Abstract:In the (Z) isomer, but not in the (E) isomer of title compound 1, moderate 19F,19F spin–spin coupling across the “cove” is observed [J(F,F) = 11.0 Hz], which is deemed to obey a through‐space mechanism. The coupling between the isochronous fluorine nuclei of 1Z causes second‐order effects in the 1H, 13C and 19F NMR spectra of this compound and allows its easy distinction from the (E) isomer. A B3LYP/6‐31+G(d) calculation of 1Z as an isolated molecule was carried out which gave a non‐bonded F,F distance d(F,F) … Show more
“…Table 2 gives the relative energies of a series of homodesmotic reactions of the studied BFs. Table 3 gives representative optimized geometrical parameters of the twisted conformations of the various BFs under study [at the B3LYP/ 6-311++G(d,p) level] and the respective experimental parameters of Z11ЈF2, [24] Z11ЈCl2, [31] and 1,3,6,8,1Ј,3Ј,6Ј,8Ј-octachlorobifluorenylidene (13681Ј3Ј6Ј8ЈCl8) [26] derived from their molecular (X-ray) structures. The following geometrical parameters were included: pure ethylenic twist angle [4] (ω) around C 9 =C 9Ј , defined as the average of the two torsion angles C 9a -C 9 -C 9Ј -C 9aЈ and C 8a -C 9 -C 9Ј -C 8aЈ ; folding dihedral angle of the tricyclic (fluorenylidene) moiety (A-B), defined as the dihedral angle between the leastsquare planes of the atoms C 1 , C 2 , C 3 , C 4 , C 4a , C 9a and C 5 , C 6 , C 7 , C 8 , C 8a , C 4b ( Figure 2) of the benzene rings and reflecting the nonplanarity of the tricyclic moieties; twisting dihedral angle between the fluorenylidene moieties (AEB-CFD), defined as the dihedral angle between the leastsquare planes of all the untagged and all the tagged carbon atoms; pyramidalization angles [4] (χ) at C 9 and C 9Ј , defined as the improper torsion angle C 9a -C 9 -C 9Ј -C 8a subtracted from 180°, bond lengths r(…”
Section: Resultsmentioning
confidence: 99%
“…Kresmar et al, [24] on the basis of analysis of the 1 H NMR spectrum, reported 11.0 Hz for the 7 J F-F coupling, but did not report the details of the 19 F spectrum. The 13 C data differ slightly from ours, with Kresmar reporting 1 J C-F = 260.2 Hz for E11ЈF2 and 265.2 or 255.5 Hz for Z11ЈF2, compared to our value of 262.3 Hz.…”
Section: Through-space Interactions In Z11јf2mentioning
confidence: 97%
“…[25] This result is consistent with the experimental ratio (Z)/(E) = 69:31 (2.2:1, ∆G 298 = -2.0 kJ/ mol) observed in the 1 H NMR spectrum of a mixture of Z11ЈF2 and E11ЈF2 in solution. [24] In the chlorine series, the (Z)/(E) ratio is reversed: Z11ЈCl2 is less stable than E11ЈCl2: ∆H 298 = 2.2 kJ/mol, ∆G 298 = 2.4 kJ/mol. Bucking chlorine atoms and bucking hydrogen atoms in the fjord regions of the (Z) diastereomer are indeed sterically more demanding than a pair of bucking chlorine and hydrogen atoms in the fjord regions of the (E) diastereomer.…”
Section: Energiesmentioning
confidence: 98%
“…[17] Dibenzo[a,l]pyrene, [18,19] one of the worst environmental hazards, [20,21] has a cove region and is chiral, while the notorious carcinogen benzo[a]pyrene [22] has a bay region and is planar. [23] Kresmar et al [24] have mistakenly used the term cove instead of the preferred term fjord to denote the overcrowding regions in bifluorenylidenes. There seems to be no need for more "catchy" nomenclature when the older "fjord" can aptly describe such regions in a range of molecules.…”
Section: Introductionmentioning
confidence: 99%
