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1.
The molecular structure of free aniline has been investigated by gas-phase electron diffraction and ab initio MO calculations at the HF and MP2 levels of theory, using the 6-31G*(6D) basis set. Least-squares refinement of a model withC s symmetry, with constraints from MP2 calculations, has led to an accurate determination of the C-C-C angle at theipso position of the benzene ring, =119.0±0.2 (where the uncertainty represents total error). This parameter provides information on the extent of the interaction between the nitrogen lone pair and the system of the benzene ring, and could not be determined accurately by microwave spectroscopy. The angles at theortho, meta, andpara positions of the ring are 120.3±0.1, 120.7±0.1, and 119.0±0.3, respectively. Important bond distances are r g(C-C)=1.398±0.003 å andr g(C-N) =1.407±0.003 å. The effective dihedral angle between the H-N-H plane and the ring plane, averaged over the large-amplitude inversion motion of the amino group, is ¦¦=44±4. The equilibrium dihedral angle is calculated to be 41.8 at the HF level and 43.6 at the MP2 level, in agreement with far-infrared spectroscopic information. The MO calculations predict that the differencer(Cortho-Cmeta) -r(Cipso-Cortho) is 0.008–0.009 å. They also indicate that the nitrogen atom is displaced from the ring plane, on the side opposite to the amino hydrogens. The displacement is 0.049 å at the HF level and 0.072 å at the MP2 level. The two calculations, however, yield very different patterns for the minute deviations from planarity of the ring carbons.  相似文献   

2.
The molecular structure and ring distortions of nitrobenzene have been determined by gas-phase electron diffraction and ab initio molecular orbital (MO) calculations as well as from the structures of six derivatives studied by X-ray crystallography. The experimental value of the ring angle at the ipso position is = 123.4 ± 0.3° in the free molecule; this is about 1.5° less than the hitherto reported values. Regression analysis of the ring angles in the six derivatives studied by X-ray crystallography yields = 122.7(1)° for nitrobenzene in a crystalline environment. The small difference in the two values of a is interpreted as an effect of intermolecular interactions in the crystal. The value produced by the MO calculations, = 122.3° at the 6–31G* (5D) level, is smaller than either of the experimental results. As regards the ring angles at the meta and para positions, the three techniques of structure determination consistently indicate that these are larger than 120° by a few tenths of a degree. Other important geometrical parameters from the electron diffraction study are r g (C-C) = 1.399 ± 0.003 Å,r g (C-N) = 1.486 ± 0.004 Å,r g (N-O) = 1.223 ± 0.003 Å, and A sO-N-O = 125.3 ± 0.2°. X-ray diffraction experiments on 3,5-dimethyl-4-nitrobenzoic acid and 3,5-dimethylbenzoic acid and ab initio MO calculations provide solid evidence that the geometry of nitrobenzene is little affected when the nitrogroup is twisted by 90° out of the planar equilibrium conformation. This indicates that the extent of -electron transfer from the benzene ring to the nitro group is small. The barrier to rotation is estimated to be 17 ± 4 kJ mol–1 from the electron diffraction data.  相似文献   

3.
Gas-phase electron diffraction (ED), together with ab initio molecular orbital calculations, have been used to determine the structure and conformational composition of 1-chlorobutane, 1-bromobutane, and 1-iodobutane. These molecules may in principle exist as mixtures of five different conformers, but only three or four of these were observed in gas phase at temperatures of the ED experiments, 18C, 18C, and 23C, respectively. The observed conformational compositions (1-chlorobutane, 1-bromobutane, and 1-iodobutane) were AA (13 ± 12%, 21 ± 14%, 19 ± 17%), GA (60±13%, 33±32%, 17±31%), AG (12±16%, 8±12%, <1%), and GG (12 ±16%, 38± 34%, 64±31%). A and G denotesanti andgauche positions for the X-C1-C2-C3 (X=Cl, Br, I), and the C1-C2-C3-C4 torsion angles. The results for the most important distances (r g) and angles () from the combined ED/ab initio study for the GA conformer of 1-chlorobutane, with estimated 2 uncertainties, arer(C1-C2)=1.519(3)å,r (C2-C3)=1.530(3) å,r (C3-C4)=1.543(3) å,r (C1-Cl)=1.800(4) å, <C1C2C3=114.3(6), <C2C3C4=112.0(6), <CCCl=112.3(5). The results for the GA conformer of 1-bromobutane arer (C1-C2)=1.513(4) å,r (C2-C3)=1.526(4) å,r (C3-C4)=1.540(4) å,r(C1-Br)=1.959(8) å, <C1C2C3=115.3(11), <C2C3C4=112.8(11),<CCBr=112.1(14). The results for 1-chlorobutane and 1-bromobutane are compared with those from earlier electron diffraction investigations. The results for the GA conformer of 1-iodobutane arer (C1-C2)=1.506(5) å,r (C2-C3)=1.518(5) å,r (C3-C4)=1.535(5) å,r (C1-I)=2.133(11) å, <C1C2C3=116.8(15), <C2C3C4=115.3(15), <CCI=110.2(14). Differences in length between the different C-H bonds in each molecule, between the different C-C bonds, between the different CCH angles, and between the different CCC angles were kept constant at the values obtained from the ab initio calculations.  相似文献   

