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1.
Rotational analysis of 13 emission bands of PrO belonging to 10 different systems was carried out. The derived constants are as follows:
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2.
The ν2 (CO stretching) vibration-rotation bands of H2CO and D2CO near 5.8 μm have been studied using the technique of laser Stark spectroscopy. The following vibrational and rotational constants have been determined:
ν0B′D′ × 107B″D″ × 107
18 665.19(1)0.3530(1)1.80(5)0.3622(1)2.85(1)
18 613.22(1)0.3517(1)0.4(3)0.3606(1)2.4(2)
17 842.32(1)0.3560(1)3.0(1)0.3621(1)2.7(1)
17 796.09(4)0.3532(3)2.4(8)0.3604(2)2.7(6)
18 628.22(3)0.3530(6)1.8(8)0.3620(5)2.7(7)
14 426.12(2)0.3519(1)5.5(6)0.3620(1)1.9(6)
13 541.44(2)0.3500(2)3.7(5)0.3605(2)2.3(5)
13 645.78(8)0.3511(3)3.1(5)0.3620(2)2.8(5)
12 961.98(4)0.3445(4)4.5(4)0.3603(3)2.3(7)
9 600.47(1)0.3454(1)2.8(2)0.3620(1)3.0(3)
16 591.29(1)0.3536(1)0.5(2)0.3610(1)2.6(1)
11 912.89(1)0.3480(2)8.5(8)0.3610(1)2.2(6)
10 429.62(2)0.3450(1)3.1(1)0.3610(1)3.0(3)
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3.
The (0,0) bands of nine prominent electronic transitions, Systems X, XI, and XVI through XXII, in the wavelength region 500–800 nm were studied. High-precision (±0.005 cm?1), Doppler-limited, selectively detected cw-dye laser fluorescence excitation spectra for Systems XVI through XXII were recorded and analyzed. Definitive Ω assignments for the upper and lower states of these transitions were established from identified first lines in the P and R branches. Resolved fluorescence studies revealed 22 additional electronic transitions in the same wavelength region, many of which provide energy linkages between the upper or lower states of previously observed transitions. The comprehensive energy level diagram assembled from 31 electronic transition linkages comprises a total of 22 upper and lower electronic levels. Ω assignments and relative energies for the electronic states of the transitions studied (including Systems XIV and IX identified in fluorescence and the proposed assignment for System VI) are
ConstantH2COD2COUnit
ν01746.0111701.620cm?1
A′281807.8 ± 6.141696.6 ± 7.MHz
B′38608.7 ± 5.32068.4 ± 7.MHz
C′33738.7 ± 3.25998.6 ± 10.MHz
μ″2.328 ± 0.0062.344 ± 0.006Debye
μ′2.344 ± 0.0062.364 ± 0.005Debye
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4.
About two hundred Stark resonances of the ν2 and ν5 vibration-rotation bands of CD335Cl, using a 9.4 μm CO2 laser as a source, have been measured. By combining these data with the zero-field microwave spectra the following molecular constants have been determined (with the standard deviations in parentheses):
SystemΩ′T′0 (cm?1)Ω″T″0 (cm?1)
VI5.5111024.52157
IX4.5165973.53887
X5.5132594.5220
XI5.5138654.5220
XIV5.5165954.52157
XVI5.5191694.53720
XVII4.5165973.50
XVIII7.5213216.53965
XIX6.5196875.52111
XX5.5180694.5220
XXI4.5188854.5220
XXII5.5191694.5220
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5.
Using CO2 and N2O lasers, we have measured and assigned nineteen ν4 and nine ν6 rotation-vibration resonances of the type ΔM = 0 and M = J. These transitions were combined with the zero-field pure rotational spectra in order to determine the two fundamental vibrational frequencies, the rotational constants of both excited states, the Coriolis coupling constant, and the dipole moments of each of the three states. The ground-state rotational constants and centrifugal distortion constants were taken from a microwave study and the centrifugal distortion constants of the excited states were assumed equal to those of the ground state. The following results were obtained (standard deviations in parentheses):
ν2ν5
ν01 028.67275 (15)1 059.96970 (11)(cm?1)
A78 765.20 (89)78 030.21 (109)(MHz)
B110 805.29 (26)10 860.10 (13)(MHz)
5?25 080.77 (99)(MHz)
D8 756.0 (43)(MHz)
μ1.90741 (33)1.90607 (36)(D)
μ(ground state)1.90597 (33)(D)
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6.