“…Through-space 19 F-19 F coupling was reported in the literature. [24,25] Special emphasis is given to the effects of fluorine vs. chlorine substituents across the fjord regions of bifluorenylidenes and to (E) vs. (Z) diastereomers. In particular, the unexpected higher stability of the (Z)-1,1Ј-difluoro diastereomer relative to the (E)-1,1Ј-difluoro diastereomer is highlighted and analyzed.…”
The bistricyclic aromatic enes (BAEs) (E)-and (Z)-1,1Ј-difluorobifluorenylidene, 1,8,1Ј,8Ј-tetrafluorobifluorenylidene, (E)-and (Z)-3,3Ј-difluorobifluorenylidene, 3,6,3Ј,6Ј-tetrafluorobifluorenylidene, and their chlorinated analogues were subjected to a DFT study of overcrowding in their fjord regions. The B3LYP hybrid functional was employed to calculate energies and geometries of the twisted conformations of these BAEs. The diastereomers E11ЈF2 and Z11ЈF2 have identical twist angles (ω = 37.1°) and similar degrees of overcrowding, but differ in the degree and mode of pyramidalization, χ. In E11ЈF2, χ(C 9 ) = +χ(C 9Ј ) = 7.0°(syn-pyramidalization), while in Z11ЈF2, χ(C 9 ) = -χ(C 9Ј ) = 1.0°(anti-pyramidalization). By contrast, in E11ЈCl2 and Z11ЈCl2, ω = 40.6°and 42.7°, respectively. Introducing four halogen substituents results in higher twist angles: ω = 40.3°in 181Ј8ЈF4 and 52.6°i n 181Ј8ЈCl4. Surprisingly, Z11ЈF2 is more stable than E11ЈF2
“…Table 2 gives the relative energies of a series of homodesmotic reactions of the studied BFs. Table 3 gives representative optimized geometrical parameters of the twisted conformations of the various BFs under study [at the B3LYP/ 6-311++G(d,p) level] and the respective experimental parameters of Z11ЈF2, [24] Z11ЈCl2, [31] and 1,3,6,8,1Ј,3Ј,6Ј,8Ј-octachlorobifluorenylidene (13681Ј3Ј6Ј8ЈCl8) [26] derived from their molecular (X-ray) structures. The following geometrical parameters were included: pure ethylenic twist angle [4] (ω) around C 9 =C 9Ј , defined as the average of the two torsion angles C 9a -C 9 -C 9Ј -C 9aЈ and C 8a -C 9 -C 9Ј -C 8aЈ ; folding dihedral angle of the tricyclic (fluorenylidene) moiety (A-B), defined as the dihedral angle between the leastsquare planes of the atoms C 1 , C 2 , C 3 , C 4 , C 4a , C 9a and C 5 , C 6 , C 7 , C 8 , C 8a , C 4b ( Figure 2) of the benzene rings and reflecting the nonplanarity of the tricyclic moieties; twisting dihedral angle between the fluorenylidene moieties (AEB-CFD), defined as the dihedral angle between the leastsquare planes of all the untagged and all the tagged carbon atoms; pyramidalization angles [4] (χ) at C 9 and C 9Ј , defined as the improper torsion angle C 9a -C 9 -C 9Ј -C 8a subtracted from 180°, bond lengths r(…”
Section: Resultsmentioning
confidence: 99%
“…Kresmar et al, [24] on the basis of analysis of the 1 H NMR spectrum, reported 11.0 Hz for the 7 J F-F coupling, but did not report the details of the 19 F spectrum. The 13 C data differ slightly from ours, with Kresmar reporting 1 J C-F = 260.2 Hz for E11ЈF2 and 265.2 or 255.5 Hz for Z11ЈF2, compared to our value of 262.3 Hz.…”
Section: Through-space Interactions In Z11јf2mentioning
confidence: 97%
“…[25] This result is consistent with the experimental ratio (Z)/(E) = 69:31 (2.2:1, ∆G 298 = -2.0 kJ/ mol) observed in the 1 H NMR spectrum of a mixture of Z11ЈF2 and E11ЈF2 in solution. [24] In the chlorine series, the (Z)/(E) ratio is reversed: Z11ЈCl2 is less stable than E11ЈCl2: ∆H 298 = 2.2 kJ/mol, ∆G 298 = 2.4 kJ/mol. Bucking chlorine atoms and bucking hydrogen atoms in the fjord regions of the (Z) diastereomer are indeed sterically more demanding than a pair of bucking chlorine and hydrogen atoms in the fjord regions of the (E) diastereomer.…”
