53 research outputs found

    Cooperativity in Tetrel Bonds

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    A theoretical study of the cooperativity in linear chains of (H<sub>3</sub>SiCN)<sub><i>n</i></sub> and (H<sub>3</sub>SiNC)<sub><i>n</i></sub> complexes connected by tetrel bonds has been carried out by means of MP2 and CCSD­(T) computational methods. In all cases, a favorable cooperativity is observed, especially in some of the largest linear chains of (H<sub>3</sub>SiNC)<sub><i>n</i></sub>, where the effect is so large that the SiH<sub>3</sub> group is almost equidistant to the two surrounding CN groups and it becomes planar. In addition, the combination of tetrel bonds with other weak interactions (halogen, chalcogen, pnicogen, triel, beryllium, lithium, and hydrogen bond) has been explored using ternary complexes, (H<sub>3</sub>SiCN)<sub>2</sub>:XY and (H<sub>3</sub>SiNC)<sub>2</sub>:XY. In all cases, positive cooperativity is obtained, especially in the (H<sub>3</sub>SiNC)<sub>2</sub>:ClF and (H<sub>3</sub>SiNC)<sub>2</sub>:SHF ternary complexes, where, respectively, halogen and chalcogen shared complexes are formed

    Complexes between Dihydrogen and Amine, Phosphine, and Arsine Derivatives. Hydrogen Bond versus Pnictogen Interaction

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    A theoretical study of the complexes between dihydrogen, H<sub>2</sub>, and a series of amine, phosphine, and arsine derivatives (ZH<sub>3</sub> and ZH<sub>2</sub>X, with Z = N, P, or As and X = F, Cl, CN, or CH<sub>3</sub>) has been carried out using ab initio methods (MP2/aug-cc-pVTZ). Three energetic minima configurations have been characterized for each case with the H<sub>2</sub> molecule in the proximity of the pnictogen atom (Z). In configuration A, the σ-electrons of H<sub>2</sub> interact with σ-hole region of the pnictogen atom generated by the of X–Z bond. These complexes can be ascribed as pnictogen bonded. In configuration C, the lone electron pair of Z acts as the Lewis base, and H<sub>2</sub> plays the role of the Lewis acid. Finally, configuration B presents a variety of noncovalent interactions depending on the binary complex considered. The atoms-in-molecules theory (AIM), natural bond orbitals (NBO) method as well as the density functional theory–symmetry adapted perturbation theory (DFT-SAPT) approach were used in this study to deepen the nature of the interactions considered

    Properties of cationic pnicogen-bonded complexes F<sub>4-</sub><i><sub>n</sub></i>H<i><sub>n</sub></i>P<sup>+</sup>:N-base with H–P···N linear and <i>n</i> = 1–4

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    <div><p>ABSTRACT</p><p><i>Ab initio</i> MP2/aug'-cc-pVTZ calculations have been carried out to investigate the pnicogen-bonded complexes F<sub>4-</sub><i><sub>n</sub></i>H<i><sub>n</sub></i>P<sup>+</sup>:N-base, for <i>n</i> = 1–4, each with a linear or nearly linear H<sub>ax</sub>–P···N alignment. The sp<sup>3</sup>-hybridised nitrogen bases include NH<sub>3</sub>, NClH<sub>2</sub>, NFH<sub>2</sub>, NCl<sub>2</sub>H, NCl<sub>3</sub>, NFCl<sub>2</sub>, NF<sub>2</sub>H, NF<sub>2</sub>Cl, and NF<sub>3,</sub> and the sp bases are NCNH<sub>2</sub>, NCCH<sub>3</sub>, NP, NCOH, NCCl, NCH, NCF, NCCN, and N<sub>2</sub>. Binding energies increase as the P–N distance decreases, with an exponential curve showing this relationship when complexes with sp<sup>3</sup> and sp hybridised bases are treated separately. However, the correlations are not as good as they are for the complexes F<sub>4-</sub><i><sub>n</sub></i>H<i><sub>n</sub></i>P<sup>+</sup>:N-base for <i>n</i> = 0–3 with F–P···N linear. Different patterns are observed for the change in the binding energies of complexes with a particular base as the number of F atoms in the acid changes. Thus, the particular acid–base pair is a factor in determining the binding energies of these complexes.</p><p>Three different charge-transfer interactions stabilise these complexes, namely N<sub>lp</sub>→σ*P–H<sub>ax</sub>, N<sub>lp</sub>→σ*P–F<sub>eq</sub>, and N<sub>lp</sub>→σ*P–H<sub>eq</sub>. Unlike the corresponding complexes with F–P···N linear, N<sub>lp</sub>→σ*P–H<sub>ax</sub> is not always the dominant charge-transfer interaction, since N<sub>lp</sub>→σ*P–F<sub>eq</sub> is greater in some complexes. N<sub>lp</sub>→σ*P–H<sub>eq</sub> makes the smallest contribution to the total charge-transfer energy. The total charge-transfer energies of all complexes increase exponentially as the P–N distance decreases in a manner very similar to that observed for the series of complexes with F–P···N linear.</p><p>Equation-of-motion coupled cluster singles and doubles (EOM-CCSD) spin–spin coupling constants <sup>1p</sup>J(P–N) across the pnicogen bond vary with the P–N distance, but different patterns are observed which depend on the nature of the acid, and for some acids, on the hybridisation of the nitrogen base. <sup>1p</sup>J(P–N) values for complexes of F<sub>3</sub>HP<sup>+</sup> initially increase as the P–N distance decreases, reach a maximum, and then decrease with decreasing P–N distance as the P···N bond acquires increased covalent character. <sup>1p</sup>J(P–N) for complexes with H–P···N linear and those with F–P···N linear exhibit similar distance dependencies depending on the number of F atoms in equatorial positions and the hybridisation of the base. Complexation may increase, decrease, or leave the P–H<sub>ax</sub> distance unchanged, but <sup>1</sup>J(P–H<sub>ax</sub>) always decreases relative to the corresponding isolated ion. Decreasing <sup>1</sup>J(P–H<sub>ax</sub>) can be related to decreasing intermolecular P–N distance.</p></div

