Table 5.

Comparison of absorption oscillator strengths in the length formulation for 2s2 2p23P2–2s2 2p nd (J = 3o) transitions with 5 ≤ n ≤ 9 from Zatsarinny & Froese Fischer (2002), (ZF), the compilation of Haris & Kramida (2017), (HK) and the present work (PW). For n ≤ 8, Haris & Kramida (2017) quote the calculations of Tachiev & Froese Fischer (2001). For n = 9 and higher they report their own calculations using the code described by Cowan (1981).

Levelλ (Å)fLfLfL
ZFHKPW
2s22p (2P|$_{1/2}^{\rm ^{ o}}$|⁠) 5d [5/2]1159.02.04(−3)2.03(−3)1.90(−3)
2s22p (2P|$_{3/2}^{\rm o}$|⁠) 5d [5/2]1158.01.57(−2)1.58(−2)1.59(−2)
2s22p (2P|$_{3/2}^{\rm o}$|⁠) 5d [7/2]1157.41.12(−3)1.12(−3)1.12(−3)
2s22p (2P|$_{1/2}^{\rm o}$|⁠) 6d [5/2]1140.71.72(−3)1.72(−3)1.67(−3)
2s22p (2P|$_{3/2}^{\rm o}$|⁠) 6d [5/2]1139.98.07(−3)8.18(−3)8.21(−3)
2s22p (2P|$_{3/2}^{\rm o}$|⁠) 6d [7/2]1139.51.17(−3)1.17(−3)1.18(−3)
2s22p (2P|$_{1/2}^{\rm o}$|⁠) 7d [5/2]1130.01.30(−3)1.29(−3)1.29(−3)
2s22p (2P|$_{3/2}^{\rm o}$|⁠) 7d [5/2]1129.24.56(−3)4.55(−3)4.63(−3)
2s22p (2P|$_{3/2}^{\rm o}$|⁠) 7d [7/2]1129.01.06(−3)1.07(−3)1.07(−3)
2s22p (2P|$_{1/2}^{\rm o}$|⁠) 8d [5/2]1123.29.47(−4)9.53(−4)9.53(−4)
2s22p (2P|$_{3/2}^{\rm o}$|⁠) 8d [5/2]1122.52.80(−3)2.80(−3)2.84(−3)
2s22p (2P|$_{3/2}^{\rm o}$|⁠) 8d [7/2]1122.38.93(−4)8.99(−4)8.96(−4)
2s22p (2P|$_{1/2}^{\rm o}$|⁠) 9d [5/2]1118.66.93(−4)1.05(−3)7.01(−4)
2s22p (2P|$_{3/2}^{\rm o}$|⁠) 9d [5/2]1117.91.84(−3)3.15(−3)1.86(−3)
2s22p (2P|$_{3/2}^{\rm o}$|⁠) 9d [7/2]1117.87.27(−4)6.03(−4)7.30(−4)
Levelλ (Å)fLfLfL
ZFHKPW
2s22p (2P|$_{1/2}^{\rm ^{ o}}$|⁠) 5d [5/2]1159.02.04(−3)2.03(−3)1.90(−3)
2s22p (2P|$_{3/2}^{\rm o}$|⁠) 5d [5/2]1158.01.57(−2)1.58(−2)1.59(−2)
2s22p (2P|$_{3/2}^{\rm o}$|⁠) 5d [7/2]1157.41.12(−3)1.12(−3)1.12(−3)
2s22p (2P|$_{1/2}^{\rm o}$|⁠) 6d [5/2]1140.71.72(−3)1.72(−3)1.67(−3)
2s22p (2P|$_{3/2}^{\rm o}$|⁠) 6d [5/2]1139.98.07(−3)8.18(−3)8.21(−3)
2s22p (2P|$_{3/2}^{\rm o}$|⁠) 6d [7/2]1139.51.17(−3)1.17(−3)1.18(−3)
2s22p (2P|$_{1/2}^{\rm o}$|⁠) 7d [5/2]1130.01.30(−3)1.29(−3)1.29(−3)
2s22p (2P|$_{3/2}^{\rm o}$|⁠) 7d [5/2]1129.24.56(−3)4.55(−3)4.63(−3)
2s22p (2P|$_{3/2}^{\rm o}$|⁠) 7d [7/2]1129.01.06(−3)1.07(−3)1.07(−3)
2s22p (2P|$_{1/2}^{\rm o}$|⁠) 8d [5/2]1123.29.47(−4)9.53(−4)9.53(−4)
2s22p (2P|$_{3/2}^{\rm o}$|⁠) 8d [5/2]1122.52.80(−3)2.80(−3)2.84(−3)
2s22p (2P|$_{3/2}^{\rm o}$|⁠) 8d [7/2]1122.38.93(−4)8.99(−4)8.96(−4)
2s22p (2P|$_{1/2}^{\rm o}$|⁠) 9d [5/2]1118.66.93(−4)1.05(−3)7.01(−4)
2s22p (2P|$_{3/2}^{\rm o}$|⁠) 9d [5/2]1117.91.84(−3)3.15(−3)1.86(−3)
2s22p (2P|$_{3/2}^{\rm o}$|⁠) 9d [7/2]1117.87.27(−4)6.03(−4)7.30(−4)
Table 5.