The ν1 fundamental band of the ClO2 radical has been studied by means of the 10.6-μm CO2 and N2O laser Stark spectroscopy. More than 250 and 150 Stark resonances were assigned for the 35ClO2 and 37ClO2 species, respectively, and were analyzed together with the recent microwave and laser-microwave double resonance results to give molecular constants including spin-rotation interaction constants. The ν1 band origins and electric dipole moments both in the ground and ν1 states were determined accurately
ν4ν6
ν0938.0345 (6)989.2519 (18)(cm?1)
A139 579 (150)143 323 (150)(MHz)
B31 873.6 (5)32 379.5 (7)(MHz)
C26 242.9 (6)25 994.4 (8)(MHz)
ξ64(a)136 178 (770)(MHz)
μ2.319 (10)2.347 (4)(D)
μ(ground state)2.3464 (8)(D)
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7.
Optical-optical double-resonance (OODR) spectra of CaF are recorded, with reduced Doppler broadening, using two cw, single-mode dye lasers. Molecular constants for E2Σ+ and E′ 2Π are obtained from rotational analysis of the 0-0 and 1-0 E2Σ+-A2Π bands and the 0-0 E′ 2Π-A2Π band, supplemented by fragmentary observations on the E′-A 0-1 and 1-1 bands:
35ClO237ClO2
ν0945.592 357(60)939.602 909(66)cm?1
μ′1.788 39(13)1.788 46(15)D
μ″1.791 95(10)1.792 10(13)D
δμ?0.003 56(18)?0.003 64(26)D
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8.
Stark-shifted microwave transitions in the ground and ν2 vibrational states of H2CO were observed by means of CO laser-microwave double-resonance with intense electric field. High sensitivity and precision were attained by the use of multireflection absorption cell, optical-flat Stark plates, and microwave frequency stabilization. Dipole moments determined from some individual rotational transitions in the ground and ν2 vibrational states are, in Debye, with uncertainties in parentheses,
Main parameters
E2Σ+E′ 2Π
T034 171.218(2)34 477.413(3)
ΔG12640.912(3)668.991(24)
Be0.364393(18)0.368423(50)
αe0.002266(18)0.002375(50)
A(0)16.483(4)
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9.
We have detected large deviations of the MJ = 0, J = 2 ← 1 Stark effect transition in the linear molecule HCN?HF from predictions of second-, and even fourth-, order perturbation theory. In order to account satisfactorily for the observed effect it has been necessary to set up and diagonalize the appropriate energy matrix. Smaller deviations in the case of MJ = 1, J = 2 ← 1 have likewise been treated. The values of the electric dipole moment for HCN?HF calculated from these transitions, which show large and small deviations from second-order theory, and from one (MJ = 3, J = 4 ← 3) which shows effectively zero deviation, are now consistent and are as follows:
TransitionG.S.ν2δμ
110 ← 1112.3315 (1)2.3472 (1)0.0157 (1)
211 ← 2122.3313 (1)2.3471 (1)0.0158 (1)
312 ← 3132.3313 (1)2.3470 (1)0.0157 (1)
826 ← 8272.3311 (1)2.3466 (1)0.0155 (1)
927 ← 9282.3466 (1)
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10.
The ν4 and the ν9 bands of CF2CH2 have been studied using coincidences with the 10.4 μm band of the CO2 laser and the 10.9 μm band of the N2O laser. These resonances have been analyzed, together with recent microwave results, to give the following vibration-rotation parameters and dipole moments in the ν4 and ν9 states
J + 1 ← JMJμ/D
2 ← 105.627
15.601
4 ← 335.608
Mean5.612
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11.
The ν2 and ν3 fundamentals of FNO have been recorded with a Fourier transform spectrophotometer at an apodized resolution of approximately 0.004 cm?1. The Fourier infrared data have been analyzed together with previous microwave data to yield improved molecular parameters for the (000) and (010) vibrational states and the first set of constants for the (001) state. The main results (in cm?1) are
ν4 CF2CH2ν9 CF2CH2
ν0925.7692 (2)953.8057 (2)cm?1
A10 971.99 (2)11 026.918 (6)MHz
B10 414.98 (2)10 436.381 (6)MHz
C5328.48 (2)5346.100 (6)MHz
μ1.382 (1)1.382 (1)D
μ - μ00.014 (2)0.004 (1)D
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12.
