The effect of hydrogen-bonding on flavin's infrared absorption spectrum

被引:11
|
作者
Kabir, Mohammad Pabel [1 ]
Orozco-Gonzalez, Yoelvis [1 ]
Hastings, Gary [2 ,3 ]
Gozem, Samer [1 ]
机构
[1] Georgia State Univ, Dept Chem, Atlanta, GA 30302 USA
[2] Georgia State Univ, Dept Phys & Astron, Atlanta, GA 30302 USA
[3] Georgia State Univ, Ctr Nanoopt, Atlanta, GA 30302 USA
基金
美国国家科学基金会;
关键词
Flavin; FMN; FAD; Hydrogen bonding; Infrared spectroscopy; FTIR; ANALYZING VIBRATIONAL-SPECTRA; FTIR SPECTROSCOPY; LIGHT; PROTEIN; BLUF; FREQUENCIES; COENZYMES; CHARACTER; OXYGEN; FAD;
D O I
10.1016/j.saa.2021.120110
中图分类号
O433 [光谱学];
学科分类号
0703 ; 070302 ;
摘要
Cluster and continuum solvation computational models are employed to model the effect of hydrogen bonding interactions on the vibrational modes of lumiflavin. Calculated spectra were compared to experimental Fourier-transform infrared (FTIR) spectra in the diagnostic 1450-1800 cm(-1) range, where intense v(C-C), v(C-N), v(C2-O), and v(C4-O) stretching modes of flavin's isoalloxazine ring are found. Local mode analysis is used to describe the strength of hydrogen-bonding in cluster models. The computations indicate that v(C-C) and v(C-N) mode frequencies are relatively insensitive to intermolecular interactions while the v(C2-O) and v(C4-O) modes are sensitive to direct (and also indirect for v(C2-O)) hydrogen-bonding interactions. Although flavin is neutral, basis sets without the diffuse functions provide incorrect relative frequencies and intensities. The 6-31+G* basis set is found to be adequate for this system, and there is limited benefit to considering larger basis sets. Calculated vibrational mode frequencies agree with experimentally determined frequencies in solution when cluster models with multiple water molecules are used. Accurate simulation of relative FTIR band intensities, on the other hand, requires a continuum (or possibly quantum mechanical/molecular mechanical) model that accounts for long-range electrostatic effects. Finally, an experimental peak at ca. 1624 cm(-1) that is typically assigned to the v(C2-O) vibrational stretching mode has a complicated shape that suggests multiple underlying contributions. Our calculations show that this band has contributions from both the C-6-C-7 and C-2 = O stretching vibrations. (C) 2021 Elsevier B.V. All rights reserved.
引用
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页数:8
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