i | Conf. | Lev. |
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1 | 3s2 3p4 | 3P
![]() |
0 | 0 | 0 | 0 | 0 | 0 |
2 | 3s2 3p4 | 3P
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12 667 | 12 587 (80) | 12 371 (297) | 12 397 (271) | 12 667 (0) | 12 667 (0) |
3 | 3s2 3p4 | 3P
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14 306 | 14 245 (61) | 14 283 (23) | 14 155 (151) | 14 312 (-6) | 14 312 (-6) |
4 | 3s2 3p4 | 1D
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37 743 | 39 504 (-1761) | 38 324 (-581) | 37 748 (-5) | 37 743 (-1) | 37 743 (-1) |
5 | 3s2 3p4 | 1S
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80 831 | 80 190 (641) | 83 640 (-2809) | 80 842 (-11) | 80 814 (16) | 80 814 (16) |
6 | 3s 3p5 | 3P
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283 551 | 279 487 (4064) | 283 764 (-213) | 283 658 (-107) | 283 739 (-188) | 283 558 (-7) |
7 | 3s 3p5 | 3P
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293 158 | 289 178 (3980) | 293 229 (-71) | 293 089 (69) | 293 315 (-157) | 293 158 (0) |
8 | 3s 3p5 | 3P
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299 163 | 295 116 (4047) | 299 059 (104) | 298 953 (210) | 299 308 (-145) | 299 163 (0) |
9 | 3s 3p5 | 1P
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361 846 | 362 521 (-675) | 365 012 (-3166) | 361 678 (168) | 361 675 (171) | 361 842 (4) |
10 | 3s2 3p3 3d | 5D
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387 544 | 386 037 (1507) | 389 671 (-2127) | 387 427 (117) | 387 622 (-78) | - |
11 | 3s2 3p3 3d | 5D
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387 726 | 386 278 (1448) | 389 870 (-2144) | 387 628 (98) | 387 811 (-85) | - |
12 | 3s2 3p3 3d | 5D
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387 940 | 386 584 (1356) | 390 118 (-2178) | 387 866 (74) | 388 020 (-80) | - |
13 | 3s2 3p3 3d | 5D
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388 268 | 387 049 (1219) | 390 506 (-2238) | 388 236 (32) | 388 335 (-67) | - |
14 | 3s2 3p3 3d | 5D
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389 227 | 388 180 (1047) | 391 510 (-2283) | 389 244 (-17) | 389 274 (-47) | - |
15 | 3s2 3p3 3d | 3D
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412 856 | 413 327 (-471) | 416 494 (-3638) | 413 082 (-226) | 412 968 (-112) | - |
16 | 3s2 3p3 3d | 3D
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415 426 | 415 958 (-532) | 418 774 (-3348) | 415 618 (-192) | 415 477 (-51) | - |
17 | 3s2 3p3 3d | 3D
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417 049 | 417 529 (-480) | 420 300 (-3251) | 417 205 (-156) | 417 139 (-90) | - |
18 | 3s2 3p3 3d | 3F
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422 844 | 423 871 (-1027) | 426 701 (-3857) | 422 557 (287) | 422 920 (-76) | - |
19 | 3s2 3p3 3d | 1S
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- | 426 304 | 428 625 | 425 466 | 425 465 | - |
20 | 3s2 3p3 3d | 3F
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426 022 | 427 435 (-1413) | 429 980 (-3958) | 425 712 (310) | 426 149 (-127) | - |
21 | 3s2 3p3 3d | 3F
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430 522 | 432 267 (-1745) | 434 444 (-3922) | 430 102 (420) | 430 589 (-67) | - |
22 | 3s2 3p3 3d | 3G
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- | 452 321 | 453 512 | 448 623 | 448 615 | - |
23 | 3s2 3p3 3d | 3G
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450 211 | 454 113 (-3902) | 455 092 (-4881) | 450 218 (-7) | 450 228 (-17) | - |
24 | 3s2 3p3 3d | 3G
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452 416 | 456 642 (-4226) | 457 218 (-4802) | 452 414 (2) | 452 413 (3) | - |
25 | 3s2 3p3 3d | 1G
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459 218 | 463 779 (-4561) | 464 621 (-5403) | 459 220 (-2) | 459 231 (-13) | - |
26 | 3s2 3p3 3d | 1D
