Literature DB >> 19469574

Nature of amide carbonyl--carbonyl interactions in proteins.

Amit Choudhary1, Deepa Gandla, Grant R Krow, Ronald T Raines.   

Abstract

Noncovalent interactions define and modulate biomolecular structure, function, and dynamics. In many protein secondary structures, an intimate interaction exists between adjacent carbonyl groups of the main-chain amide bonds. As this short contact contributes to the energetics of protein conformational stability as well as protein-ligand interactions, understanding its nature is crucial. The intimacy of the carbonyl groups could arise from a charge-charge or dipole-dipole interaction, or n-->pi * electronic delocalization. This last putative origin, which is reminiscent of the Burgi-Dunitz trajectory, involves delocalization of the lone pairs (n) of the oxygen (O(i-1)) of a peptide bond over the antibonding orbital (pi*) of the carbonyl group (C(i)=O(i)) of the subsequent peptide bond. By installing isosteric chemical substituents in a peptidic model system and using NMR spectroscopy, X-ray diffraction analysis, and ab initio calculations to analyze the consequences, the intimate interaction between adjacent carbonyl groups is shown to arise primarily from n-->pi* electronic delocalization. This finding has implications for organic, biological, and medicinal chemistry.

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Year:  2009        PMID: 19469574      PMCID: PMC2811422          DOI: 10.1021/ja901188y

Source DB:  PubMed          Journal:  J Am Chem Soc        ISSN: 0002-7863            Impact factor:   15.419


Noncovalent interactions define and modulate biomolecular structure, function, and dynamics.[1] A fundamental feature of noncovalent interactions with short contacts is electronic delocalization. For example, a hydrogen bond involves delocalization of the lone pair (n) of the acceptor atom over the antibonding orbital (σ*) of the donor.[2] We discovered an interaction in proteins, termed the n→π* interaction, with similar electronic delocalization.[3−6] In this interaction, a lone pair (n) of the oxygen (O) of a peptide bond overlaps with the antibonding orbital (π*) of the carbonyl group (C′=O) of the subsequent peptide bond (Figure 1A). This interaction underlies the adoption of the Bürgi−Dunitz trajectory for nucleophilic additions to the carbonyl group.[3,4,7] The stereochemical constraints required for an energetically meaningful n→π* interaction are met in several fundamental structural elements in proteins, including α-helices,[5,8,9] 310 helices,[10] and polyproline II-type (PPII) helices,[9,11] as well as within the backbone of peptoids.[12] Hence, the n→π* interaction could be one of the most prevalent noncovalent interactions in proteins and their congeners.
Figure 1

Possible C=X···C=O interactions between adjacent carbonyl groups in a polypeptide chain. (A) n→π* electronic delocalization. (B) Dipole−dipole interaction. (C) Charge−charge interaction.

Possible C=X···C=O interactions between adjacent carbonyl groups in a polypeptide chain. (A) n→π* electronic delocalization. (B) Dipoledipole interaction. (C) Charge−charge interaction. A signature of the n→π* interaction is a short O···C′ contact. Some recent work has attributed such proximity to an attractive interaction that arises from the orthogonal orientation of carbonyl dipoles (Figure 1B).[13] We were skeptical of this interpretation for several reasons. First, the energetically most favorable trajectory of approach of a nucleophile to the carbonyl group (Bürgi−Dunitz trajectory) is not orthogonal to the carbonyl group but is inclined at an obtuse angle, presumably to facilitate the overlap between the lone pair of the nucleophile and the antibonding orbital of the carbonyl group.[6,7] Nucleophilic attack on alkenes, which lack carbonyl-like dipoles, employs a similar Bürgi−Dunitz angle.[14] Second, this short contact occurs in small molecules and in proteins even when the two carbonyl dipoles are not aligned favorably. For example, O and C′ are proximal in an α-helix,[5,9] even though the interaction between adjacent carbonyl dipoles in the α-helix backbone is repulsive.[15] In common protein secondary structures, carbonyl groups that display such short contacts are typically not oriented orthogonally (see: Supporting Information, Figure S1). These observations cast doubt on whether these short contacts can be attributed to dipoledipole interactions. A third possible origin for the proximity of the amide carbonyl groups is a simple Coulombic attraction between the negatively polarized O and positively polarized C′ (Figure 1C).[16] Here, we report on the nature of the intimate interaction between adjacent amide groups. We designed a simple system with which to reveal the origin of the C=X···C′=O interaction (Figure 2).[17] Regardless of its origin, this interaction stabilizes the trans conformation in compounds 1−6 preferentially over the cis conformation. Thus, the value of Ktrans/cis reports on the strength of the C=X···C′=O interaction. This value can be measured in water by using 1H NMR spectroscopy.
Figure 2

Compounds used to examine C=X···C=O interactions between adjacent carbonyl groups in a polypeptide chain.

