MODERATE RESOLUTION JET COOLED CAVITY RINGDOWN SPECTROSCOPY OF THE A STATE OF NO 3 RADICAL Terrance...
-
Upload
flora-hill -
Category
Documents
-
view
218 -
download
3
Transcript of MODERATE RESOLUTION JET COOLED CAVITY RINGDOWN SPECTROSCOPY OF THE A STATE OF NO 3 RADICAL Terrance...
MODERATE RESOLUTION JET COOLED CAVITY RINGDOWN SPECTROSCOPY OF THE A STATE OF NO3 RADICAL
Terrance J. Codd, Ming-Wei Chen, Mourad Roudjane and Terry A. Miller
The Ohio State University
~
Introduction
• NO3 is the primary oxidant in the night-time troposphere
• Has three low lying electronic states: X2A2, A2E and
B2E
• Significant Jahn-Teller coupling is expected in both excited electronic states1
• A well resolved spectrum of the A state vibronic structure would provide information to determine the strength of this coupling
1. W. Eisfeld, K. Morokuma, J. Chem. Phys. 114 (2001) M. Okumura, J. F. Stanton, A. Deev, J. Sommar, Physica Scripta 73 (2006)
NO3 A State: Previous Experiments
• Ambient CRDS: Deev et al.1 • Made several assignments and estimated origin• Broad rotational contours and hot bands complicated the analysis
• Ne matrix: Jacox and Thompson2
• Several additional assignments• Studied several isotopes• Satellite bands from matrix interactions were present
1. A. Deev, J. Sommar, M. Okumura J. Chem. Phys. 122, 2243051 (2005)2. M. Jacox, W. Thompson J. Phys. Chem. A 114, 4712-4718 (2010)
~
'2
2~AX
00
14
12"2a"1a
"e
'e
e
"e
≈
"~2EA
13 "2a"1a
"e
≈
11
≈
e e
≈
NO3: Vibronic Structure
• Red arrows show vibronically allowed transitions
• Vibronic structure here assumes linear and quadratic JT coupling are present
Mod-Res Jet Cooled Apparatus
Nd:YAG
20 Hz
Sirah
Dye Laser
H2 Raman CellFilters
1st or 2nd Stokes2-10 mJ
650 - 700 mJ 75 - 115 mJ
20 m Fiber Optic
~2 GHz FWHM
N2O5 in Neon
NO2 + NO3
PD
7600 7800 8000 8200 8400 8600 8800 9000 9200 9400 9600
0
1
2
3
4
5
pp
m
wavenumber
Spectrum
• Shown is our jet cooled spectrum from 7550 cm-1 to 9750 cm-1.
a.u.
• Shown in the red is ambient data from Okumura’s lab
Spectrum
7500 8000 8500 9000 9500
0
1
2
3
4
5
6
7
8
9
10
pp
m/p
ass
wavenumber
a.u.
Okumura
Ours
7600 7800 8000 8200 8400 8600 8800 9000 9200 9400 9600
0
1
2
3
4
5
pp
m
wavenumber
• We used the Deev1
assignments as a starting point
• Additional assignments can be made following Jacox’s2 work
401
201
402
10140
1
10120
1
403
10140
2
1. A. Deev, J. Sommar, M. Okumura J. Chem. Phys. 122, 2243051 (2005)2. M. Jacox, W. Thompson J. Phys. Chem. A 114, 4712-4718 (2010)
401
201
402
10140
1
10120
140
3
10140
2
Assignments
20140
2
20140
1
10120
1401
10240
1
20140
3
a.u.
Analysis: Harmonic
• Using these assignments and the origin frequency from Deev it is possible to predict transition frequencies of unassigned bands
• Assignments can be made and then band frequencies and anharmonic constants can be fit
• As a first approximation, use harominic oscillator energy expressions with lowest order anharmonic terms
7600 7800 8000 8200 8400 8600
0
1
2
3
4
5
6
pp
m/p
ass
wavenumber
8600 8800 9000 9200 9400 9600
0
1
2
3
4
5
6
pp
m/p
ass
wavenumber
Analysis: Harmonic
410 42
0210 21
0410
11041
0
11021
0
430 11
0420
21042
0
22041
0
12042
0230
21043
0
12041
0
a.u.
a.u.
Analysis: Harmonic
• The unassigned band lies at 8755.7 cm-1 (1691.7 cm-1 from origin) and the other at 9271.9 cm-1 (516.2 cm-1 to the blue of this band)
• The 3 mode has been predicted to be 1602 cm-1 using state-averaged CASSCF1
• The higher frequency band is consistent with a combination band with 4.
1. Eisfeld, W. Morokuma, K, J. Chem. Phys. 144, 9430, (2001)
Analysis: Simple Harmonic
7600 7800 8000 8200 8400 8600
0
1
2
3
4
5
6
pp
m/p
ass
wavenumber
8600 8800 9000 9200 9400 9600
0
1
2
3
4
5
6
pp
m/p
ass
wavenumber
410 42
0210 21
0410
11041
0
11021
0
430 11
0420
21042
0
22041
0
12042
0230
21043
0
12041
0
31041
0310
a.u.
a.u.
All units are in wavenumbersFitted
FrequenciesAnharmonic Constants
v1 772.73 v1 -4.603v2 713.59 v2 -10.268v3 1688.12 v3 0v4 511.20 v4 4.785
RMS Error: 6.42 cm-1
Analysis: Including Jahn-Teller
• A very simple analysis does a surprisingly good job of describing our spectra
• However, ab initio calculations indicate that the JT coupling in the A state should be strong
• A new version of SOCJT has been written which can include non-degenerate modes and bilinear coupling
• , exe, D, K, and bilinear coupling (b) can be fit
• NO3 has only 4 modes so it is possible to do a global fit
Analysis: Including Jahn-Teller
• The initial fit results are shown below• The RMS error is 11.86 cm-1.• If we disregard two bands involving ν1 and ν2 the RMS error
drops to 3.89 cm-1.• JT constants are effectively 0.
Mode Frequency Anharmonic D K
1 756.42 0.156-- --
2 682.24 0.126-- --
4 533.27 0.005 0 -0.00062
1-4 Bilinear Coupling Constant
-0.00377
14 Combination Bands
• Combination bands of 1 and 4 have a distinct ‘split-parallel’ band contour
• Based on symmetry considerations they should have a parallel band type.
• The splitting is as large as 26 cm-1 but is smaller for most bands
• This is unique to the 14 combination bands and is seen in all of them.
8840 8860 8880 8900 8920
0
1
2
3
pp
m
wavenumber
9660 9680 9700 9720 9740
0
1
2
3
pp
m
wavenumber
8300 8320 8340 8360 8380 8400
0
1
2
3
pp
m
wavenumber
11041
011042
0 12042
0
a.u
.
a.u
.
a.u
.
Spectrum
• Shown is our jet cooled spectrum from 7550 cm-1 to 9750 cm-1.
7600 7800 8000 8200 8400 8600 8800 9000 9200 9400 9600
0
1
2
3
4
5
pp
m
wavenumber
410
420
210
21041
0
11041
0
11021
043
0
11042
0
21042
0
22041
0
12042
0
230
21043
0
12041
0
31041
0
310
a.u
.
Conclusions
• Little or no evidence of strong JT coupling in the 4 mode
• Spectrum is well described by even a very simple analysis
• Fitting our spectrum including JT terms does not significantly improve our fit and
• More work needs to be done to understand the nature of the splitting observed in the 14 combination bands