4.
The molecular geometries of three structurally related compounds have been determined by electron diffraction in the gas phase. Acetylacetone, which exists primarily as the enol tautomer, was found to have a planar symmetric ring with the following rg values: C1-C2 = 1.405± 0.005 Å, C2-C4 = 1.510± 0.005 Å, C-O = 1.287± 0.006 Å, C-H = 1.090± 0.010 Å, ∠C2C1C3 = 118.3 ± 1.8°, ∠C1C3O1 = 123.2± 1.7°, ∠C1C3C5 = 122.0± 1.2°, and ∠CCH = 110.2 ± 2.1°. A model in which the enol proton is in the ring plane located symmetrically between the oxygen atoms is in best agreement with the diffraction data. The structure of trifluoroacetylacetone is similar to that of acetylacetone. The rg values for this compound are C1-C3 = 1.4164 ± 0.006 Å, C3-C5 = 1.511 ± 0.021 Å, C2-C4 = 1.536 ± 0.018 Å, C-O = 1.270 ± 0.008 Å, C-H = 1.088 ± 0.039 Å, C-F = 1.340 ± 0.005 Å, ∠C2C1C3 = 117.2 ± 1.8°, ∠C1C2O2 = 123.6 ± 1.7°, ∠C1C3C5 = 118.1 ± 2.3°, ∠C1C2C4 = 123.0 ± 1.4°, ∠CCH = 109.0± 4.8°, and ∠CCF = 110.6± 0.8°. The rg values for the trifluoroacetone are: C1-C2 = 1.481 ± 0.019 Å, C1-C3 = 1.562 ± 0.011 Å, CO = 1.207 ± 0.006 Å, C-H = 1.089 ± 0.024 Å, C-F = 1.339 ± 0.003 Å, ∠C2C1O = 122.0 ± 1.1°, ∠C3C1O = 116.8 ± 0.7 °, ∠CCH = 105.0 ± 2.2 °, and ∠CCF = 110.7 ± 0.3°. The significance of the error estimates is discussed briefly.  相似文献   

5.
The molecular structure of 1,1-dimethylsilacyclopentene-3,4-oxide has been determined by electron diffraction in the gas phase. The experimental data are consistent withC s molecular symmetry and boat conformation with a flattened end at the silicon atom. The flap angles characterizing the orientation of C-Si-C and C-O-C planes with respect to the four coplanar carbon atoms of the ring are 16.6 ± 0.6 and 73.3 ± 0.6, respectively. Bond lengths (rg) are Si-C6, 1.866 ±0.008; Si-C2, 1.899 ± 0.008; C2-C3, 1.513 ± 0.005; C3-C4 (bridge), 1.477 ± 0.013; C-O, 1.443 ± 0.007; (C-H)mean 1.116 ± 0.003 å. Bond angles are <C5-Si-C2, 96.2 ± 0.4; <Si-C2-C3, 103.9 ± 0.3; <C2-C3-C4, 116.5 ± 0.3; <C3-C4-O, 59.2 ± 0.5; zC4-C3-H9, 109.0 ± 3.5; <C2-C3-H9, 132.9 ± 3.1; <C6-Si-C12, 114.6 ± 0.8; <Si-C6-H15, 109.7 ± 0.9.  相似文献   