Compounds used to examine C=X···C=O interactions between adjacent carbonyl groups in a polypeptide chain. We reasoned that the replacement of O with sulfur (S) would distinguish between a charge−charge interaction and n→π* electronic delocalization. A charge−charge interaction would be attenuated because sulfur is less negatively polarized than oxygen (see: Supporting Information, Table S1).[18] On the other hand, this substitution would strengthen n→π* electronic delocalization because sulfur is a softer base than oxygen and thus a better electron-pair donor. Accordingly, a decrease in Ktrans/cis upon this isosteric substitution would indicate that charge−charge attraction dominates this interaction, whereas an increase in Ktrans/cis would implicate n→π* electronic delocalization. Replacing an amide donor (1) with a thioamide donor (4) led to a marked increase in the value of Ktrans/cis (Table 1). Thus, the stabilization of the trans conformation is not due to a charge−charge interaction. Still, its origin could be a dipoledipole interaction, as thioamides have a larger dipole moment than do amides.[19] To discern whether the stabilization of the trans conformation is due to a dipoledipole interaction or n→π* electronic delocalization, we employed a subtle means to alter the distance between the donor and acceptor.
Table 1

Conformational Parameters for Amides 1−3 and Thioamides 4−6

 experimental data
computational data
           En→π* (kcal/mol)
compoundKtrans/cisbring puckercd (Å)cθ (deg)cΔ (Å)cΘ (deg)cd (Å)dθ (deg)dΔ (Å)dΘ (deg)dendoeexoeendofexof
1a4.6endoNDNDNDND3.0699.430.0202.410.421.29NDND
2a2.5NDNDNDNDND3.2388.760.000290.0380.07NDNDND
3a6.7exo2.7798.20.0263.062.86100.740.0263.05ND1.38NDND
47.8endo3.2499.00.0293.443.36102.300.0283.290.862.080.601.47
53.0endo3.5392.00.0060.693.4793.280.00750.870.321.850.231.31
69.9exo3.0994.60.0384.493.18101.590.0384.510.962.150.671.51

From ref 4.

In D2O at 25 °C; values are ±10%.

From X-ray diffraction analysis of the crystalline compound in the trans conformation (ref 20; Figure 3). Parameters are defined in Figures 3 and 4. Mean values are listed for amide 3 and thioamide 6, which have two independent molecules in the asymmetric unit.

In the preferred conformation.

From second-order perturbation theory.

From deletion analysis.

From ref 4. In D2O at 25 °C; values are ±10%. From X-ray diffraction analysis of the crystalline compound in the trans conformation (ref 20; Figure 3). Parameters are defined in Figures 3 and 4. Mean values are listed for amide 3 and thioamide 6, which have two independent molecules in the asymmetric unit.
Figure 3

Crystalline structures of thioamides 4−6 depicting the Bürgi−Dunitz parameters, d and θ. Pyrrolidine ring puckers and values of d and θ are listed in Table 1. The crystalline structures of amides 1 (cis) and 3 (trans) were reported previously.[20]

Figure 4

Relationship between the degree of ester pyramidalization in compounds 1−6 and the value of Ktrans/cis in D2O at 25 °C (Table 1). Closed symbols, experimental values; open symbols, computational values.

