| Literature DB >> 32096889 |
Cristóbal Pérez1,2, Amanda L Steber1,2, Berhane Temelso3, Zbigniew Kisiel4, Melanie Schnell1,2.
Abstract
Carbohydrates are ubiquitous biomolecules in nature. The vast majority of their biomolecular activity takes place in aqueous environments. Molecular reactivity and functionality are, therefore, often strongly influenced by not only interactions with equivalent counterparts, but also with the surrounding water molecules. Glycoaldehyde (Gly) represents a prototypical system to identify the relevant interactions and the balance that governs them. Here we present a broadband rotational-spectroscopy study on the stepwise hydration of the Gly dimer with up to three water molecules. We reveal the preferred hydrogen-bond networks formed when water molecules sequentially bond to the sugar dimer. We observe that the dimer structure and the hydrogen-bond networks at play remarkably change upon the addition of just a single water molecule to the dimer. Further addition of water molecules does not significantly alter the observed hydrogen-bond topologies.Entities:
Keywords: Chirality; Hydration; Hydrogen bonding; Rotational Spectroscopy; Self-aggregation
Year: 2020 PMID: 32096889 PMCID: PMC7318665 DOI: 10.1002/anie.201914888
Source DB: PubMed Journal: Angew Chem Int Ed Engl ISSN: 1433-7851 Impact factor: 15.336
Figure 1Sections of the rotational spectrum of (Gly)2‐(H2O)2, showing the effect of the single H2 18O isotopic substitution in the spectrum of the cluster depending on the substituted water unit. The black trace is the experimental spectrum (4 million acquisitions), the colored traces are simulations at 1.5 K based on the fitted rotational parameters. The red trace simulates the spectrum of the species with two H2 16O molecules. The blue and green traces show the spectra of single H2 18O insertions according to the color code shown in the structure. The rotational levels involved in each transition are denoted using the standard asymmetric‐top notation, J , where J is the total rotational angular‐momentum quantum number and K, K represent the quantum numbers for the projection of the angular momentum onto the symmetry axis (a‐ or c‐axis) in the two limiting cases of prolate and oblate symmetric tops, respectively.
Experimentally determined rotational parameters for the (Gly)2‐(H2O)1–3 complexes. A, B, and C are the rotational constants, Δ, Δ, Δ, δ, and δ are the centrifugal‐distortion constants, σ is the deviation of the fit, N is the number of transitions in the fit, and κ is Ray's asymmetry parameter defined as (2B−A−C)/(A−C).
|
|
(Gly)2‐H2O |
(Gly)2‐(H2O)2 |
Gly)2‐(H2O)3 |
|---|---|---|---|
|
|
1707.45161(31) |
1160.01937(62) |
789.9518(16) |
|
|
998.95996(22) |
860.74300(26) |
673.87562(84) |
|
|
862.07586(24) |
659.75702(27) |
507.12181(52) |
|
|
|
|
|
|
Δ |
0.7619(50) |
0.1264(30) |
0.2670(77) |
|
Δ |
−2.0090(95) |
1.172(20) |
−0.597(34) |
|
Δ |
4.6940(95) |
−0.491(36) |
– |
|
δ |
0.1988(13) |
– |
0.0997(39) |
|
δ |
0.602(24) |
– |
−0.113(29) |
|
|
|
|
|
|
σ (kHz) |
5.1 |
6.8 |
8.2 |
|
|
104 |
82 |
42 |
|
|
|
|
|
|
κ |
−0.67 |
−0.19 |
0.18 |
Figure 2Experimental structures for a) (Gly)2, b) (Gly)2‐H2O, c) (Gly)2‐(H2O)2, and d) (Gly)2‐(H2O)3. The structure of (Gly)2 was taken from Zinn et al.11 (b–d) are the results of r 0 least‐squares fits to the available moments of inertia for each cluster. The relevant experimental O⋅⋅⋅O distances (black) are compared to those predicted by theory with the MP2/aVDZ method (blue). The bifurcated HBs are highlighted by dotted red lines. All distances are in Å. The NCI plots map the location and strength of intermolecular interactions. Interactions range from attractive, strong HBs shown in blue to repulsive interactions shown in red based on the sign of (λ2)ρ. λ2 is the second eigenvalue of the electron‐density Hessian and ρ is the electron density. The two‐body stabilization energies for each pairwise interaction within each cluster and the total binding energies (BE) are also displayed in blue. Energies are shown in kJ mol−1 and were calculated using the MP2‐F12/VTZ‐F12//MP2/aVDZ method.