6.
The molecular structure of ortho-fluoronitrobenzene (o-FNB) has been investigated by gas-phase electron diffraction and ab initio MO calculations. The geometrical parameters and force fields of o-FNB were calculated by ab initio and DFT methods. The obtained force fields were used to calculate vibrational amplitudes required as input parameters in an electron diffraction analysis. Within the experimental error limits, the geometrical parameters obtained from the gas-phase electron diffraction analysis are mostly in agreement with the results obtained from the ab initio calculations. The main results are: the molecular geometry of o-FNB is nonplanar with a dihedral angle about C–N of 38(3)°. The r g (C–F) bond is shortened to 1.307(13) Å in comparison with r g (C–F) = 1.356(4) Å in C6H5F.  相似文献   

7.
The zero-point average structures of acetyl chloride and acetyl bromide have been determined by the combined use of their moments of inertia and average distances, obtained by means of microwave spectroscopy and electron diffraction. The rz parameters determined are as follows: rz(CO) = 1.185 ± 0.003 Å, rz(C-Cl) = 1.796 ± 0.002 Å, rz(C-C) = 1.505 ± 0.003 Å, rz(C-H) = 1.092 ± 0.005 Å, φz(OCCl) = 121.2 ± 0.6°, φz(CCCl) = 111.6 ± 0.6°, φz(HCH) = 108.8 ± 0.8° and tilt(CH3) = 1.3 ± 1.0°, for chloride; rz(CO) = 1.181 ± 0.003 Å, rz(C-Br) = 1.974 ± 0.003 Å, rz(C-C) = 1.516 ± 0.003 Å, φz(OCBr) = 122.3 ± 1.5°, φz(CCBr) = 111.0 ± 1.5°, φz(HCH) = 109.9 ± 1.1°, tilt(CH3) = 1.9 ± 1.0°, for bromide. The barriers V3 to internal rotation have been revised to 1260 and 1256 cal mol−1 for the chloride and bromide, respectively.  相似文献   

8.
Molecular structure of molybdenum tetrabromide has been studied by electron diffractometry. The geometrical configuration of MoBr 4 has been shown to be of C 2v symmetry. The following values of structural parameters have been obtained: Rg(MoBr 1 )=233.9(6) pm, Rg(MoBr 2 )=244.5(6) pm, (Br 1 MoBr 2 )=106(1)o, and (Br 2 MoBr 3 )=86(2)o. The frequency values of the vibrational spectrum have been estimated.Institute of High Temperatures, Russian Academy of Sciences. Translated fromZhurnal Strukturnoi Khimii, Vol. 34, No. 3, pp. 47–50, May–June 1993.Translated by L. Smolina  相似文献   

9.
The molecular structure of phenylsilane has been determined accurately by gas-phase electron diffraction and ab initio MO calculations at the MP2(f.c.)/6-31G* level. The calculations indicate that the perpendicular conformation of the molecule, with a Si–H bond in a plane orthogonal to the plane of the benzene ring, is the potential energy minimum. The coplanar conformation, with a Si–H bond in the plane of the ring, corresponds to a rotational transition state. However, the difference in energy is very small, 0.13 kJ mol−1, implying free rotation of the substituent at the temperature of the electron diffraction experiment (301 K). Important bond lengths from electron diffraction are: <rg(C–C)>=1.403±0.003 Å, rg(Si–C)=1.870±0.004 Å, and rg(Si–H)=1.497±0.007 Å. The calculations indicate that the Cipso–Cortho bonds are 0.010 Å longer than the other C–C bonds. The internal ring angle at the ipso position is 118.1±0.2° from electron diffraction and 118.0° from calculations. This confirms the more than 40-year old suggestion of a possible angular deformation of the ring in phenylsilane, in an early electron diffraction study by F.A. Keidel, S.H. Bauer, J. Chem. Phys. 25 (1956) 1218.  相似文献   

