“…As we believe, these results are not in a conflict if motions in materials 1−3 affecting their 31 P T 1 relaxation and the 13 C CSA are not simple rotational diffusion but are composite, consisting of 180°flips around C(1)−C(4) axis (Figure 3B) and librations around the same axis (Figure 3C). The amplitude of the librations, added to the flips, grows with the temperature, shifting these composite motions toward simple rotational diffusion at high temperatures.…”
mentioning
confidence: 89%
“…As seen in Table , the 13 C CSA values, measured in 1 – 3 at room temperature, are remarkably smaller than those in flexible biphenyl and ibuprofen molecules. , However, due to the well-known influence of substituents on the 13 C CSA in the aromatic rings, − motionless molecules 4 and 5 are preferable for such a comparison: they clearly show that the 13 C CSA of 1 – 3 is actually reduced in the fast-moving aromatic rotors. These motions at low energy barriers of 1.4–3.0 kcal/mol are fast enough to reduce completely the 13 C CSA values in Table , if the mechanism of the motions is rotational diffusion.…”
mentioning
confidence: 92%
“…In the present work, dynamics of aromatic rotors in 1−3 was characterized by 31 P T 1 time measurements and, in addition, by determinations of the carbon chemical shift anisotropy, 13 C CSA, which is sensitive to internal molecular motions. 23−28 Here and below, 13 C CSA = δ 11 − (δ 22 + δ 33 )/2, and δ 11 > δ 22 > δ 33 .…”
mentioning
confidence: 99%
“…22 This situation is similar to the fast-rotating phenylene groups of organic frameworks X(C 6 H 4 ) 4 (X = C, Si) also showing short 13 C T 1 times of aromatic CH carbons. 21 The variable-temperature 31 P T 1 times measured in 3 are even shorter (Table S2 and Figure S4) to give, via the expression written for dipolar proton− phosphorus interactions 22 (see comments in SI), a very low activation energy of 1.4 kcal/mol characterizing the aromatic rotor in 3. Thus, the aromatic rings in 1−3 are free enough to experience very fast motions at frequencies of >10 8 Hz even at low temperatures requiring low activation energies of 1.4−3.0 kcal/mol.…”
According
to the solid-state 13C, 31P NMR
study and 13C chemical shift anisotropy (CSA) measurements,
aromatic rings in the layered metal(IV) phosphonate materials behave
as low-energy rotors at rotation activation energy, E
act, of 1.4–3.0 kcal/mol. The rotational mechanism
consists of 180° flips and librations around C(1)–C(4)
axis. The amplitude of the librations, added to the flips, grows with
temperature, shifting the reorientations toward rotational diffusion
at high temperatures.
“…As we believe, these results are not in a conflict if motions in materials 1−3 affecting their 31 P T 1 relaxation and the 13 C CSA are not simple rotational diffusion but are composite, consisting of 180°flips around C(1)−C(4) axis (Figure 3B) and librations around the same axis (Figure 3C). The amplitude of the librations, added to the flips, grows with the temperature, shifting these composite motions toward simple rotational diffusion at high temperatures.…”
mentioning
confidence: 89%
“…As seen in Table , the 13 C CSA values, measured in 1 – 3 at room temperature, are remarkably smaller than those in flexible biphenyl and ibuprofen molecules. , However, due to the well-known influence of substituents on the 13 C CSA in the aromatic rings, − motionless molecules 4 and 5 are preferable for such a comparison: they clearly show that the 13 C CSA of 1 – 3 is actually reduced in the fast-moving aromatic rotors. These motions at low energy barriers of 1.4–3.0 kcal/mol are fast enough to reduce completely the 13 C CSA values in Table , if the mechanism of the motions is rotational diffusion.…”
mentioning
confidence: 92%
“…In the present work, dynamics of aromatic rotors in 1−3 was characterized by 31 P T 1 time measurements and, in addition, by determinations of the carbon chemical shift anisotropy, 13 C CSA, which is sensitive to internal molecular motions. 23−28 Here and below, 13 C CSA = δ 11 − (δ 22 + δ 33 )/2, and δ 11 > δ 22 > δ 33 .…”
mentioning
confidence: 99%
