Exposing Key Vibrational Contributions to Properties of Organic Molecular Solids with High Signal, Low Frequency Neutron Spectroscopy and Ab Initio Simulations
Abstract:Stability
and response of supramolecular forms is important to
many areas in materials science, and contributions from vibrations
can be crucial. We have collected the first spectra of organic molecular
crystals and polymorphic cocrystals using the next-generation, high-signal
VISION spectrometer in the far-infrared (FIR) and mid-infrared (MIR)
range. Unambiguously different spectral signatures were found for
carbamazepine and two polymorphs of the carbamazepine-saccharin cocrystal,
including numerous modes un… Show more
“…normal mode decomposition into local mode contributions and the relation of normal modes to local modes with the help of an adiabatic connection scheme, which has been successfully applied to molecular systems . With the emerging number of experimental as well as theoretical studies on IR and Raman spectra of crystalline materials, ,− this project is more than timely.…”
The local vibrational mode analysis developed by Konkoli and Cremer has been successfully applied to characterize the intrinsic bond strength via local bond stretching force constants in molecular systems. A wealth of new insights into covalent bonding and weak chemical interactions ranging from hydrogen, halogen, pnicogen, and chalcogen to tetrel bonding has been obtained. In this work we extend the local vibrational mode analysis to periodic systems, i.e. crystals, allowing for the first time a quantitative in situ measure of bond strength in the extended systems of one, two, and three dimensions. We present the study of onedimensional polyacetylene and hydrogen fluoride chains and two-dimensional layers of graphene, water, and melamine-cyanurate as well as three-dimensional ice I h and crystalline acetone. Besides serving as a new powerful tool for the analysis of bonding in crystals, a systematic comparison of the intrinsic bond strength in periodic systems and that in isolated molecules becomes possible, providing new details into structure and bonding changes upon crystallization. The potential application for the analysis of solid-state vibrational spectra will be discussed.
“…normal mode decomposition into local mode contributions and the relation of normal modes to local modes with the help of an adiabatic connection scheme, which has been successfully applied to molecular systems . With the emerging number of experimental as well as theoretical studies on IR and Raman spectra of crystalline materials, ,− this project is more than timely.…”
The local vibrational mode analysis developed by Konkoli and Cremer has been successfully applied to characterize the intrinsic bond strength via local bond stretching force constants in molecular systems. A wealth of new insights into covalent bonding and weak chemical interactions ranging from hydrogen, halogen, pnicogen, and chalcogen to tetrel bonding has been obtained. In this work we extend the local vibrational mode analysis to periodic systems, i.e. crystals, allowing for the first time a quantitative in situ measure of bond strength in the extended systems of one, two, and three dimensions. We present the study of onedimensional polyacetylene and hydrogen fluoride chains and two-dimensional layers of graphene, water, and melamine-cyanurate as well as three-dimensional ice I h and crystalline acetone. Besides serving as a new powerful tool for the analysis of bonding in crystals, a systematic comparison of the intrinsic bond strength in periodic systems and that in isolated molecules becomes possible, providing new details into structure and bonding changes upon crystallization. The potential application for the analysis of solid-state vibrational spectra will be discussed.
“…The intensity of an inelastic neutron scattering (INS) band is given by ,, where σ l is the scattering cross-section of atom l , u l ,ν is the atomic displacement amplitude of the atom l in a mode ν , and ω ν is the frequency of that mode. Q is the magnitude of momentum transfer and n is the order of vibrational excitation.…”
Section: Methodsmentioning
confidence: 99%
“…Inelastic neutron scattering (INS) spectroscopy is a useful tool to probe hydrogen motions in the hydrogen containing systems and has a simple theoretical description, which can be simulated from the normal modes obtained by the lattice dynamics calculation under the harmonic approximation. , Recently, we have shown that these normal modes are sensitive to the functional used in the calculation and must be carefully benchmarked for the accurate spectral assignment . To study the thermodynamic properties at finite temperature and pressure and to improve the spectral prediction, the partial anharmonic effect can be incorporated within the quasi-harmonic approximation (QHA). , Barrera et al and Yu et als have shown the inadequacy of static approximation and the importance of finite-temperature effect in the thermodynamic properties of alkali-metal hydrides.…”
Pressure-induced effects in alkali hydrides are investigated using a plane-wave density functional theory method. For the first time, we have measured the inelastic neutrons scattering (INS) spectra of NaH at pressures 1 and 2 GPa and used it to validate INS simulated from the firstprinciples calculations using both local density approximation (LDA) and the generalized gradient approximation (GGA). We found that LDA describes lattice dynamics better compared to the GGA. Thermodynamic properties such as lattice parameters, bulk modulus, and their derivatives are calculated using full lattice dynamics theory within the quasi-harmonic approximation (QHA) for all alkali hydrides. Anharmonic effects are investigated for NaH from the molecular dynamics trajectories and are negligible at given temperature and pressures. We have shown that the phase-change pressures obtained from the equal Gibbs free-energy conditions for two phases compare well with the available experimental data and is the accurate phase-change criterion. This study corroborates INS as an important complementary tool in benchmarking first-principles calculations.
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