10.
The far-infrared spectrum of gaseous fluoromethyl methyl ether, FCH2OCH3, along with three of the deuterium isotopes, has been recorded at a resolution of 0.10 cm–1 in the 350 to 50 cm–1 region. The fundamental asymmetric torsional and methyl torsional modes are extensively mixed and have been observed at 182 and 132 cm–1, respectively, for the stablegauche conformer with the lower frequency band having several excited states falling to lower frequency. An estimate is given for the potential function governing the asymmetric rotation. On the basis of a one-dimensional model the barrier to internal rotation of the methyl moiety is determined to be 527±9 cm–1 (1.51±0.03 kcal/mol). A complete assignment of the vibrational fundamentals for all four isotopic species observed from the infrared (3500 to 50 cm–1) spectra of the gas and solid and from the Raman (3200 to 10 cm–1) spectra of the gas, liquid, and solid is proposed. No evidence could be found in any of the spectra for the high-energytrans conformer. All of these data are compared to the corresponding quantities obtained from ab initio Hartree-Fock gradient calculations employing the 3-21G and 6-31G* basis sets along with the 6-31G* basis set with electron correlation at the MP2 level. Additionally, completer 0 geometries have been determined from the previously reported microwave data and carbon-hydrogen distances determined from infrared studies. The heavy-atom structural parameters (distances in Å, angles in degrees) arer(C1-F) = 1.395 ± 0.005;r(C1-O) = 1.368 ± 0.007;r(C2-O) = 1.426 ±0.003; FC1O = 111.33 ± 0.25; C1OC2 = 113.50 ± 0.18 and dih FC1OC2 = 69.12 ± 0.26. All of these results are discussed and compared with the corresponding quantities obtained for some similar molecules.  相似文献   

11.
The molecular structure of 1,3,5-tris (trimethylstannyl) benzene has been determined by gas-phase electron diffraction. The C — C bond length is in good agreement with that in benzene. In agreement with the somewhat electron-releasing character of the substituents, the endocyclic bond angles at the substituents are somewhat smaller than 120°. The mean value of Sn — C bond lengths is greater than that in tetraphenyltin and tetramethyltin. The SnMe3 groups appear freely rotating around the Caryl — Sn bonds. The following bond lengths (r g) and bond angles were determined: (Sn — C)mean 2.150 ± 0.007 Å, C — C 1.399 ± 0.005 Å, (C — H)mean 1.105 ± 0.006 Å, < C — C(Sn) — C 117.7 ± 1.7º, < Caryl — Sn — Cmethyl 106.7 ± 0.7º < Sn — C — H 111.5 ± 0.9º.  相似文献   

12.
1-Bromopropane has been studied by gas-phase electron diffraction (ED) at 24C. Earlier published values for rotational constants from microwave spectroscopy (MW), together with results from ab initio molecular-orbital calculations, have been included in the ED analysis. Two conformers with C-C-C-Br torsion angles of 180 (anti) or 66.0(17) (gauche) have been observed. The results obtained for the bond distances (r g) and valence angles () from this combined ED/MW analysis, with the ab initio results used as constraints are r (C-H)=1.114(9) å,r(C1-C2)=1.521(5) å,r(C2-C3)=1.535(5) å,r (C1-Br)=1.962(6) å, <(C-C-C)anti,=110.0(11), <(C-C-C)gauche=113.3(11), < (C-C-Br)anti=111.1(6), < (C-C-Br)gauche=112.1(6), <C2-C1-H=112.1 (ab initio value), <C2-C3-H=111.4 (ab initio value), <H-C2-H=107.0 (ab initio value). Error limits are given as 2, where (standard deviation) includes estimates of uncertainties in voltage/height measurements and correlation in the experimental data. The observed amountof gauche conformer was 64(14)%. Using the entropy difference between conformers obtained in the ab initio calculations, this composition corresponds to an energy difference of E=E antiE gauche=0.03(36) kcal/mol. The results are compared with those earlier obtained for other 1-halopropanes.  相似文献   