Comparison of absorption oscillator strengths in the length formulation for 2s2 2p23P2–2s2 2p nd (J = 3o) transitions with 5 ≤ n ≤ 9 from Zatsarinny & Froese Fischer (2002), (ZF), the compilation of Haris & Kramida (2017), (HK) and the present work (PW). For n ≤ 8, Haris & Kramida (2017) quote the calculations of Tachiev & Froese Fischer (2001). For n = 9 and higher they report their own calculations using the code described by Cowan (1981).

Levelλ (Å)fLfLfL
ZFHKPW
2s22p (2P|$_{1/2}^{\rm ^{ o}}$|⁠) 5d [5/2]1159.02.04(−3)2.03(−3)1.90(−3)
2s22p (2P|$_{3/2}^{\rm o}$|⁠) 5d [5/2]1158.01.57(−2)1.58(−2)1.59(−2)
2s22p (2P|$_{3/2}^{\rm o}$|⁠) 5d [7/2]1157.41.12(−3)1.12(−3)1.12(−3)
2s22p (2P|$_{1/2}^{\rm o}$|⁠) 6d [5/2]1140.71.72(−3)1.72(−3)1.67(−3)
2s22p (2P|$_{3/2}^{\rm o}$|⁠) 6d [5/2]1139.98.07(−3)8.18(−3)8.21(−3)
2s22p (2P|$_{3/2}^{\rm o}$|⁠) 6d [7/2]1139.51.17(−3)1.17(−3)1.18(−3)
2s22p (2P|$_{1/2}^{\rm o}$|⁠) 7d [5/2]1130.01.30(−3)1.29(−3)1.29(−3)
2s22p (2P|$_{3/2}^{\rm o}$|⁠) 7d [5/2]1129.24.56(−3)4.55(−3)4.63(−3)
2s22p (2P|$_{3/2}^{\rm o}$|⁠) 7d [7/2]1129.01.06(−3)1.07(−3)1.07(−3)
2s22p (2P|$_{1/2}^{\rm o}$|⁠) 8d [5/2]1123.29.47(−4)9.53(−4)9.53(−4)
2s22p (2P|$_{3/2}^{\rm o}$|⁠) 8d [5/2]1122.52.80(−3)2.80(−3)2.84(−3)
2s22p (2P|$_{3/2}^{\rm o}$|⁠) 8d [7/2]1122.38.93(−4)8.99(−4)8.96(−4)
2s22p (2P|$_{1/2}^{\rm o}$|⁠) 9d [5/2]1118.66.93(−4)1.05(−3)7.01(−4)
2s22p (2P|$_{3/2}^{\rm o}$|⁠) 9d [5/2]1117.91.84(−3)3.15(−3)1.86(−3)
2s22p (2P|$_{3/2}^{\rm o}$|⁠) 9d [7/2]1117.87.27(−4)6.03(−4)7.30(−4)
Levelλ (Å)fLfLfL
ZFHKPW
2s22p (2P|$_{1/2}^{\rm ^{ o}}$|⁠) 5d [5/2]1159.02.04(−3)2.03(−3)1.90(−3)
2s22p (2P|$_{3/2}^{\rm o}$|⁠) 5d [5/2]1158.01.57(−2)1.58(−2)1.59(−2)
2s22p (2P|$_{3/2}^{\rm o}$|⁠) 5d [7/2]1157.41.12(−3)1.12(−3)1.12(−3)
2s22p (2P|$_{1/2}^{\rm o}$|⁠) 6d [5/2]1140.71.72(−3)1.72(−3)1.67(−3)
2s22p (2P|$_{3/2}^{\rm o}$|⁠) 6d [5/2]1139.98.07(−3)8.18(−3)8.21(−3)
2s22p (2P|$_{3/2}^{\rm o}$|⁠) 6d [7/2]1139.51.17(−3)1.17(−3)1.18(−3)
2s22p (2P|$_{1/2}^{\rm o}$|⁠) 7d [5/2]1130.01.30(−3)1.29(−3)1.29(−3)
2s22p (2P|$_{3/2}^{\rm o}$|⁠) 7d [5/2]1129.24.56(−3)4.55(−3)4.63(−3)
2s22p (2P|$_{3/2}^{\rm o}$|⁠) 7d [7/2]1129.01.06(−3)1.07(−3)1.07(−3)
2s22p (2P|$_{1/2}^{\rm o}$|⁠) 8d [5/2]1123.29.47(−4)9.53(−4)9.53(−4)
2s22p (2P|$_{3/2}^{\rm o}$|⁠) 8d [5/2]1122.52.80(−3)2.80(−3)2.84(−3)
2s22p (2P|$_{3/2}^{\rm o}$|⁠) 8d [7/2]1122.38.93(−4)8.99(−4)8.96(−4)
2s22p (2P|$_{1/2}^{\rm o}$|⁠) 9d [5/2]1118.66.93(−4)1.05(−3)7.01(−4)
2s22p (2P|$_{3/2}^{\rm o}$|⁠) 9d [5/2]1117.91.84(−3)3.15(−3)1.86(−3)
2s22p (2P|$_{3/2}^{\rm o}$|⁠) 9d [7/2]1117.87.27(−4)6.03(−4)7.30(−4)
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