    Single Electron Pnicogen Bonded Complexes

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    A theoretical study of the complexes formed by monosubstituted phosphines (XH<sub>2</sub>P) and the methyl radical (CH<sub>3</sub>) has been carried out by means of MP2 and CCSD­(T) computational methods. Two minima configurations have been obtained for each XH<sub>2</sub>P:CH<sub>3</sub> complex. The first one shows small P–C distances and, in general, large interaction energies. It is the most stable one except in the case of the H<sub>3</sub>P:CH<sub>3</sub> complex. The second minimum where the P–C distance is large and resembles a typical weak pnicogen bond interaction shows interaction energies between −9.8 and −3.7 kJ mol<sup>–1</sup>. A charge transfer from the unpaired electron of the methyl radical to the P–X σ* orbital is responsible for the interaction in the second minima complexes. The transition state (TS) structures that connect the two minima for each XH<sub>2</sub>P:CH<sub>3</sub> complex have been localized and characterized

    Pnicogen-Bonded Cyclic Trimers (PH<sub>2</sub>X)<sub>3</sub> with X = F, Cl, OH, NC, CN, CH<sub>3</sub>, H, and BH<sub>2</sub>

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    Ab initio MP2/aug’-cc-pVTZ calculations have been carried out to determine the structures and binding energies of cyclic trimers (PH<sub>2</sub>X)<sub>3</sub> with X = F, Cl, OH, NC, CN, CH<sub>3</sub>, H, and BH<sub>2</sub>. Except for [PH<sub>2</sub>(CH<sub>3</sub>)]<sub>3</sub>, these complexes have <i>C</i><sub>3<i>h</i></sub> symmetry and binding energies between −17 and −63 kJ mol<sup>–1</sup>. Many-body interaction energy analyses indicate that the two-body terms are dominant, accounting for 97–103% of the total binding energy. Except for the trimer [PH<sub>2</sub>(OH)]<sub>3</sub>, the three-body terms are stabilizing. Charge transfer from the lone pair on one P atom to an antibonding σ* orbital of the P atom adjacent to the lone pair plays a very significant role in stabilization. The charge-transfer energies correlate linearly with the trimer binding energies. NBO, AIM, and ELF analyses have been used to characterize bonds, lone pairs, and the degree of covalency of the P···P pnicogen bonds. The NMR properties of chemical shielding and <sup>31</sup>P–<sup>31</sup>P coupling constants have also been evaluated. Although the <sup>31</sup>P chemical shieldings in the five most strongly bound trimers increase relative to the corresponding isolated monomers, there is no correlation between the chemical shieldings and the charges on the P atoms. EOM-CCSD <sup>31</sup>P–<sup>31</sup>P spin–spin coupling constants computed for four (PH<sub>2</sub>X)<sub>3</sub> trimers fit nicely onto a plot of <sup>1p</sup>J­(P–P) versus the P–P distance for (PH<sub>2</sub>X)<sub>2</sub> dimers. A coupling constant versus distance plot for the four trimers has a second-order trendline which has been used to predict the values of <sup>1p</sup>J­(P–P) for the remaining trimers

    Pnicogen-Bonded Complexes H<sub><i>n</i></sub>F<sub>5–<i>n</i></sub>P:N-Base, for <i>n</i> = 0–5