13.
The paramagnetic complex salt of diprotonated dioxocyclam (1,11-dihydro-5,7-dioxo-1,4,8,11tetra-azacyclotetradecane), Pt(II) tetrachloride and water has been synthesized in strongly acidic medium and identified by X-ray structure analysis. The crystals of [(C10H22N4O2)2+(PtCl4)2–]·H2O are monoclinic, space groupP21 c,M r=585.23,a=9.516(1) Å,b=11.926(1) Å,c=16.622(2) Å,=102.88(2)°,V=1839(1)Å3,Z=4,D x=2.114 g cm–3, (MoK )=0.70930 Å,=83.1 cm–1,F(000)=1128,T=292 K,R=0.019 for 2808 observed reflections withI > 3(I). Alternating moieties of diprotonated dioxocyclam and a PtCl 2– 4 anion form columns running down the c axis. Water molecules are localized in the intercolumnar space and contribute to the extensive hydrogen bond network. The macrocycle conformation is characterized by two sequences of torsional angles, corresponding to two different subunits. The shorter sequence idealized as (-sc, ap, -ac, + ac, ap, +sc) [sc( ±60°), ac( ±120°), ap(180°)], describing the C pseudosymmetric part of the molecule, is centered on a -CH2 group between the two peptide O-C-N-H fragments. The opposite C pseudosymmetric subunit has a nearly (-sc, ac, -SC, ap)2 conformation. Pt is square planar coordinated by four Cl atoms, Pt-Clve = 2.306(8) Å. The shortest Pt ... Pt distance is 7.200(1) Å.  相似文献   

14.
The molecular structure of BeBr2 has been investigated by gas-phase electron diffraction at the temperature 800(10) K. The conventional analysis yielded the following values: r g(Be–Br) = 1.944(6)Å, l(Be–Br) = 0.068(4)Å, r g(Br–Br) = 3.848(8)Å, l(Br–Br) = 0.109(3)Å, k(Be–Br) = 1.1(1.1) × 10–5 Å3, (Br–Br) = 2.1(1.0) × 10–5 Å3. Three models of nuclear dynamics were used to simulate the conventional analysis values—infinitesimal vibrations and two models, which take into account the kinematic and dynamic anharmonicity of the bending vibration. All models give similar values of bond angle, amplitudes, and shrinkage, excluding the harmonic model, which yields too low value l(Br–Br). The equilibrium bond distance r e(Be–Br) = 1.932(11) Å was estimated, taking into account the anharmonicity corrections for stretching and bending vibrations and centrifugal distortion.  相似文献   

15.
A combined electron diffraction and quantum-chemical (MP2/6-31G**) study of the molecular structure of 2-methylbenzenesulfochloride at 336(5) K was carried out. It was found that the gas phase contained only one conformer, C 1. The following structural parameters were obtained: r h1(C-H)av = 1.095(8) Å, r h1(C-C)Ph = 1.402(4) Å, r h1(CPh-Cmeth) = 1.507(13) Å, r h1(CPh-S) = 1.763(6) Å, r h1(S=O) = 1.418(4) Å, r h1(S-Cl) = 2.048(5) Å, ∠(H-C-H)meth/av = 107.3(96)°, ∠(Cl-S-O)av = 106.4(3)°, ∠CPh-S-Cl = 100.8(9), ∠O=S=O = 120.8(10)°. The CC-CS-S-Cl torsion angle that defines the position of the S-Cl bond relative to the plane of the benzene ring is 75.6(20)°. The B3LYP/6-311+G** calculated barriers of internal rotation of the methyl and sulfochloride groups are 1.2 kcal/mol and V 01 = 10.2 (V 02 = 4.1) kcal/mol, respectively.  相似文献   

16.
The geometrical structure and conformation of dimethyloxalate, CH3OC(O)–C(O)OCH3, have been studied by gas electron diffraction (GED) and quantum-chemical calculations (MP2 and B3LYP methods with 6-31G* and cc-pVTZ basis sets). The GED analysis with a dynamic model (T = 323 K) results in a mixture of two planar conformers, anti (C2h symmetry) and syn (C2v symmetry) orientation of the two C=O bonds. The energy difference between these conformers is 0.02(0.18) kcal/mol and barrier to internal rotation around the C–C bond is 0.44(0.41) kcal/mol. The CH3 groups occupy synperiplanar positions with respect to the C=O bonds. The following main geometrical parameters for the anti conformer (Å and degrees) have been derived: rg(C–C) = 1.532(3), rg(C=O) = 1.203(2), rg(Csp3–O) = 1.436(3), rg(Csp2–O) = 1.333(3), (Csp2–Csp2–O) = 111.9(1.9), (Csp2–O–Csp3) = 116.3(1.6), (O–C= O) = 127.0(1.8).This paper is devoted to the 75th anniversary of gas electron diffraction method.  相似文献   

