| Literature DB >> 25717344 |
Rajamani Kulandaiya1, Kalaivani Doraisamyraja1.
Abstract
BACKGROUND:Entities:
Keywords: 1,3-dimethyl barbituric acid; 2-chloro-1,3,5-trinitrobenzene; Carbon–bonded anionic sigma complexes; Insensitive high energy density materials; Molecular salts; Thermal studies
Year: 2015 PMID: 25717344 PMCID: PMC4338363 DOI: 10.1186/s13065-014-0078-8
Source DB: PubMed Journal: Chem Cent J ISSN: 1752-153X Impact factor: 4.215
Figure 1Schematic representation of the formation of a new class of carbon–bonded anionic sigma complexes 1–3.
Crystallographic data for the carbon–bonded anionic sigma complexes 1 – 3
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| 8.4411(2), 12.1069(4), 13.3113(6) | 8.8720(2), 11.2160(4), 11.5280(4) | 14.9093(5), 9.4785(3), 17.7118(6) |
| α, β, γ deg | 111.383(2), 101.163(2), 102.748(10) | 75.6030(10), 75.0350(10), 90 | 90, 100.2370(10), 90 |
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| 1177.41(8) | 1073.40(4) | 2463.15(14) |
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| 1.507 | 1.492 | 1.393 |
| Radiation, λ, Å | MoKα, 0.71073 | MoKα, 0.71073 | MoKα, 0.71073 |
| μ, mm−1 | 0.130 | 0.127 | 0.110 |
| T, K | 293 | 293 | 293 |
| Sample size, mm | 0.35 | 0.20 | 0.35 |
| Diffractometer | Bruker axs kappa apex2 CCD | Bruker axs kappa apex2 CCD | Bruker axs kappa apex2 CCD |
| Scan mode | ω and φ | ω and φ | ω and φ |
| Absorption correction | Semi-empirical from equivalents 0.9432,0.9758 | Semi-empirical from equivalents 0.9217,0.9965 | Semi-empirical from equivalents 0.9536,0.9765 |
| Tmin, Tmax | |||
| θmax, deg | 25.00 | 25.00 | 25.00 |
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| −12 ≤ h ≤ 11,-15 ≤ k ≤ 15, | −9 ≤ h ≤ 9,-19 ≤ k ≤ 19, | −17 ≤ h ≤ 17,-11 ≤ k ≤ 8, |
| -15 ≤ l ≤ 15 | −19 ≤ l ≤ 19 | −21 ≤ l ≤ 21 | |
| No of reflections: measured/unique ( | 20646/4121, 0.0278 | 18538/3769, 0.0295 | 21291/4332, 0.0307 |
| Refinement method | Full-matrix least-squares on F2 | Full-matrix least-squares on F2 | Full-matrix least-squares on F2 |
| No of refined parameters | 345 | 347 | 338 |
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| 0.0400, 0.1101 | 0.0386, 0.1041 | 0.0413, 0.1113 |
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| 0.0459, 0.1167 | 0.0494, 0.1127 | 0.0596, 0.1293 |
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| 1.041 | 1.047 | 1.020 |
| ∆ρmax/∆ρmin, e/Å3 | 0.390, −0.277 | 0.273, −0.209 | 0.297,-0.192 |
| Programs | APEX2, SIR92, SHELXL97, ORTEP-3, Mercury | APEX2, SIR92, SHELXL97, ORTEP-3, Mercury | APEX2, SIR92, SHELXL97, ORTEP-3, Mercury |
Figure 2ORTEP view of carbon–bonded anionic sigma complex 1 showing the atom–numbering scheme.
Figure 3Crystal packing view of carbon–bonded anionic sigma complex 1.