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    Ab initio MP2/augâ€Č-cc-pVTZ calculations have been carried out on the pnicogen-bonded complexes H<sub><i>n</i></sub>F<sub>5–<i>n</i></sub>P:N-base, for <i>n</i> = 0–5 and nitrogen bases NC<sup>–</sup>, NCLi, NP, NCH, and NCF. The structures of these complexes have either <i>C</i><sub>4<i>v</i></sub> or <i>C</i><sub>2<i>v</i></sub> symmetry with one exception. P–N distances and interaction energies vary dramatically in these complexes, while F<sub>ax</sub>–P–F<sub>eq</sub> angles in complexes with PF<sub>5</sub> vary from 91° at short P–N distances to 100° at long distances. The value of this angle approaches the F<sub>ax</sub>–P–F<sub>eq</sub> angle of 102° computed for the Berry pseudorotation transition structure which interconverts axial and equatorial F atoms of PF<sub>5</sub>. The computed distances and F<sub>ax</sub>–P–F<sub>eq</sub> angles in complexes F<sub>5</sub>P:N-base are consistent with experimental CSD data. For a fixed acid, interaction energies decrease in the order NC<sup>–</sup> > NCLi > NP > NCH > NCF. In contrast, for a fixed base, there is no single pattern for the variations in distances and interaction energies as a function of the acid. This suggests that there are multiple factors that influence these properties. The dominant factor appears to be the number of F atoms in equatorial positions, and then a linear F<sub>ax</sub>–P···N rather than H<sub>ax</sub>–P···N alignment. The acids may be grouped into pairs (PF<sub>5</sub>, PHF<sub>4</sub>) with four equatorial F atoms, then (PH<sub>4</sub>F, PH<sub>2</sub>F<sub>3</sub>) with F<sub>ax</sub>–P···N linear, and then (PH<sub>3</sub>F<sub>2</sub> and PH<sub>5</sub>) with H<sub>ax</sub>–P···N linear. The electron-donating ability of the base is also a factor in determining the structures and interaction energies of these complexes. Charge transfer from the N lone pair to the σ* P–A<sub>ax</sub> orbital stabilizes H<sub><i>n</i></sub>F<sub>5–<i>n</i></sub>P:N-base complexes, with A<sub>ax</sub> either F<sub>ax</sub> or H<sub>ax</sub>. The total charge-transfer energies correlate with the interaction energies of these complexes. Spin–spin coupling constants <sup>1p</sup><i>J</i>(P–N) for (PF<sub>5</sub>, PHF<sub>4</sub>) complexes with nitrogen bases are negative with the strongest bases NC<sup>–</sup> and NCLi but positive for the remaining bases. Complexes of (PH<sub>4</sub>F, PH<sub>2</sub>F<sub>3</sub>) with these same two strong bases and H<sub>4</sub>FP:NP have positive <sup>1p</sup><i>J</i>(P–N) values but negative values for the remaining bases. (PH<sub>5</sub>, PH<sub>3</sub>F<sub>2</sub>) have negative values of <sup>1p</sup><i>J</i>(P–N) only for complexes with NC<sup>–</sup>. Values of <sup>1</sup><i>J</i>(P–F<sub>ax</sub>) and <sup>1</sup><i>J</i>(P–H<sub>ax</sub>) correlate with the P–F<sub>ax</sub> and P–H<sub>ax</sub> distances, respectively

    Ab Initio Study of Ternary Complexes X:(HCNH)<sup>+</sup>:Z with X, Z = NCH, CNH, FH, ClH, and FCl: Diminutive Cooperative Effects on Structures, Binding Energies, and Spin–Spin Coupling Constants Across Hydrogen Bonds

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    Ab initio calculations have been performed on a series of complexes in which (HCNH)<sup>+</sup> is the proton donor and CNH, NCH, FH, ClH, and FCl (molecules X and Z) are the proton acceptors in binary complexes X:HCNH<sup>+</sup> and HCNH<sup>+</sup>:Z, and ternary complexes X:HCNH<sup>+</sup>:Z. These complexes are stabilized by C–H<sup>+</sup>···A and N–H<sup>+</sup>···A hydrogen bonds, where A is the electron-pair donor atom of molecules X and Z. Binding energies of the ternary complexes are less than the sum of the binding energies of the corresponding binary complexes. In general, as the binding energy of the binary complex increases, the diminutive cooperative effect increases. The structures of these complexes, data from the AIM analyses, and coupling constants <sup>1</sup><i>J</i>(N–H), <sup>1h</sup><i>J</i>(H–A), and <sup>2h</sup><i>J</i>(N–A) for the N–H<sup>+</sup>···A hydrogen bonds, and <sup>1</sup><i>J</i>(C–H), <sup>1h</sup><i>J</i>(H–A), and <sup>2h</sup><i>J</i>(C–A) for the C–H<sup>+</sup>···A hydrogen bonds provide convincing evidence of diminutive cooperative effects in these ternary complexes. In particular, the symmetric N···H<sup>+</sup>···N hydrogen bond in HCNH<sup>+</sup>:NCH looses proton-shared character in the ternary complexes X:HCNH<sup>+</sup>:NCH, while the proton-shared character of the C···H<sup>+</sup>···C hydrogen bond in HNC:HCNH<sup>+</sup> decreases in the ternary complexes HNC:HCNH<sup>+</sup>:Z and eventually becomes a traditional hydrogen bond as the strength of the HCNH<sup>+</sup>···Z interaction increases

