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Home All issues Volume 497 / No 3 (April III 2009) A&A, 497 3 (2009) 927-930 Full HTML
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Table 1:

Measured transition frequenciesa (MHz) of vibrationally excited CO, transition frequenciesa (MHz) calculated from the final set of spectroscopic parameters, lower state energies  $E_{\rm lo}$ (cm-1) and line strengths $S\mu ^2$ (10-3 D2).
  $\varv = 1$
J'' measured calculated $E_{\rm lo}$ $S\mu ^2$
0 - 114 221.7523 (13) 2143.271 7.228
1 228 439.074 (25) 228 439.1008 (24) 2147.081 14.444
2 342 647.636 (20) 342 647.6421 (33) 2154.701 21.638
3 456 842.977 (10) 456 842.9726 (37) 2166.131 28.795
4 571 020.677 (12) 571 020.6895 (37) 2181.369 35.909
5 685 176.392 (5) 685 176.3902 (34) 2200.416 42.960
6 799 305.677 (10) 799 305.6731 (32) 2223.271 49.950
7 913 404.136 (5) 913 404.1370 (40) 2249.933 56.851
8 - 1 027 467.3817 (59) 2280.401 63.657
9 - 1 141 491.0083 (84) 2314.674 70.366
10 - 1 255 470.619 (11) 2352.750 76.954
11 - 1 369 401.816 (13) 2394.628 83.431
12 - 1 483 280.205 (15) 2440.306 89.760
13 - 1 597 101.393 (15) 2489.783 95.941
14 - 1 710 860.986 (13) 2543.057 101.97
15 1 824 554.595 (10) 1 824 554.5953 (83) 2600.125 107.85
16 1 938 177.832 (10) 1 938 177.8318 (92) 2660.986 113.51
17 - 2 051 726.309 (23) 2725.636 119.04
18 - 2 165 195.644 (46) 2794.074 124.33
19 - 2 278 581.453 (77) 2866.298 129.41
  $\varv = 2$
0 - 113 172.3761 (31) 4260.062 3.588
1 226 340.341 (20) 226 340.3489 (56) 4263.837 7.169
2 339 499.521 (20) 339 499.5151 (72) 4271.387 10.732
3 - 452 645.4717 (76) 4282.712 14.270
4 565 773.818 (10) 565 773.8161 (69) 4297.810 17.778
5 678 880.140 (10) 678 880.1462 (66) 4316.682 21.240
6 791 960.061 (25) 791 960.0603 (98) 4339.327 24.658
7 905 009.183 (25) 905 009.158 (16) 4365.744 28.017
8 - 1 018 023.038 (25) 4395.932 31.304
9 - 1 130 997.302 (34) 4429.890 34.525
10 - 1 243 927.553 (42) 4467.616 37.665
11 - 1 356 809.392 (48) 4509.109 40.719
12 - 1 469 638.425 (50) 4554.367 43.677
13 - 1 582 410.258 (45) 4603.389 46.526
14 - 1 695 120.497 (32) 4656.172 49.273
15 1 807 764.748 (15) 1 807 764.752 (18) 4712.716 51.907
16 1 920 338.703 (80) 1 920 338.633 (48) 4773.016 54.408
17 - 2 032 837.75 (11) 4837.072 56.797
18 - 2 145 257.73 (21) 4904.880 59.032
19 - 2 257 594.17 (33) 4976.438 61.146
  $\varv = 3$
0 - 112 123.087 (12) 6350.439 1.207
1 - 224 241.770 (22) 6354.179 2.410
2 - 336 351.644 (30) 6361.659 3.603
3 - 448 448.307 (35) 6372.879 4.781
4 - 560 527.354 (37) 6387.837 5.939
5 672 584.390 (40) 672 584.384 (37) 6406.534 7.075
6 - 784 614.995 (40) 6428.969 8.182
7 896 614.750 (100) 896 614.785 (49) 6455.141 9.255
8 - 1 008 579.357 (65) 6485.049 10.290
9 - 1 120 504.311 (85) 6518.692 11.284
10 - 1 232 385.25 (11) 6556.068 12.232
11 - 1 344 217.78 (12) 6597.176 13.132
12 - 1 455 997.51 (13) 6642.014 13.976
13 - 1 567 720.05 (12) 6690.581 14.762
14 - 1 679 381.012 (94) 6742.874 15.488
15 1 790 976.008 (50) 1 790 976.004 (49) 6798.892 16.151
16 1 902 500.636 (100) 1 902 500.647 (96) 6858.633 16.747
17 - 2 013 950.56 (25) 6922.094 17.275
18 - 2 125 321.36 (47) 6989.272 17.728
19 - 2 236 608.68 (78) 7060.165 18.110

a Numbers in parentheses are one standard deviation in units of the least significant figures.

Source LaTeX | All tables | In the text

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