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Theoretical Studies on the Structure and Acidity of Meldrum?ˉs Acid and Related Compounds

机译:大麦草酸及相关化合物的结构和酸度的理论研究

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The structures and gas-phase ionization energies (DGo) of Meldrum’s acid (I) and related cyclic (II-VI) and acyclic compounds (VII-IX) are investigated theoretically at the MP2/6-31+G*, B3LYP/6-31+G*, B3LYP/6- 311+G**, B3LYP/6-311++G(3df,2p) and G3(+)(MP2) levels. Conformations of three neutral cyclic series vary gradually from boat (Meldrum’s acid, I), to twisted chair (II) and to chair (III) as the methylene group is substituted for the ether oxygen successively. The preferred boat form of I can be ascribed to the two strong nO ? s* C-C antiperiplanar vicinal charge transfer interactions and electrostatic attraction between negatively charged C1 and positively charged C4 at the opposite end of the boat. All the deprotonated anionic forms have half-chair forms due to the two strong nC ? p* C=O vicinal charge transfer interactions. The dipole-dipole interaction theory cannot account for the higher acidity of Meldrum’s acid (I) than dimedone (III). The origin of the anomalously high acidity of I is the strong increase in the vicinal charge transfer (nC ? p* C=O) and 1,4-attrative electrostatic interactions (C1§C4) in the ionization (I ? I- + H+). In the acyclic series (VII-IX) the positively charged end atom, C4, is absent and the attractive electrostatic stabilization (C1§C4) is missing in the anionic form so that the acidities are much less than the corresponding cyclic series.
机译:理论上在MP2 / 6-31 + G *,B3LYP / 6上研究了Meldrum酸(I)以及相关的环状(II-VI)和非环状化合物(VII-IX)的结构和气相电离能(DGo) -31 + G *,B3LYP / 6- 311 + G **,B3LYP / 6-311 ++ G(3df,2p)和G3(+)(MP2)水平。三个中性环状系列的构型逐渐变化,从船形(Meldrum的酸,I),到扭曲的椅子(II),再到椅子(III),因为亚甲基依次取代了醚氧。我首选的船形可以归结为两个强nO? s * C-C反平面邻位电荷转移相互作用以及在船的另一端带负电的C1和带正电的C4之间的静电吸引。由于两个强nC原子,所有去质子化的阴离子形式均为半椅形式。 p * C = O邻近电荷转移相互作用。偶极-偶极相互作用理论不能解释Meldrum酸(I)的酸度高于二甲酮(III)的酸度。 I异常高酸度的起因是电离过程中附近电荷转移(nC?p * C = O)和1,4-静电相互作用(C1§C4)的强烈增加(I?I- + H + )。在无环系列(VII-IX)中,不存在带正电荷的末端原子C4,并且缺少阴离子形式的吸引人的静电稳定剂(C1§C4),因此酸度远小于相应的环系列。

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