6 research outputs found
How the H‑Bond Layout Determines Mechanical Properties of Crystalline Amino Acid Hydrogen Maleates
The stiffness tensor
and elastic anisotropy characteristics for
the crystalline hydrogen maleates of l-isoleucinium, l-leucinium, and l-norvalinium with l-norvaline
have been calculated using the periodic DFT calculations and atom-centered
basis sets. The H-bond orientations have been compared with spatial
directions of the minimum and maximum values of Young’s modulus,
shear modulus, and linear compressibility. In spite of the similar
layered structures, l-isoleucinium and l-leucinium
hydrogen maleates show significant difference in elastic moduli anisotropy.
The flexibility of l-leucinium hydrogen maleate is explained
by the relatively high universal elastic anisotropy index and the
large anisotropy ratios of elastic moduli. In its turn, this index
is determined by the almost coincidental Young’s modulus maximum
direction and the orientation of the strongest H-bonds
Cl···Cl Interactions in Molecular Crystals: Insights from the Theoretical Charge Density Analysis
The
structure, IR harmonic frequencies and intensities of normal vibrations
of 20 molecular crystals with the X–Cl···Cl–X
contacts of different types, where X = C, Cl, and F and the Cl···Cl
distance varying from ∼3.0 to ∼4.0 Å, are computed
using the solid-state DFT method. The obtained crystalline wave functions
have been further used to define and describe quantitatively the Cl···Cl
interactions via the electron-density features at the Cl···Cl
bond critical points. We found that the electron-density at the bond
critical point is almost independent of the particular type of the
contact or hybridization of the ipso carbon atom. The energy of Cl···Cl
interactions, <i>E</i><sub>int</sub>, is evaluated from
the linking <i>E</i><sub>int</sub> and local electronic
kinetic energy density at the Cl···Cl bond critical
points. <i>E</i><sub>int</sub> varies from 2 to 12 kJ/mol.
The applicability of the geometrical criterion for the detection of
the Cl···Cl interactions in crystals with two or more
intermolecular Cl···Cl contacts for the unique chlorine
atom is not straightforward. The detection of these interactions in
such crystals may be done by the quantum-topological analysis of the
periodic electron density
Halogen Bonding and Other Iodine Interactions in Crystals of Dihydrothiazolo(oxazino)quinolinium Oligoiodides from the Electron-Density Viewpoint
The spatial organization of electron
density in dihydrothiazolo(oxazino)quinolinium
crystals with oligoiodide anions of various structures has been studied
on the basis of 3D periodic Kohn–Sham calculations. The combination
of QTAIMC and the analysis of one-electron potential and electrostatic
potential has revealed the significant differences between halogen
bonds (Type II interactions) and van der Waals (Type I) interactions
for iodine atoms in crystalline environment. The traces of σ-holes
in electrostatic potential on the zero-flux interatomic surfaces of
iodine moieties are the distinctive feature of halogen bonding; they
do not appear in the weak van der Waals I···I interactions
at all. The analysis of superposition of the gradient fields of the
electron density and electrostatic potential has allowed detection
of the strong electron redistribution along the oligoiodide chain
[I<sub>3</sub><sup>–</sup>···II···I<sub>3</sub><sup>–</sup>]; the electron density is shifted from
I<sub>3</sub><sup>–</sup> moiety to the cation via iodine molecule
I<sub>2</sub> as a mediator. The quantitative relationship between
the experimentally measured dissociation energy <i>D</i><sub>e</sub>(II/I···I) and the kinetic energy
density at the bond critical point in the whole range of observed
iodine interactions has been established
Noncovalent Interactions in Crystalline Picolinic Acid N‑Oxide: Insights from Experimental and Theoretical Charge Density Analysis
This study provides a detailed description of noncovalent
interactions
of different types and strengths in the title crystal using a combined
experimental and theoretical study of the charge density distribution.
The nature of the noncovalent interactions is visualized using information
theory and through the superposition of the gradient fields in the
electron density and electrostatic potential. The energy of the intramolecular
O–H···O bond, intermolecular C–H···O
bonds, and π-stacking interactions, <i>E</i><sub>int</sub>, are evaluated from empirical correlations between <i>E</i><sub>int</sub> and geometrical and electron-density bond critical
point parameters. The complete set of noncovalent interactions including
the strong intramolecular O–H···O (<i>E</i><sub>int</sub> > 90 kJ/mol) and weak C–H···O
(<i>E</i><sub>int</sub> < 10 kJ/mol) hydrogen bonds,
and π-stacking interactions (<i>E</i><sub>int</sub> < 4 kJ/mol) is quantitatively described. The results from the
experimental charge density analysis are compared with periodic quantum
calculations using density functional theory with the Grimme dispersion
correction. It was found that the Grimme dispersion correction did
not provide a good simultaneous description of both weak and strong
noncovalent interactions in the studied crystal. It is shown that
the obtained energies of noncovalent interactions lead to a reasonable
value of the lattice energy. The latter is treated as the total intermolecular
interaction energy
Noncovalent Interactions in Crystalline Picolinic Acid N‑Oxide: Insights from Experimental and Theoretical Charge Density Analysis
This study provides a detailed description of noncovalent
interactions
of different types and strengths in the title crystal using a combined
experimental and theoretical study of the charge density distribution.
The nature of the noncovalent interactions is visualized using information
theory and through the superposition of the gradient fields in the
electron density and electrostatic potential. The energy of the intramolecular
O–H···O bond, intermolecular C–H···O
bonds, and π-stacking interactions, <i>E</i><sub>int</sub>, are evaluated from empirical correlations between <i>E</i><sub>int</sub> and geometrical and electron-density bond critical
point parameters. The complete set of noncovalent interactions including
the strong intramolecular O–H···O (<i>E</i><sub>int</sub> > 90 kJ/mol) and weak C–H···O
(<i>E</i><sub>int</sub> < 10 kJ/mol) hydrogen bonds,
and π-stacking interactions (<i>E</i><sub>int</sub> < 4 kJ/mol) is quantitatively described. The results from the
experimental charge density analysis are compared with periodic quantum
calculations using density functional theory with the Grimme dispersion
correction. It was found that the Grimme dispersion correction did
not provide a good simultaneous description of both weak and strong
noncovalent interactions in the studied crystal. It is shown that
the obtained energies of noncovalent interactions lead to a reasonable
value of the lattice energy. The latter is treated as the total intermolecular
interaction energy
Evaluation of the Lattice Energy of the Two-Component Molecular Crystals Using Solid-State Density Functional Theory
The lattice energy <i>E</i><sub>latt</sub> of the two-component
crystals (three co-crystals, a salt, and a hydrate) is evaluated using
two schemes. The first one is based on the total energy of the crystal
and its components computed using the solid-state density functional
theory method with the plane-wave basis set. The second approach explores
intermolecular energies estimated using the bond critical point parameters
obtained from the Bader analysis of crystalline electron density or
the pairwise potentials. The <i>E</i><sub>latt</sub> values
of two-component crystals are found to be lower or equal to the sum
of the absolute sublimation enthalpies of the pure components. The
computed energies of the supramolecular synthons vary from ∼80
to ∼30 kJ/mol and decrease in the following order: acid–amide
> acid–pyridine > hydroxyl–acid > amide–amide
> hydroxyl–pyridine. The contributions from different types
of noncovalent interactions to the <i>E</i><sub>latt</sub> value are analyzed. We found that at least 50% of the lattice energy
comes from the heterosynthon and a few relatively strong H-bonds between
the heterodimer and the adjacent molecules