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首页> 外文期刊>The Journal of Chemical Physics >Two-dimensional tunneling Hamiltonian treatment of the microwave spectrum of 2-methylmalonaldehyde
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Two-dimensional tunneling Hamiltonian treatment of the microwave spectrum of 2-methylmalonaldehyde

机译:二维隧穿哈密顿量法处理2-甲基丙二醛的微波光谱

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The molecule 2-methylmalonaldehyde (2-MMA) exists in the gas phase as a six-membered hydrogen-bonded ring [HO-CH=C(CH3)-CH=O] and exhibits two large-amplitude motions, an intramolecular hydrogen transfer and a methyl torsion. The former motion is interesting because the transfer of the hydrogen atom from the hydroxyl to the carbonyl group induces a tautomerization in the ring, i.e., HO-CH=C(CH3)-CH=O -> O=CH-C(CH3)=CH-OH, which then triggers a 60 degrees internal rotation of the methyl group attached to the ring. The microwave spectra of 2-MMA-d0, 2-MMA-d1, and 2-MMA-d3 were studied previously by Sanders [J. Mol. Spectrosc. 86, 27 (1981)], who used a rotating-axis-system program for two-level inversion problems to fit rotational transitions involving the nondegenerate A(+) and A(-) sublevels to several times their measurement uncertainty. A global fit could not be carried out at that time because no appropriate theory was available. In particular, observed-minus-calculated residuals for the E(+) and E(-) sublevels were sometimes as large as several megahertz. In the present work, we use a tunneling-rotational Hamiltonian based on a G(12)(m) group-theoretical formalism to carry out global fits of Sanders' 2-MMA-d0 and 2-MMA-d1 [DO-CH=C(CH3)-CH=O] spectra nearly to measurement uncertainty, obtaining root-mean-square deviations of 0.12 and 0.10 MHz, respectively. The formalism used here was originally derived to treat the methylamine spectrum, but the interaction between hydrogen transfer and CH3 torsion in 2-MMA is similar, from the viewpoint of molecular symmetry, to the interaction between CNH2 inversion and CH3 torsion in methylamine. These similarities are discussed in some detail. (c) 2006 American Institute of Physics.
机译:分子2-甲基丙二醛(2-MMA)作为六元氢键环[HO-CH = C(CH3)-CH = O]存在于气相中,并表现出两个大振幅运动,即分子内氢转移和甲基扭转。前一种运动很有趣,因为氢原子从羟基转移到羰基上会引起环中的互变异构,即HO-CH = C(CH3)-CH = O-> O = CH-C(CH3) = CH-OH,然后触发连接到环上的甲基的60度内部旋转。 Sanders先前曾研究过2-MMA-d0、2-MMA-d1和2-MMA-d3的微波光谱[J.大声笑光谱。 86(27,1981),他使用旋转轴系统程序解决了两级反演问题,以使涉及非退化A(+)和A(-)子级的旋转跃迁的测量不确定度提高了几倍。由于没有合适的理论,当时无法进行全局拟合。特别是,观察到的E(+)和E(-)子级的减去负值有时会高达几兆赫兹。在当前的工作中,我们使用基于G(12)(m)群理论形式主义的隧道旋转哈密顿量来进行Sanders的2-MMA-d0和2-MMA-d1的全局拟合[DO-CH = C(CH3)-CH = O]光谱几乎达到测量不确定度,分别获得0.12 MHz和0.10 MHz的均方根偏差。此处使用的形式主义最初是用来处理甲胺光谱的,但是从分子对称性的角度来看,2-MMA中氢转移与CH3扭转之间的相互作用类似于甲胺中CNH2转化与CH3扭转之间的相互作用。这些相似之处进行了详细讨论。 (c)2006年美国物理研究所。

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