    Characterizing Traditional and Chlorine-Shared Halogen Bonds in Complexes of Phosphine Derivatives with ClF and Cl<sub>2</sub>

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    Ab initio MP2/aug’-cc-pVTZ calculations have been carried out on the halogen-bonded complexes H<sub>2</sub>XP:ClF and H<sub>2</sub>XP:Cl<sub>2</sub>, with X = F, Cl, OH, NC, CN, CCH, CH<sub>3</sub>, and H. H<sub>2</sub>XP:ClF complexes are stabilized by chlorine-shared halogen bonds with short P–Cl and significantly elongated Cl–F distances. H<sub>2</sub>XP:Cl<sub>2</sub> complexes with X = OH and CH<sub>3</sub> form only chlorine-shared halogen bonds, while those with X = H, NC, and CN form only traditional halogen bonds. On the H<sub>2</sub>FP:Cl<sub>2</sub>, H<sub>2</sub>(CCH)­P:Cl<sub>2</sub>, and H<sub>2</sub>ClP:Cl<sub>2</sub> potential surfaces small barriers separate two equilibrium structures, one with a traditional halogen bond and the other with a chlorine-shared bond. The binding energies of H<sub>2</sub>XP:ClF and H<sub>2</sub>XP:Cl<sub>2</sub> complexes are influenced by the electron-donating ability of H<sub>2</sub>XP and the electron accepting ability of ClF and ClCl, the nature of the halogen bond, other secondary interactions, and charge-transfer interactions. Changes in electron populations on P, F, and Cl upon complex formation do not correlate with changes in the chemical shieldings of these atoms. EOM-CCSD spin–spin coupling constants for complexes with chlorine-shared halogen bonds do not exhibit the usual dependencies on distance. <sup>2X</sup><i>J</i>(P–F) and <sup>2X</sup><i>J</i>(P–Cl) for complexes with chlorine-shared halogen bonds do not correlate with P–F and P–Cl distances, respectively. <sup>1X</sup><i>J</i>(P–Cl) values for H<sub>2</sub>XP:ClF correlate best with the Cl–F distance, and approach the values of <sup>1</sup><i>J</i>(P–Cl) for the corresponding cations H<sub>2</sub>XPCl<sup>+</sup>. Values of <sup>1X</sup><i>J</i>(P–Cl) for complexes H<sub>2</sub>XP:ClCl with chlorine-shared halogen bonds correlate with the binding energies of these complexes. <sup>1</sup><i>J</i>(F–Cl) and <sup>1</sup><i>J</i>(Cl–Cl) for complexes with chlorine-shared halogen bonds correlate linearly with the distance between P and the proximal Cl atom. In contrast, <sup>2X</sup><i>J</i>(P–Cl) and <sup>1X</sup><i>J</i>(P–Cl) for complexes with traditional halogen bonds exhibit more normal distance dependencies

    Fostering the Basic Instinct of Boron in Boron–Beryllium Interactions

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    A set of complexes L<sub>2</sub>HB···BeX<sub>2</sub> (L = CNH, CO, CS, N<sub>2</sub>, NH<sub>3</sub>, NCCH<sub>3</sub>, PH<sub>3</sub>, PF<sub>3</sub>, PMe<sub>3</sub>, OH<sub>2</sub>; X = H, F) containing a boron–beryllium bond is described at the M06-2X/6-311+G­(3df,2pd)//M062-2X/6-31+G­(d) level of theory. In this quite unusual bond, boron acts as a Lewis base and beryllium as a Lewis acid, reaching binding energies up to −283.3 kJ/mol ((H<sub>2</sub>O)<sub>2</sub>HB···BeF<sub>2</sub>). The stabilization of these complexes is possible thanks to the σ-donor role of the L ligands in the L<sub>2</sub>HB···BeX<sub>2</sub> structures and the powerful acceptor nature of beryllium. According to the topology of the density, these B–Be interactions present positive laplacian values and negative energy densities, covering different degrees of electron sharing. ELF calculations allowed measuring the population in the interboundary B–Be region, which varies between 0.20 and 2.05 electrons upon switching from the weakest ((CS)<sub>2</sub>HB···BeH<sub>2</sub>) to the strongest complex ((H<sub>2</sub>O)<sub>2</sub>HB···BeF<sub>2</sub>). These B–Be interactions can be considered as beryllium bonds in most cases
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