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J. Chem. Phys., Vol. 116, No. 12, 22 March 2002
Wade et al.
FIG. 1. Images collected following ionization of NO at ϳ222 nm, showing
the threshold of photodissociation of ͑NO͒ to NO(X)ϩNO(A). The images
2
are scaled so that the brightest pixels are full white. The first image is below
the photodissociation threshold, at 222.768 nm, so no central spot is ob-
served. The second image is just at threshold, at 222.745 nm, and a faint
ϩ
central spot, due to NO from the photodissociation of ͑NO͒2 can be ob-
Ϫ1
served. The third image, at 222.718 nm, is ϳ10 cm over the threshold and
the central spot is becoming larger and more intense. The outer ring in all
three images is due to NO(A) produced by the photodissociation of
NO•Ar, which is much more weakly bound than ͑NO͒ and so has more
2
recoil energy at the same laser frequency.
from the photodissociation of ͑NO͒ , which is being pro-
2
duced from nonresonant ionization of NO(A) just above the
photodissociation threshold and therefore has very little
translational energy.
Since a photon of ϳ222 nm light has more than enough
energy to ionize NO(A), the amount of recoil energy, Erec
,
FIG. 2. Schematic of energies involved in the photodissociation of ͑NO͒ to
NO(X)ϩNO(A), as described in Eq. ͑1͒.
2
observed in the ͑NO͒ image is the sum of the initial internal
2
energy of ͑NO͒ , E
, and the energy of the photon, h,
initial
2
minus the sum of D ͓͑NO͒ ͔, the energy difference between
0
2
Ϫ1
the NO(X) state and the NO(A) state, T ͓NO(A)
that D ͓͑NO͒ ͔ is 696Ϯ4 cm . However, it is likely that, if
0
0
2
Ϫ1
�
NO(X)͔ and the internal energy of the NO products, ENO
͑NO͒ were rotating with 3 cm of rotational energy, the
2
rotation would result in centrifugal acceleration of the disso-
ciation products which would in turn result in translational
energy. Since we can directly observe NO(A) produced just
above threshold with Ͻ2 cm-1 of translational energy, it is
likely that at threshold we are observing NO(A) produced
ErecϭEinitialϩhϪ
͕
0
D ͓͑NO͒ ͔
2
ϩT ͓NO͑A͒� NO͑X͔͒ϩENO͖
.
͑1͒
0
These energy levels are shown schematically in Fig. 2.
By examining the ion images to determine the wave-
length for which Erec approaches zero, where the central spot
in the images disappears, we find that the threshold energy,
from ͑NO͒ with very little initial rotational energy. If that is
2
the case, then D (͑NO͒ ) equals our directly measured
0
2
Ϫ1
threshold energy and is 693Ϯ2 cm
.
Ϫ1
ϩ
or the laser frequency associated with Erecϭ0 cm , is
We also assume that the NO we observe at the thresh-
old wavelength is due to NO products in their rotational and
vibrational ground state, so that ENOϭ0. It is possible that
dynamic constraints make it impossible for the dissociation
Ϫ1
4
4893Ϯ2 cm or 222.75Ϯ0.01 nm. T ͓NO(A)� NO(X)͔
0
Ϫ1 13
is very well established at 44 200.2 cm
D ((NO) )ϪEinitial͖ is 693Ϯ2 cm . Einitial is the sum of
,
so
Ϫ1
͕
0 2
vibrational and rotational energy for ͑NO͒ . The smallest
of ͑NO͒ to produce NO in its ground rotational state. Since
2
2
Ϫ1
frequency normal mode of ͑NO͒ is , which is 117 cm
this would mean ENOϾ0, it would mean that our value of
D (͑NO͒ ) is larger than the true value. However, we ob-
2
4
for the cis isomer1 and 79 cm for the trans isomer. If we
were observing dissociation from vibrational hot bands, we
would expect to see separate rings for each vibrationally ex-
cited state, as the detection system can easily resolve rings
4
Ϫ1
15
0
2
ϩ
Ϫ1
serve NO with Ͻ2 cm
of translational energy, which
suggests that there is at most a very small barrier to disso-
ciation, and which in turn suggests that just at the dissocia-
tion threshold there is no impulse that would force the NO
products to be rotationally excited.
Ϫ1
corresponding to an energy spacing of Ͼ10 cm . Since we
do not observe such rings, the only remaining source of in-
ternal energy for ͑NO͒ is rotational excitation. It is not pos-
Hetzler et al. observed product rotation distributions of
the NO fragments following dissociation of overtone-excited
͑NO͒2 .10 They accounted for the observed distributions by
2
sible for us to directly measure the extent of rotational exci-
tation, but we can estimate it. REMPI measurements of the
spectrum of NO monomer in our molecular beams give us a
rotational energy of 3Ϯ1 K. Using the available rotational
Ϫ1
postulating a 900 cm barrier to the association of NO frag-
ments to form the dimer. Our results strongly suggest that
7
Ϫ1
constants for ͑NO͒ , and approximating ͑NO͒ as a prolate
there is at most a very small (Ͻ2 cm ) barrier to the re-
2
2
top, it is possible to calculate a Boltzmann distribution for
NO͒ rotational states at 3 K. If we assume that we do not
verse reaction.
ϩ
͑
Similarly, we assume that the first NO we observe is
2
detect signal due to rotationally excited states that are less
than 5% of the total population, we find an upper limit of
rotational excitation of 3Ϯ2 cm , which would indicate
due to the dissociation of the dimer to produce NO(A)
ϩNO(X,⌸1/2), not NO(A)ϩNO(X,⌸3/2). If for some rea-
son, the NO(X) is produced exclusively in the spin-orbit
Ϫ1
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