure A3.9.6. Population of the first excited vibrational state (u = 1) versus inverse of surface temperature for NO scattering from an Ag(l 11) surface [28], Curves (a) = 102 kJ moC and (b) E = 9 kJ mor ... Figure A3.9.6. Population of the first excited vibrational state (u = 1) versus inverse of surface temperature for NO scattering from an Ag(l 11) surface [28], Curves (a) = 102 kJ moC and (b) E = 9 kJ mor ...
Called CYCLCROP (cyclic cross polarization) [24], the method works by first exciting all magnetization. Cross polarization pulses are then applied at the specific Lannor frequencies of the H- C pair of interest so as to transfer coherence from to C. The transfer pulses must satisfy the Hartmaim-Halm condition... [Pg.1533]

Thennal dissociation is not suitable for the generation of beams of oxygen atoms, and RF [18] and microwave [19] discharges have been employed in this case. The first excited electronic state, 0( D), has a different spin multiplicity than the ground 0( P) state and is electronically metastable. The collision dynamics of this very reactive state have also been studied in crossed-beam reactions with a RF discharge source which has been... [Pg.2065]

The experiment is illustrated in figure B2.5.9. The initial pump pulse generates a localized wavepacket in the first excited state of Nal, which evolves with time. The potential well in the state is the result of an avoided crossing with the ground state. Every time the wavepacket passes this region, part of it crosses to the lower surface before the remainder is reflected at the outer wall of the potential. The crossing leads to... [Pg.2127]

As a first step in imderstanding the analysis of energy transfer experiments, it is wortliwhile to summarize tire steps in a typical experiment where CgFg is tire hot donor and carbon dioxide is tire bath receptor molecule. First, excited... [Pg.3003]

In this chapter, we discussed the significance of the GP effect in chemical reactions, that is, the influence of the upper electronic state(s) on the reactive and nonreactive transition probabilities of the ground adiabatic state. In order to include this effect, the ordinary BO equations are extended either by using a HLH phase or by deriving them from first principles. Considering the HLH phase due to the presence of a conical intersection between the ground and the first excited state, the general fomi of the vector potential, hence the effective... [Pg.79]

The Symmetry Properties of Wave Fuitctioits of Li3 Electronically First-Excited State in < 3 Permutation Group... [Pg.581]

Figure 4. Relaxed triangular plot [68] of the Li3 first-excited state potential energy surface using hyperspherical coordinates. Contours are given by the expression E (eV) =-0.56-1-0.045(n — 1) with n = 2,3,. The dissociation limit indicated by the dense contouring implies... Figure 4. Relaxed triangular plot [68] of the Li3 first-excited state potential energy surface using hyperspherical coordinates. Contours are given by the expression E (eV) =-0.56-1-0.045(n — 1) with n = 2,3,. The dissociation limit indicated by the dense contouring implies...
Thus, we can use the approximate quantum number m to label such levels. Moreover, it may be shown [11] that (1) 3/m is one-half of an integer for the case with consideration of the GP effect, while it is an integer or zero for the case without consideration of the GP effect (2) the lowest level must have m = 0 and be a singlet with Ai symmetry in 53 when the GP effect is not taken into consideration, while the first excited level has m = 1 and corresponds to a doublet E conversely, with consideration of the GP effect, the lowest level must have m = j and be a doublet with E symmetry in S, while the first excited level corresponds to m = and is a singlet Ai. Note that such a reversal in the ordering of the levels was discovered previously by Hancock et al. [59]. Note further thatj = 3/m has a meaning similar to thej quantum numbers described after Eq. (59). The full set of quantum numbers would then be... [Pg.594]

Figure 9. Vibrational levels of the first-excited state Lis calculated without consideration (NGP) and with consideration (GP) of geometric phase effect [12]. Figure 9. Vibrational levels of the first-excited state Lis calculated without consideration (NGP) and with consideration (GP) of geometric phase effect [12].
Calculated s ) jfor the Vibrational Levels of the First-Excited Electronic Doublet State of Lig... [Pg.600]

Figure 10. Level spaeitig distributions P s/ s)) for the cone states of the first-excited electronic doublet state of Li3 with consideration of GP effects [12] (a) Ai symmetry (b) A2 symmetry (c) E symmetry (d) full spectrum. Also shown by the solid lines are the corresponding fits to a Poisson distribution. Figure 10. Level spaeitig distributions P s/ s)) for the cone states of the first-excited electronic doublet state of Li3 with consideration of GP effects [12] (a) Ai symmetry (b) A2 symmetry (c) E symmetry (d) full spectrum. Also shown by the solid lines are the corresponding fits to a Poisson distribution.
Figure 12. Vibrational levels for the first-excited electronic state of H3 calculated [4] using Longuet-Higgins phase /4(R) = cp/2 Eq, (A.14) with a path-dependent phase A(R) =y(p,9,(p), The extra levels arising in one calculation but not in the other are indicated by longer line segments,... Figure 12. Vibrational levels for the first-excited electronic state of H3 calculated [4] using Longuet-Higgins phase /4(R) = cp/2 Eq, (A.14) with a path-dependent phase A(R) =y(p,9,(p), The extra levels arising in one calculation but not in the other are indicated by longer line segments,...
Figure 13. Vibrational levels for the first-excited electronic state of HD2 calculated [8] using split basis (SB) technique with A(R) = tp/2 coordinate-transformation (CT) treatment with A(R) — tp/2 Eq. (A. 14) with A (R) — y(p, 9, tp). Shown by the longer line segments are the levels assuming different values in two sets of calculations. Figure 13. Vibrational levels for the first-excited electronic state of HD2 calculated [8] using split basis (SB) technique with A(R) = tp/2 coordinate-transformation (CT) treatment with A(R) — tp/2 Eq. (A. 14) with A (R) — y(p, 9, tp). Shown by the longer line segments are the levels assuming different values in two sets of calculations.
This dialog box also contains the option for specifying that the molecular system ism the first excited singlet stale (Next lowest or the Lowest electronic state. [Pg.119]

To define the state yon want to calculate, you must specify the m u Itiplicity. A system with an even ii n m ber of electron s n sn ally has a closed-shell ground state with a multiplicity of I (a singlet). Asystem with an odd niim her of electrons (free radical) nsnally has a multiplicity of 2 (a doublet). The first excited state of a system with an even ii nm ber of electron s usually has a m n Itiplicity of 3 (a triplet). The states of a given m iiltiplicity have a spectrum of states —the lowest state of the given multiplicity, the next lowest state of the given multiplicity, and so on. [Pg.218]


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See also in sourсe #XX -- [ Pg.9 ]

See also in sourсe #XX -- [ Pg.9 ]




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Calculated first singlet excitation

Calculated first singlet excitation energy

Compound nucleus first excited state

Correlation potentials, ground-state exchange first excitation energies

Energy level diagram first excited singlet state

Excitation energy, first

Excitation energy, first from correlation potentials

First excited singlet

First excited singlet state

First excited singlet state photophysical properties

First excited state

First excited state configuration

First excited state harmonic oscillator

First order static excitation potential

Fluorescence spectra first excited singlet state

Potential energy functions first excited singlet state

Potentials first order static excitation potential

Vibrational modes first excited singlet state

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