In the preferred conformation. From second-order perturbation theory. From deletion analysis. The gauche effect arising from a 4S electron-withdrawing group (EWG) is known to enforce a Cγ-endo ring pucker upon the pyrrolidine ring of a proline residue.[4] In the Cγ-endo pucker, the O or S donor and C=O acceptor will likely be too far apart for appreciable orbital overlap. In contrast, they are close enough for a dipoledipole interaction (E α r−3). If the interaction between adjacent carbonyl groups is dipolar in nature, then the isosteric substitution of an amide (2) with a thioamide (5) would result in a substantial increase in Ktrans/cis because of the larger dipole moment of thioamides. The value of Ktrans/cis for amide 2 and thioamide 5 were within experimental error (Table 1). Accordingly, a dipoledipole interaction cannot stabilize the trans conformation significantly. We next modified our model system to verify that enhanced orbital overlap does indeed correlate with an increase in the stability of the trans conformation. Antithetical to a 4S EWG, a 4R EWG decreases the distance between the donor and acceptor by strongly enforcing a Cγ-exo ring pucker.[4] As expected, the value of Ktrans/cis for thioamide 6 is significantly greater than that of thioamide 4 (Table 1). Next, we employed X-ray diffraction analysis of thioamides 4−6 to validate our assumptions (Figure 3). Electronic delocalization requires that the distance between the donor atom (S) and acceptor atom (C′) be less than the sum of their van der Waals radii (r + r < 3.50 Å). In agreement with our predictions, the distances between the donor and the acceptor atoms in 4 and 6 are <3.50 Å, whereas that in 5 is >3.50 Å (Table 1). None of these thioamides display orthogonally oriented carbonyl dipoles. Crystalline structures of thioamides 4−6 depicting the Bürgi−Dunitz parameters, d and θ. Pyrrolidine ring puckers and values of d and θ are listed in Table 1. The crystalline structures of amides 1 (cis) and 3 (trans) were reported previously.[20] The X-ray diffraction analyses provide another informative parameter. The ester carbon, C′, of compounds 3−6 is at the apex of a pyramid that is directed toward X (Table 1). A charge−charge interaction would predict a higher degree of pyramidalization for amides than thioamides, which is inconsistent with the experimental data. A dipoledipole interaction would pyramidalize in the opposite direction, as the positive pole of the thioamide dipole is closer to C′ than the negative pole. Rather, both the direction and the extent of the apicality of C′ is consistent with an n→π* interaction, which can be envisaged as a small step along the Bürgi−Dunitz trajectory.[21] Most interestingly, the degree of pyramidalization correlates with a measure of the strength of the n→π* interaction, the value of Ktrans/cis (Figure 4). Relationship between the degree of ester pyramidalization in compounds 1−6 and the value of Ktrans/cis in D2O at 25 °C (Table 1). Closed symbols, experimental values; open symbols, computational values. To interpret these experimental data further, we resorted to hybrid density functional theory (DFT) and Natural Bond Orbital (NBO) analysis.[22] Geometry optimizations, frequency calculations, and NBO analyses were performed at the B3LYP/6-311+G(2d,p) level of theory on preferred conformations of 1−3(4) and four conformations of 4−6 (see Supporting Information, Table S1). The stabilization afforded by n→π* electronic delocalization was estimated by using second-order perturbation theory as implemented in NBO 5.0 and deletion analysis. The experimental data are reflected in the computations. Thioamides are indeed better than amides as electron-pair donors (Table 1). The SCF energy of the system increases upon deletion of the n→π* electronic delocalization, a result inexplicable by consideration of a classical dipoledipole interaction. In addition, our computational analyses echo both the observed effect of a Cγ EWG on pyrrolidine ring pucker and that of ring pucker on the extent of n→π* electronic delocalization (Table S1). In particular, values of Ktrans/cis and relevant overlap between n and π* orbitals increases in the order 3 > 1 > 2 among the amides and 6 > 4 > 5 among the thioamides (Figure 5).
Figure 5

Overlap between n and π* orbitals in the preferred conformations of amides 1−3 and thioamides 4−6. The overlap integrals are 1, 0.0749; 2, 0.0493; 3, 0.1073; 4, 0.1031; 5, 0.0814; 6, 0.1314. Depictions were generated with NBOView 1.1.[26]

Overlap between n and π* orbitals in the preferred conformations of amides 1−3 and thioamides 4−6. The overlap integrals are 1, 0.0749; 2, 0.0493; 3, 0.1073; 4, 0.1031; 5, 0.0814; 6, 0.1314. Depictions were generated with NBOView 1.1.[26] Our experimental and computational analyses indicate that the interaction between adjacent carbonyl groups in proteins has substantial resonance character. The stereochemical criteria necessary for these n→π* interactions are met in common secondary structures of proteins.[9] Moreover, some of the conformational stability of the PPII helix, a structure adopted by individual strands in the collagen triple helix[23] and by unfolded polypeptide chains,[24] has already been attributed in part to n→π* interactions.[11] Likewise, the presence of n→π* interactions in α-helices is consistent with the C=O bonds in α-helices being longer than those in β-sheets.[25] Although the contribution of each individual n→π* interaction is small—the range of Ktrans/cis values herein corresponds to 0.8 kcal/mol at 25 °C—their contribution to protein structure is cumulative (and could be cooperative[5]). Finally, we note that n→π* electronic delocalization likely plays an important role in many protein−ligand interactions.[9,10] Our data indicate that the isosteric substitution of an amide donor with a thioamide could increase ligand affinity as a result of enhanced n→π* electronic delocalization. Accordingly, this tenet bears on the process of lead optimization in medicinal chemistry.
  26 in total

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Journal:  J Mol Biol       Date:  1995-04-28       Impact factor: 5.469

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