Institut für Chemie, Martin-Luther-Universität Halle-Wittenberg, Kurt-Mothes-Str. 2, 06120 Halle/Saale, Germany.
Beilstein J Org Chem. 2013;9:437-46. doi: 10.3762/bjoc.9.46. Epub 2013 Feb 26.
The photoreactions of diazabicyclo[2,2,2]octane (DABCO) and triisopropylamine (TIPA) with the sensitizers anthraquinone (AQ) and xanthone (XA) or benzophenone (BP) were investigated by time-resolved photo-CIDNP (photochemically induced dynamic nuclear polarization) experiments. By varying the radical-pair concentration, it was ensured that these measurements respond only to self-exchange reactions of the free amine-derived radicals (radical cations DH (•) (+) or α-amino alkyl radicals D (•) ) with the parent amine DH; the acid-base equilibrium between DH (•) (+) and D (•) also plays no role. Although the sensitizer does not at all participate in the observed processes, it has a pronounced influence on the CIDNP kinetics because the reaction occurs through successive radical pairs. With AQ, the polarizations stem from the initially formed radical-ion pairs, and escaping DH (•) (+) then undergoes electron self-exchange with DH. In the reaction sensitized with XA (or BP), the polarizations arise in a secondary pair of neutral radicals that is rapidly produced by in-cage proton transfer, and the CIDNP kinetics are due to hydrogen self-exchange between escaping D (•) and DH. For TIPA, the activation parameters of both self-exchange reactions were determined. Outer-sphere reorganization energies obtained with the Marcus theory gave very good agreement between experimental and calculated values of ∆G (‡) 298.
通过时间分辨光 CIDNP(光诱导动态核极化)实验研究了重氮双环[2.2.2]辛烷(DABCO)和三异丙胺(TIPA)与敏化剂蒽醌(AQ)和黄烷酮(XA)或二苯甲酮(BP)的光反应。通过改变自由基对浓度,可以确保这些测量仅响应游离胺衍生自由基(自由基阳离子 DH(•)(+)或α-氨基烷基自由基 D(•))与母体胺 DH 的自交换反应;DH(•)(+)和 D(•)之间的酸碱平衡也不起作用。尽管敏化剂根本不参与观察到的过程,但它对 CIDNP 动力学有显著影响,因为反应是通过连续的自由基对进行的。对于 AQ,极化来自最初形成的自由基离子对,然后逃脱的 DH(•)(+)与 DH 发生电子自交换。在 XA(或 BP)敏化的反应中,极化出现在通过笼内质子转移快速产生的中性自由基的次级对中,CIDNP 动力学是由于逃脱的 D(•)和 DH 之间的氢自交换引起的。对于 TIPA,确定了两种自交换反应的活化参数。用 Marcus 理论获得的外层重组能与实验和计算的 ∆G(‡)298 值非常吻合。