The high dispersion absorption spectrum of the Ag2 molecule has been photographed in the ~5300–1500-Å region. Observations include the previously reported AX, BX, CX, DX, and EX transitions and a new HX transition which occurs in the vacuum ultraviolet. Extensive spectral blending precluded detailed rotational analyses, but the band structures are consistent with ΔΩ = 0 and ΔΩ≥1 for D-X and C-X, respectively. The H state is perturbed and probably predissociated. The following molecular constants (in cm?1) were obtained from fitting bandhead data to the usual expressions:
Ground stateν2ν3
A3.1751882 (17)3.1861249 (12)3.1958722 (15)
B0.39508266 (12)0.39407878 (14)0.39211484 (14)
C0.35051504 (11)0.34899779 (16)0.34747411 (14)
ν00765.3551 (4)519.5980 (4)
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13.
Combination of the results of two sets of measurements on the same crystalline samples of CsCdF3 and KZnF3 has made possible the evaluation of the third-order elastic (TOE) constants of these two fluoroperovskites. In the first technique the hydrostatic pressure dependence of the velocity of ultrasonic waves of different propagation and polarization directions has been measured to determine three linear combinations of TOE constants. In the second technique the fundamental and the second harmonic amplitudes of an initially sinusoidal longitudinal ultrasonic wave of finite amplitude propagating along the principal directions have been measured to determine three other linear combinations. Combination of the two sets of data leads to the following room temperature values of the TOE constants (in units of 1012 dynes/cm2):
StateTeωcXωt
X0.0192.00.58
B35 838.6151.80.87
C37 631.6171.00.84
D39 014.5168.21.20
E40 159.9146.11.58
H58 273.1165.92.46
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14.
The ν3 fundamental band (CO stretch) of HDCO at 1724 cm?1 has been studied using both conventional infrared absorption and CO laser Stark spectroscopy. In addition to the excited-state (v3 = 1) rotational constants, improved constants for the ground state of HDCO have been obtained by combining previous microwave data with some infrared combination differences. The following constants were determined:
SampleC111C112C114C166C123C456
CsCdF3?13·2?4·55?3·12?0·69+2·6?3·8
KZnF3?16·6?4·75?0·52?1·79+3·2?6·87
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15.
The vibration-rotation fundamental of nitric oxide has been reexamined under conditions of moderately high resolution. The new measurements have been combined with earlier measurements on the pure rotation spectrum to give improved vibration-rotation constants. The main results are (in cm?1)
ConstantGround statev3 = 1 stateUnits
ν01724.267cm?1
A198 119.75198 210.4MHz
B34 910.64634 676.6MHz
C29 561.48829 331.3MHz
μa2.33022.3486D
μb0.1950.190D
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16.
Doppler-limited laser excitation spectra for four bands of PrO have been recorded: System XvII 0-0, System XXI 0-0 and 0–1, and the 0-0 intercombination between the upper and lower states, respectively, of Systems XVII and XXI. First lines in R and P branches prove that Systems XVII and XXI are, respectively, Ω′ = 4.5 ? Ω″ = 3.5 and Ω′ = Ω″ = 4.5. Hyperfine components are well resolved for all four excitation bands. Rotational and hyperfine constants are determined by least-squares fits of data from all four bands together. In addition, fluorescence spectra, recorded from various J′, v′ = 0 levels of the upper states of Systems XVII and XXI, reveal five new low-lying states. Principal constants (in cm?1) for nine Ω-states follow (1σ uncertainty in parentheses):
Constantv = 0v = 1
ν01875.972 ± 0.001
Aeff = A + (0 + 12p)123.1393 ± 0.0030122.8935 ± 0.0042
Beff = B ? 12q1.696115 ± 0.0000111.678544 ± 0.000032
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17.