Section: Energiesmentioning
confidence: 98%
“…[17] Dibenzo[a,l]pyrene, [18,19] one of the worst environmental hazards, [20,21] has a cove region and is chiral, while the notorious carcinogen benzo[a]pyrene [22] has a bay region and is planar. [23] Kresmar et al [24] have mistakenly used the term cove instead of the preferred term fjord to denote the overcrowding regions in bifluorenylidenes. There seems to be no need for more "catchy" nomenclature when the older "fjord" can aptly describe such regions in a range of molecules.…”
Section: Introductionmentioning
confidence: 99%
“…Through-space 19 F-19 F coupling was reported in the literature. [24,25] Special emphasis is given to the effects of fluorine vs. chlorine substituents across the fjord regions of bifluorenylidenes and to (E) vs. (Z) diastereomers. In particular, the unexpected higher stability of the (Z)-1,1Ј-difluoro diastereomer relative to the (E)-1,1Ј-difluoro diastereomer is highlighted and analyzed.…”
The bistricyclic aromatic enes (BAEs) (E)-and (Z)-1,1Ј-difluorobifluorenylidene, 1,8,1Ј,8Ј-tetrafluorobifluorenylidene, (E)-and (Z)-3,3Ј-difluorobifluorenylidene, 3,6,3Ј,6Ј-tetrafluorobifluorenylidene, and their chlorinated analogues were subjected to a DFT study of overcrowding in their fjord regions. The B3LYP hybrid functional was employed to calculate energies and geometries of the twisted conformations of these BAEs. The diastereomers E11ЈF2 and Z11ЈF2 have identical twist angles (ω = 37.1°) and similar degrees of overcrowding, but differ in the degree and mode of pyramidalization, χ. In E11ЈF2, χ(C 9 ) = +χ(C 9Ј ) = 7.0°(syn-pyramidalization), while in Z11ЈF2, χ(C 9 ) = -χ(C 9Ј ) = 1.0°(anti-pyramidalization). By contrast, in E11ЈCl2 and Z11ЈCl2, ω = 40.6°and 42.7°, respectively. Introducing four halogen substituents results in higher twist angles: ω = 40.3°in 181Ј8ЈF4 and 52.6°i n 181Ј8ЈCl4. Surprisingly, Z11ЈF2 is more stable than E11ЈF2
Bistricyclic aromatic enes (BAEs) and related polycyclic systems are a class of molecular materials that display a rich variety of conformations, dynamic stereochemistry and switchable chirality, color, and spectroscopic properties. This is due to the a subtle interplay of the inherent preference for planarity of aromatic systems and the competing necessity of non-planarity due to intramolecular overcrowding in the fjord regions built into the general molecular structure of BAEs. The conformational, dynamic, and spectroscopic properties may be designed and fine-tuned, e.g., by variation of the bridging groups X and Y, the overcrowding in the fjord regions, extensions of the aromatic system, or other modifications of the general BAE structure, based on the fundamental understanding of the structure-property relationships (SPR). The present review provides an analysis of the conformational spaces and the dynamic stereochemistry of overcrowded bistricyclic aromatic enes applying fundamental symmetry considerations. The symmetry analysis presented here allows deeper insight into the conformations, chirality, and the mechanisms of the dynamic stereochemistry, and will be instrumental in future computational studies.
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