“…22 This situation is similar to the fast-rotating phenylene groups of organic frameworks X(C 6 H 4 ) 4 (X = C, Si) also showing short 13 C T 1 times of aromatic CH carbons. 21 The variable-temperature 31 P T 1 times measured in 3 are even shorter (Table S2 and Figure S4) to give, via the expression written for dipolar proton− phosphorus interactions 22 (see comments in SI), a very low activation energy of 1.4 kcal/mol characterizing the aromatic rotor in 3. Thus, the aromatic rings in 1−3 are free enough to experience very fast motions at frequencies of >10 8 Hz even at low temperatures requiring low activation energies of 1.4−3.0 kcal/mol.…”
According
to the solid-state 13C, 31P NMR
study and 13C chemical shift anisotropy (CSA) measurements,
aromatic rings in the layered metal(IV) phosphonate materials behave
as low-energy rotors at rotation activation energy, E
act, of 1.4–3.0 kcal/mol. The rotational mechanism
consists of 180° flips and librations around C(1)–C(4)
axis. The amplitude of the librations, added to the flips, grows with
temperature, shifting the reorientations toward rotational diffusion
at high temperatures.
“…The measurement of 13 C chemical-shift tensors (CSTs) of polycyclic aromatic hydrocarbons (PAHs) has received considerable attention in recent years. − Challenges to measuring CSTs in aromatic microcrystalline powders include spectral complexity due to the spinning sideband patterns, the relatively close isotropic chemical shifts of the various carbons in the molecule (typically 120−140 ppm), and coincidental overlap of equivalent molecular positions in crystallographically inequivalent sites. Spectral complexity is reduced in this work by application of the FIREMAT experiment, a two-dimensional (2D) magic angle turning (MAT) experiment that isolates individual sideband patterns associated with different isotropic chemical shifts .…”
The principal values of the chemical-shift tensor (CST) for fluoranthene and decacyclene have been determined with the FIREMAT experiment to study the effects of ring strain associated with fusing five-and six-member rings. The measured CST principal values of each molecule are compared to density functional theory predictions. The results are discussed in terms of previously determined chemical shift data of related molecules. The effects of nonplanar distortions and substitution are separated through computational efforts. A correlation between the computed and the experimental data results in an RMS of 5.6 ppm, a value that is slightly larger than is typically found in other polycyclic aromatic hydrocarbons.
The chemical‐shift tensor provides an exquisitely sensitive measure of the electronic environment around a nucleus. The tensor is defined by a real symmetric 3 × 3 matrix with six measurable components. Single crystals are usually required to measure all six components whereas three shifts per nucleus are measurable in powders. These powder data, known as
principal values
, are defined as
δ
11
≥
δ
22
≥
δ
33
. Presently, most 2D experiments measuring tensor data display the 1D isotropic spectrum along one axis and the tensor patterns for each resonance along the second dimension. Experiments most frequently used are two‐dimensional phase‐adjusted spinning sideband (2D PASS), phase corrected magic angle turning (PHORMAT), FIREMAT (five π replicated magic angle turning), RAI (recoupling of anistropic information), SUPER (separation of undistorted powder patterns by effortless recoupling), and CSA (chemical shift anisotropy) amplification. Very few simple relationships exist between principal values and structure, thus comparison with model structures from computational methods has become important. Recently, these computational methods have been used to predict structure in solids that are intractable to traditional methods. Tensor data have also been found to be extremely sensitive to crystal structure and can therefore be used to further refine some structures, including single crystal structures. The prospect of predicting entire crystal structures from
13
C tensor data and computational methods is now realistic, and a few structures have recently been determined without diffraction data.
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