TY - JOUR
T1 - An ab initio quantum chemical investigation of carbon-13 NMR shielding tensors in glycine, alanine, valine, isoleucine, serine, and threonine
T2 - Comparisons between helical and sheet tensors, and the effects of (χ1) on shielding
AU - Havlin, Robert H.
AU - Le, Hongbiao
AU - Laws, David D.
AU - Dedios, Angel C.
AU - Oldfield, Eric
PY - 1997
Y1 - 1997
N2 - The carbon-13 nuclear magnetic resonance shielding surfaces for the isotropic and anisotropic shielding components, σ11, σ22, and σ33, for C(α) in N-formylglycine amide, and C(α) and C(β) in N-formylalanine amide, N-formylvaline amide (χ1 = 180°, -60°, 60°), N-formylisoleucine amide (all χ1 = -60°conformers), N-formyl serine amide (χ1 = 74.3°), and N-formylthreonine amide (χ1 = 180°, -60°, 60°) have been computed at the Hartree-Fock level by using large, locally dense basis sets. The results for C(α) in glycine and alanine show the expected ~4-5 ppm increase in isotropic shielding of sheet over helical geometries, and the overall breadths of the shielding tensors are very similar for both helical and sheet fragments (|σ33 - σ11| ~31 - 31-37 ppm). However, for each of the C(β) substituted amino acids (valine, isoleucine, serine, and threonine) our results for C(α) indicate not only the expected ~4-5 ppm increase in shielding of sheet fragments over helical ones but also a large increase in the overall tenser breadths for sheet residues over helical ones, and a change in tenser orientation. On average, the sheet residues have |σ33 - σ11| ~ 34 ppm, while on average the helical value is only ~22 ppm. For each C(β) substituted amino acid, the results for C(α) also show that |σ22 - σ11|(sheet >> |σ22 - σ11|(helix). For C(β), the helical and sheet tensor breadths are in general much more similar for a given amino acid, although the actual magnitudes vary widely from one amino acid to another. Since the individual C(α) tenser elements, σ11, σ22, and σ33, are all quite sensitive to not only the backbone torsion angles, φ, ψ, but also to the side chain torsion angle, χ1, as well, these results suggest that it will in many instances be possible to deduce both backbone (φ,ψ) and side chain (χ1) torsion angles from an experimental determination of the three principal elements of the 13C(α) shielding tenser, results which can be confirmed in some cases with data on C(β) (and C(γ)). Such an approach, based on quantum chemical calculations, should be useful in determining the structures of both crystalline, noncrystalline, and potentially even soluble peptides and proteins, as well as in refining their structures, using shielding tenser elements.
AB - The carbon-13 nuclear magnetic resonance shielding surfaces for the isotropic and anisotropic shielding components, σ11, σ22, and σ33, for C(α) in N-formylglycine amide, and C(α) and C(β) in N-formylalanine amide, N-formylvaline amide (χ1 = 180°, -60°, 60°), N-formylisoleucine amide (all χ1 = -60°conformers), N-formyl serine amide (χ1 = 74.3°), and N-formylthreonine amide (χ1 = 180°, -60°, 60°) have been computed at the Hartree-Fock level by using large, locally dense basis sets. The results for C(α) in glycine and alanine show the expected ~4-5 ppm increase in isotropic shielding of sheet over helical geometries, and the overall breadths of the shielding tensors are very similar for both helical and sheet fragments (|σ33 - σ11| ~31 - 31-37 ppm). However, for each of the C(β) substituted amino acids (valine, isoleucine, serine, and threonine) our results for C(α) indicate not only the expected ~4-5 ppm increase in shielding of sheet fragments over helical ones but also a large increase in the overall tenser breadths for sheet residues over helical ones, and a change in tenser orientation. On average, the sheet residues have |σ33 - σ11| ~ 34 ppm, while on average the helical value is only ~22 ppm. For each C(β) substituted amino acid, the results for C(α) also show that |σ22 - σ11|(sheet >> |σ22 - σ11|(helix). For C(β), the helical and sheet tensor breadths are in general much more similar for a given amino acid, although the actual magnitudes vary widely from one amino acid to another. Since the individual C(α) tenser elements, σ11, σ22, and σ33, are all quite sensitive to not only the backbone torsion angles, φ, ψ, but also to the side chain torsion angle, χ1, as well, these results suggest that it will in many instances be possible to deduce both backbone (φ,ψ) and side chain (χ1) torsion angles from an experimental determination of the three principal elements of the 13C(α) shielding tenser, results which can be confirmed in some cases with data on C(β) (and C(γ)). Such an approach, based on quantum chemical calculations, should be useful in determining the structures of both crystalline, noncrystalline, and potentially even soluble peptides and proteins, as well as in refining their structures, using shielding tenser elements.
UR - http://www.scopus.com/inward/record.url?scp=0031465495&partnerID=8YFLogxK
UR - http://www.scopus.com/inward/citedby.url?scp=0031465495&partnerID=8YFLogxK
U2 - 10.1021/ja971796d
DO - 10.1021/ja971796d
M3 - Article
AN - SCOPUS:0031465495
SN - 0002-7863
VL - 119
SP - 11951
EP - 11958
JO - Journal of the American Chemical Society
JF - Journal of the American Chemical Society
IS - 49
ER -