Bales Barney L, Peric Miroslav
Department of Physics and Astronomy, The Center for Biological Physics, California State University at Northridge, Northridge, CA 91330, USA.
Appl Magn Reson. 2017 Feb;48(2):175-200. doi: 10.1007/s00723-016-0854-9. Epub 2016 Dec 3.
The behavior of Electron paramagnetic resonance spectra due to N and N nitroxide free radicals undergoing spin exchange in liquids at high frequencies , of the same order of magnitude as the nitrogen hyperfine coupling constant is investigated. The well known features are reconfirmed: (1) at low values of where the lines broaden, shift toward the center of the spectrum, and change shape due to the introduction of a resonance of the form of a dispersion component; (2) at values of comparable to , the line merge into one; and (3) at values much larger than , the merged line narrows. It is found that each line of a spectrum may be decomposed into an admixture of a single absorption and a single dispersion component of Lorentzian shape. These two- or three-line absorption-dispersion admixtures, for N and N, respectively, retain their individual identities even after the spectrum has merged and has begun to narrow. For both isotopes, the average broadening and integrated intensities are equal to the predictions of perturbation theory although, in the case of N the outer lines broaden faster than the central line and intensity moves from the outer lines to the center line. In fact, the outer line intensity becomes zero and then negative at higher values of which is compensated by the center line becoming more intense than the overall integrated intensity. For both isotopes, the dispersion components and the line shift depart from the perturbation prediction. The results are presented in terms of measurable quantities normalized to so that they may be applied to any two- or three-line spectrum.
研究了在高频下,液体中由于氮和氮氧自由基进行自旋交换而产生的电子顺磁共振谱的行为,该高频与氮超精细耦合常数处于相同数量级。再次证实了一些众所周知的特征:(1)在低( )值时,谱线变宽,向谱中心移动,并由于引入色散分量形式的共振而改变形状;(2)在与( )相当的值时,谱线合并为一条;(3)在远大于( )的值时,合并后的谱线变窄。发现谱的每条线都可以分解为洛伦兹形状的单吸收分量和单色散分量的混合。对于氮和氮,这些分别为两线或三线的吸收 - 色散混合,即使在谱合并并开始变窄后仍保持其各自的特征。对于两种同位素,平均展宽和积分强度都等于微扰理论的预测,尽管在氮的情况下,外线比中心线展宽得更快,强度从外线向中心线移动。实际上,在较高的( )值时,外线强度变为零,然后变为负值,这由中心线变得比总积分强度更强来补偿。对于两种同位素,色散分量和谱线位移都偏离微扰预测。结果以归一化为( )的可测量量表示,以便它们可应用于任何两线或三线谱。