17.
The microwave spectra of (CH3)2PSF, (CH3)(CD3)PSF, (CD3)2PSF, and (CH3)2P34SF have been investigated from 20.0 to 40.0 GHz. Botha-type R branch andc-type Q branch transitions have been measured in the ground states of each isotopic species. From a least-square adjustment to fit 12 rotational constants, the following structural parameters were obtained:r(P–F)=1.582 ± 0.003 Å;r(P=S)=1.902 ± 0.001 Å;r(P-C)=1.800 ± 0.001 Å;r(C-H)=1.088 ± 0.002 Å; HCP=109.28 ± 0.12°; SPF=114.50 ± 0.13°; and SPC=116.33 ± 0.06°. From Stark effect measurements, the dipole moment components have been determined to be ¦ a ¦ =3.556 ± 0.005; ¦ c ¦=2.026 ± 0.009; and ¦ t ¦=4.093 ± 0.009 (D). The Raman spectra (3200 to 100 cm–1) of each isotopic species have been measured for the solid, and liquid and qualitative depolarization values obtained. Additionally, the mid-infrared spectra (3200 to 500 cm–1) of the solids have been recorded. Proposed assignments of the normal modes have been made on the basis of Raman depolarization values and group frequencies which are supported by normal coordinate analysis utilizing an ab initio force field. Optimized structural parameters have been obtained with both the 3-21G* and 6-31G* basis sets. These results are compared to the corresponding quantities for several similar molecules.For part XLVIII, seeJ. Raman Spectrosc.1922,23, 107.  相似文献   

18.
The electron diffraction intensities of germanium dibromide [1] were reanalyzed based on computational evidence on the geometry of the excited state molecule. It was found that beside the ground state germanium dibromide molecule a small amount of iron dibromide, rather than other germanium dibromide species, may have been present in the vapor. The revised geometrical parameters of GeBr2 are: r g(Ge—Br) = 2.359 ± 0.005 Å and a Br—Ge—Br = 101.0 ± 0.3 Å.  相似文献   

19.
The structure of 1 -chloro-1 -si labicyclo( 2.2.2 )octane is determined by gas-phase electron diffraction. The molecule is found to have a large amplitude twisting motion with a double minimum quartic potential function of the form V(φ) = Vo[1 + (φ/φo)4 - 2(φ/φo)2]. Least-squares analysis of the experimental data gives values of 1.4(0.8) kcal mole? for Vo and 17.5(2.5)° for φo. Other structural parameters for the “quasi-C3v” cage-like molecule include: rg(Si-Cl) = 2.061(3) Å, rg(Si-C) = 1.863(3) Å, rg(C-Cav) = 1.559(2) Å, and rg(C-Hav) = 1.098(7) Å. Several valence angles exhibit large deviations from tetrahedral values, e.g. ∠Cl-Si-C2 = 114.6(0.2)°, ∠Si-C2-C3 = 105.8(0.4)°, ∠C2-C3-C4 = 114.2(1.2)°, ∠C-3-C4-C5 = 111.4(0.8)° and ∠C2-Si-C6= 103.9(0.2)°. Many of the structural features in this strained polycyclic compound. Including the nature of the quartic potential function, can be rationalized in terms of a simple molecular mechanics model. A new method for the calculation of an analytical Jacobian of the intensity function with respect to parameters of the potential function is also discussed.  相似文献   

20.
The present electron diffraction study of the molecular structure of tetramethylsilane, augmented with theoretical calculations, answers the need for accurate and detailed information on the most fundamental molecules containing silicon. The Si—C bond length is r g = 1.877 ± 0.004 Å, in perfect agreement with a previous study (Beagley, B.; Monaghan, J. J.; Hewitt, T. G. J. Mol. Struct. 1971 8 401). The C—H bond length is r g= 1.110 ± 0.003 Å and the Si—C—H angle is 111.0 ± 0.2°. The experimental data are consistent with a model of T d symmetry and staggered methyl conformation. The barrier to methyl rotation is estimated to be 5.7 ± 2.0 kJ mol–1 on the basis of the experimentally observed average torsion of the methyl groups.  相似文献   

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