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- | 468 495 | 472 489 | 466 545 | 466 458 | - |
27 | 3s2 3p3 3d | 3D
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- | 484 112 | 488 110 | 481 678 | 481 722 | - |
28 | 3s2 3p3 3d | 3P
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- | 484 177 | 488 573 | 482 071 | 482 618 | - |
29 | 3s2 3p3 3d | 3P
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484 830 | 486 900 (-2070) | 491 259 (-6429) | 484 676 (154) | 484 990 (-160) | - |
30 | 3s2 3p3 3d | 3F
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485 039 | 488 474 (-3435) | 491 500 (-6461) | 485 125 (-86) | 485 081 (-42) | - |
31 | 3s2 3p3 3d | 3F
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- | 489 360 | 492 645 | 486 234 | 486 227 | - |
32 | 3s2 3p3 3d | 3F
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486 413 | 490 069 (-3656) | 492 671 (-6258) | 486 445 (-32) | 486 412 (1) | - |
33 | 3s2 3p3 3d | 3D
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489 378 | 492 380 (-3002) | 495 788 (-6410) | 489 376 (2) | 489 528 (-150) | - |
34 | 3s2 3p3 3d | 3P
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494 013 | 496 544 (-2531) | 500 566 (-6553) | 494 055 (-42) | 494 053 (-40) | 496 090 (-2077) |
35 | 3s2 3p3 3d | 3D
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497 235 | 500 555 (-3320) | 503 664 (-6429) | 497 216 (19) | 497 452 (-217) | - |
36 | 3s2 3p3 3d | 1F
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525 260 | 530 347 (-5087) | 532 842 (-7582) | 525 278 (-18) | 525 332 (-72) | - |
37 | 3s2 3p3 3d | 3P
![]() ![]() |
531 070 | 536 811 (-5741) | 540 265 (-9195) | 530 770 (300) | 531 839 (-769) | 526 480 (4590) |
38 | 3s2 3p3 3d | 3P
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531 304 | 537 000 (-5696) | 541 300 (-9996) | 531 551 (-247) | 531 502 (-198) | 531 290 (14) |
39 | 3s2 3p3 3d | 3S
![]() ![]() |
533 445 | 540 191 (-6746) | 543 921 (-10 476) | 533 838 (-393) | 533 343 (102) | 533 450 (-5) |
40 | 3s2 3p3 3d | 3P
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541 777 | 547 599 (-5822) | 551 873 (-10 096) | 542 143 (-366) | 541 892 (-115) | 541 720 (57) |
41 | 3s2 3p3 3d | 3P
![]() ![]() |
541 424 | 547 732 (-6308) | 551 800 (-10 376) | 541 729 (-305) | 541 178 (246) | 541 390 (34) |
42 | 3s2 3p3 3d | 3D
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554 321 | 561 699 (-7378) | 564 972 (-10 651) | 554 308 (13) | 554 305 (16) | 554 300 (21) |
43 | 3s2 3p3 3d | 3D
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561 615 | 569 308 (-7693) | 572 350 (-10 735) | 561 671 (-56) | 561 556 (59) | 561 610 (5) |
44 | 3s2 3p3 3d | 3D
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566 396 | 573 992 (-7596) | 577 055 (-10 659) | 566 321 (75) | 566 299 (97) | 566 380 (16) |
45 | 3s2 3p3 3d | 1D
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578 890 | 587 776 (-8886) | 589 847 (-10 957) | 578 887 (3) | 578 539 (351) | 578 860 (30) |
46 | 3s2 3p3 3d | 1F
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594 047 | 603 720 (-9673) | 605 953 (-11 906) | 594 047 (0) | 594 518 (-471) | 594 030 (17) |
47 | 3s2 3p3 3d | 1P
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623 101 | 631 099 (-7998) | 636 559 (-13 458) | 623 094 (7) | 623 252 (-151) | 623 080 (21) |
48 | 3p6 | 1S
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- | 638 441 | 625 608 | 614 643 | - | - |
Notes.
Lower, middle and upper J=1.
The experimental level energies
(Del Zanna 2010) are shown, together with
those obtained from our scattering target
,
those from our benchmark
,
those from our benchmark including TEC
(TEC).
We also list the values from
the NIST compilation (
)
and those calculated
with the many-body perturbation theory (
)
by
Ishikawa & Vilkas (2008).
Values in parentheses indicate differences with
.
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