Hydrogen bond matrics for carbon–bonded anionic sigma complex 1
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| C(12)-H(12B)…O(1)#1 | 0.96 | 2.62 | 3.329(3) | 130.5 |
| C(14)-H(14A)…O(2)#2 | 0.97 | 2.63 | 3.436(3) | 140.4 |
| C(14)-H(14B)…O(2)#3 | 0.97 | 2.57 | 3.495(3) | 160.6 |
| C(15)-H(15A)…O(11) | 0.97 | 2.40 | 3.113(3) | 129.7 |
| C(15)-H(15B)…O(3) | 0.97 | 2.54 | 3.294(3) | 134.1 |
| C(17)-H(17A)…O(8)#4 | 0.97 | 2.45 | 3.390(2) | 162.5 |
| C(18)-H(18A)…O(6)#5 | 0.97 | 2.56 | 3.397(3) | 144.3 |
| O(10)-H(10)…O(9)#6 | 0.82 | 2.02 | 2.8319(18) | 171.0 |
| O(11)-H(11)…O(8)#4 | 0.82 | 1.93 | 2.750(2) | 178.1 |
| O(12)-H(12)…O(13) | 0.82 | 1.87 | 2.6689(19) | 165.8 |
| O(13)-H(13C)…O(7)#5 | 0.895(16) | 1.827(16) | 2.7211(19) | 177(3) |
| O(13)-H(13D)…O(11)#2 | 0.885(16) | 1.953(16) | 2.804(2) | 161(2) |
| N(6)-H(6A)…O(12)#7 | 0.879(15) | 1.931(17) | 2.7502(19) | 154.4(19) |
Symmetry transformations used to generate equivalent atoms:
#1 -x,-y + 1,-z.
#2 -x,-y,-z-1.
#3 x,y-1,z.
#4 -x,-y,-z.
#5 -x + 1,-y + 1,-z.
#6 x + 1,y,z.
#7 -x + 1,-y,-z-1.
Figure 4ORTEP view of carbon–bonded anionic sigma complex 2 showing the atom–numbering scheme.
Figure 5Crystal packing view of carbon–bonded anionic sigma complex 2.
Hydrogen bond matrics for carbon–bonded anionic sigma complex 2
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| O(12)-H(12E)…O(8) | 0.86(3) | 1.91(3) | 2.762(2) | 173(3) |
| O(12)-H(12D)…O(11)#1 | 0.93(3) | 1.85(3) | 2.775(2) | 176(3) |
| O(11)-H(11D)…O(9)#2 | 0.87(4) | 1.98(4) | 2.841(2) | 169(3) |
| O(11)-H(11E)…O(7)#3 | 0.90(3) | 1.92(3) | 2.815(3) | 175(3) |
| N(6)-H(6A)…O(12) | 0.94(3) | 1.83(3) | 2.737(2) | 159(3) |
Symmetry transformations used to generate equivalent atoms:
#1 -x + 1,-y + 2,-z + 1.
#2 -x + 1,-y + 1,-z + 1.
#3 x,y,z + 1.
Figure 6ORTEP view of carbon–bonded anionic sigma complex 3 showing the atom–numbering scheme.
Figure 7Crystal packing view of carbon–bonded anionic sigma complex 3.
Hydrogen bond matrics for carbon–bonded anionic sigma complex 3
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| C(2)-H(2)…O(9)#1 | 0.93 | 2.61 | 3.074(3) | 111.3 |
| C(14)-H(14)…O(8)#2 | 0.93 | 2.34 | 3.171(3) | 148.1 |
| C(19)-H(19B)…O(2)#3 | 0.97 | 2.31 | 3.140(3) | 143.3 |
| C(20)-H(20B)…O(5) | 0.96 | 2.58 | 3.413(4) | 145.3 |
| C(21)-H(21A)…O(3)#2 | 0.97 | 2.52 | 3.394(3) | 149.3 |
| C(21)-H(21B)…O(5)#4 | 0.97 | 2.56 | 3.511(3) | 167.4 |
| N(6)-H(6A)…O(7) | 0.903(16) | 1.847(16) | 2.741(2) | 170(2) |
Symmetry transformations used to generate equivalent atoms:
#1 x,y + 1,z.
#2 x-1/2,-y + 1/2,z-1/2.
#3 -x,-y + 1,-z + 1.
#4 -x,-y,-z + 1.
Figure 8TGA curves for the decomposition of complex 1 at four different heating rates.
Figure 9DTA curves for the decomposition of complex 1 at four different heating rates.
Figure 10DTA curves for the decomposition of complex 2 at four different heating rates.
Figure 11DTA curves for the decomposition of complex 3 at four different heating rates.
The thermal decomposition of carbon – bonded anionic sigma complexes (1 – 3)
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| I | 81(19) | 80(19) |
| II | 54(13) | 47(11) | |
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| I | 225(53) | 229(54) |
| II | 105(24) | 100(24) | |
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| I | 101(24) | 100(24) |
| II | 156(37) | 158(37) | |