The ν2 (CD3 symmetrical deformation) and ν5 (CD3 degenerate deformation) fundamental bands of CD3Br were studied by 9.4- and 10.4-μm CO2 laser Stark spectroscopy. Stark resonances originating from 28 and 53 rovibrational transitions of the ν2 and ν5 bands, respectively, were assigned for each of the isotopic species, CD379Br and CD381Br. These two bands were simultaneously analyzed with explicit inclusion of the ν2-ν5 Coriolis interaction, yielding precise molecular constants in the ν2 and ν5 excited states as well as the Coriolis coupling constant. The molecular constants obtained are consistent between the two isotopic species and are in good agreement with the results of high-resolution infrared studies. The band origins and dipole moments are
StateTvBvd(hfs)
Ω′ = 4.5 (System XXI)18 882.388 (2)0.353001 (18)0.12403 (71)
Ω′ = 4.5 (System XVII)16 594.075 (1)0.353736 (20)0.12977 (67)
Ω″ = 3.53 887.15 (16)0.35751 (28)
Ω″ = 3.52 931.66 (15)0.35712 (21)
Ω″ = 4.52 155.16 (30)0.36264 (67)
Ω″ = 5.52 099.16 (31)0.35079 (71)
Ω″ = 3.52 064.34 (13)0.35654 (20)
Ω″ = 4.5 (System XXI)217.383 (1)0.362134 (20)0.27744 (66)
Ω″ = 3.5 (System XVII)0.00.360948 (16)?0.00809 (85)
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18.
Six bands of the A1Π-X1Σ system of CD+ in the region 3800–4800 Å have been recorded in emission using an aluminum hollow-cathode discharge in the HeC2H2 mixture. From the vibrational and rotational analysis of the observed bands, the following constants (cm?1) are obtained:
CD379BrCD381Br
ν2991.396 82 (18)991.388 46 (17)cm?1
ν51055.469 00 (12)1055.466 32 (12)cm?1
μ01.830 42 (52)1.829 84 (47)D
μ21.829 93 (48)1.829 57 (46)D
μ51.832 23 (60)1.831 19 (56)D
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19.
Laser Stark spectroscopy of the ν3 band of CH3F has been carried out using coincidences with the 9.4 μm band CO2 laser lines. About 350 Stark resonances were measured for the ν3 fundamental bands of 12CH3F and 13CH3F. About 30 of them were measured by using a Stark-Lamb dip technique to increase the resolution and the accuracy of the data. These Stark resonances, together with the recent results of infrared-microwave two-photon Lamb dip measurements, were analyzed to give the following vibration-rotation parameters and the dipole moments in the ν3 state,
T00ωeωexeωeyeBeDe·104αe
A1Π23 747.51367.360.60.756.4285.70.388
X1Σ020357.6504.10.190
(2101.6)(33.3)
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20.
Excitation spectra for the CaF A2Π-X2Σ(0, 0), (1, 1), and (1, 0) bands have been observed and assigned. The rotational analysis of the CaF A-X and B-X bands by B. S. Mohanty and K. N. Upadhya [Ind. J. Pure Appl. Phys.5, 523 (1967)] is shown to be incorrect. Because it is possible to make independent rotational assignments of each line in an excitation spectrum by observing frequency differences and relative intensities in photoluminescence spectra, tunable laser excitation spectroscopy promises less ambiguity than traditional techniques for assignment of dense, badly overlapped spectra.The following spectroscopic constants (in cm?1) are obtained for the CaF A2Π and X2Σ states. Numbers in parentheses correspond to three standard deviations uncertainty in the last digit.
12CH3F13CH3F
ν01048.610767 (62)1027.493191 (69)cm?1
B25197.57 ± 0.0324542.07 ± 0.43MHz
A - A0?294.09 ± 0.60?288.81 ± 0.37MHz
DJ55.5 ± 1.256 ± 12kHz
DJK575 ± 63464 ± 24kHz
μ1.9054 ± 0.00061.9039 ± 0.0006D
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X2ΣA2Π
ν0002Π1216493.1(6)
2Π1216565.6(6)
ΔG(12)581.1(9)2Π12586.8(9)
Be0.3385(11)0.3436(12)
Be(Ω = 32) ? B3(Ω = 12)0.00312(21)
α0.00255(48)0.00283(45)
D(estimated)4.44 × 10?74.55 × 10?7
γ(spin-spin)|γ| < 3 × 10?3
A0(spin-orbit)73.4(9)
p(lambda doubling)?0.045(4)
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