Guanine: A Combined Study Using Vibrational Spectroscopy and Theoretical Methods

Table 2

Experimental and calculated wavenumbers for anhydrous guanine.

ExperimentalCalculatedApproximate description[c]
INSRamanFT-IRScaled G03W[a]PW[b]

3040 46 51 71External mode
607573 76 85 90External mode
90107100 109 109 110External mode
127 124
138
112 130 139 149External mode
External mode
158161147153 167 172 178External mode + Ring “butterfly”
177178 180 182 185Ring “butterfly”
196203157190 197 197 200Ring “butterfly”
238245196246 249 261 262Γ(C2–N1–C6)
333341301343 344 361 370 Δ (C6–C5–N7) – Δ (N3–C4–N9); δ(C=O)
361
379
360376379 381 381 382Γ(Pyr) + Γ(Im): N7 + N9−N3
403397336406 407 421 427 Δ (N2–C2−Ν1) + Δ (N1–C6=O); H-bond effect
499494503 488 494 506 512 519 Δ (N1–C6–C5) + Δ (C2–N3–C4);
Δ (N3–C2–C1) + Δ (C4–C5–C6)
507
551
570
546
562
540
557
540538 542 560 563 Δ (C2–N1–C6) + Δ (N3–C4–C5)
601601604651614 615 615 616Γ(C8–N7–C5) – Γ(C4–N9–C8)
657650644635643 647 648 649Pyr + Im ring breathing
694692688694689 691 692 695C4-C6 umbrella; γ(N2-H10)
705
737
711
727
702
727
676692 698 717 727
732 732 734 735
Δ (N2–C2–N1) – Δ (N1–C6=O);
Δ (C5–C4–N9) + Δ (C6–C5–N7
786775779615 706701 710 712 712ω(NH2); C2 umbrella
802 803 791807 810 813 819τ(NH2); γ(C8–H)
741785 786 787 788C4 + C6-C5 umbrella; τ(NH2)
847848850803831 832 842 844 Δ (C4–N9–C8) + Δ (N1–C2–N3) – Δ (N2–C2–N3)
886
909
878881497 594
821 334
830 830 836 841
900 900 907 908
994 994 994 995
γ(C8–H); γ(N7–H); γ(N1–H); t(NH2)
946935949921935 937 950 952 Δ (N7–C8–N9)
1045104610439981046 1051 1063 1065ν(C2–N1) + ν(C2–N2) + ν(C2–N3)
1109
1121
11201050
1071
1120 1121 1124 1130δ(C8–H) – δ(N7–H); t(NH2) ν(C4–N9) + ν(C4–N3) – ν(C5–N7) – ν(C6–N1)
11601158 117311151155 1158 1160 1174t(NH2); δ(C8-H)
1178
1190
118511501191 1197 1200 1201ν(C6–N1) – ν(C8–N7); ν(C4– N9) + ν(C4–N3); δ(C8–H)
12261232121512771229 1234 1249 1250ν(C8–N7) + ν(C8–N9) – ν(C6–N1) – ν(C5–N7); δ(N1–H)
12691265126112451274 1275 1280 1281ν(N9–C8) + ν(C5–C6) – ν(C4–N9) − ν(C6–N1); δ(C8–H)
1375
1406
1359
1390
13731334
1355
1379 1380 1382 1384
1386 1391 1394 1395
ν(C4–N3) + ν(C5–C6) + ν(C4–C5) + ν(C2–N1) – ν(C4-N9) – ν(C5–N7) – ν(C8–N9)
1417142114171414
1438
1441 1441 1447 1447δ(N1–H); ν(C2–N2) + ν(C5–C6) – ν(C8–N9)
14631466146515041460 1460 1463 1473ν(C8–N9) + ν(C2–N1) + ν(C6–N1) – ν(C8–N7) – ν(C2–N3); δ(C8–H)
14821479147515221482 1483 1487 1491ν(C8–N7) – ν(C5–N7); δ(N7–H)
155015491552
1562
16171526 1541 1545 1549
1560 1560 15631567
α(NH2); ν(C8–N9) + ν(C4–N9) + ν(C=O) + ν(C2–N2); ν(N3–C4) – ν(C4–C5) – ν(N3–C2); δ(N1–H)
16131598163715701597 1597 1620 1622α(NH2) + δ(N1–H); ν(C4–N3); ν(C5–C6)
1670
1687
16741672
1697
17421657 1662 1668 1670
1671 1684 1685 1706
α(NH2); ν(C2–N1) + ν(C2– N3) + ν(C5–C6) – ν(C=O) – ν(C2– N2); δ(N1–H)

27082696Combination mode
28982846
2904
34722556 2556 2630 2644ν(N1–H)
2992298935312854 2854 2871 2919ν(N7–H)
3064
3110311334352991 2991 3035 3043 𝑠 ν(NH2)
31643178
3348332531393132 3132 31333134ν(C8–H)
35363166 3167 31733177 𝑎 ν(NH2)

[a]At the DFT B3LYP/6-31G** level of theory. The calculated vibrational modes were scaled accordingly to [28]. [b]Using the LDA functional and Plane-Wave methodology, unscaled. [c]According to the PW description. The “+” and “–” signals represent vibrations occurring simultaneously in the same direction or in opposite directions, respectively. ω: wagging; δ: in-plane deformation; Δ : in-plane ring deformation of skeletal atoms; γ: out-of-plane deformation; Γ: out-of-plane ring deformation of skeletal atoms (umbrella mode); α: scissoring; τ: torsion; t: twisting; ν s: symmetric stretching; ν a: antisymmetric stretching.