弛豫速率分布和衰减曲线:二分数阶弛豫

S. Alexander, O. Entin-Wohlman, R. Orbach
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引用次数: 17

摘要

计算了分形网络中最大两分子自旋晶格弛豫率1/ t1的概率分布。初始长时间的平衡回归是由一个拉伸的指数时间依赖控制的,然后交叉到一个比指数时间依赖慢但比任何幂律都快的时间依赖。计算平均值,1/T 1 ave,并与以前的估计进行比较。计算概率分布,1/T 1, d'un reseau de spins, pour un reseau分形,变化temporelle exponentielle tendue,变化puis交叉平均变化+慢曲quentile指数变化+快速曲'une loi de puissance, pour le temtemps de retour和l'平衡
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Relaxation rate distribution and decay profile: two fracton relaxation
The probability distribution is calculated for the largest two fracton spin lattice relaxation rate, 1/T 1 , in a fractal network. The initial long-time return to equilibrium is governed by a stretched exponential time dependence, afterwards a crossover to a time dependence slower than exponential but faster than any power law is obtained. The average, 1/T 1 ave , is calculated and compared with previous estimates Calcul de la distribution de probabilite pour le taux de relaxation a deux fractons, 1/T 1 , d'un reseau de spins, pour un reseau fractal: variation temporelle exponentielle etendue, puis crossover avec une variation plus lente qu'une exponentielle puis variation plus rapide qu'une loi de puissance pour le temps de retour a l'equilibre
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