Maulucci Giuseppe, De Spirito Marco, Arcovito Giuseppe, Boffi Federico, Castellano Agostina Congiu, Briganti Giuseppe
Istituto di Fisica, Universitá Cattolica S. Cuore A. Gemelli, Rome, Italy.
Biophys J. 2005 May;88(5):3545-50. doi: 10.1529/biophysj.104.048876. Epub 2005 Feb 4.
Size distribution of dimyristoylphosphatidylcholine liposome suspensions was investigated by dynamic-light scattering (DLS) as a function of the sonication time (t(s)). Cumulant expansion (second- and third-order) and regularized Laplace inversion (CONTIN) of dynamic single-angle laser light-scattering data were performed. With both methods, the intensity-weighted mean hydrodynamic radius r(I) depended on the investigated lengthscale. The number-weighted mean hydrodynamic radius (r(N)), obtained from CONTIN by modeling dimyristoylphosphatidylcholine vesicles as thin-walled hollow spheres, resulted as independent on the lengthscale. However, the r(N) value obtained from cumulant expansions remained lengthscale-dependent. Therefore, the number-weighted radius distribution function is highly asymmetric. The number-weighted mean radius, the standard deviation, and the number-weighted radius at the peak (r(N)(peak)) all decreased to a plateau when increasing sonication time. At t(s) longer than 1 h, the r(N)(peak) compares well with the radius of unilamellar vesicles in equilibrium with monomers predicted on a thermodynamic basis. The reliability of our analysis is proved by the comparison of experimental Rayleigh ratios with simulated ones, using the normalized number-weighted radius distribution function p(N)(r) determined by DLS data. A perfect agreement was obtained at longer sonication times, and the average aggregation number was determined. At lower t(s) values, simulations did not match experimental data, and this discrepancy was ascribed to the presence of large and floppy unilamellar vesicles with ellipsoidal shapes. Our investigation shows that, from single-angle DLS data, the radius distribution function of the vesicles can only be obtained if p(N)(r) is known.
通过动态光散射(DLS)研究了二肉豆蔻酰磷脂酰胆碱脂质体悬浮液的尺寸分布与超声处理时间(t(s))的关系。对动态单角度激光光散射数据进行了累积量展开(二阶和三阶)和正则化拉普拉斯反演(CONTIN)。两种方法中,强度加权平均流体动力学半径r(I)均取决于所研究的长度尺度。通过将二肉豆蔻酰磷脂酰胆碱囊泡建模为薄壁空心球,从CONTIN获得的数均加权平均流体动力学半径(r(N))结果与长度尺度无关。然而,从累积量展开获得的r(N)值仍与长度尺度有关。因此,数均加权半径分布函数高度不对称。随着超声处理时间增加,数均加权平均半径、标准偏差和峰值处的数均加权半径(r(N)(peak))均降至平稳状态。在t(s)大于1小时时,r(N)(peak)与基于热力学预测的与单体处于平衡状态的单层囊泡半径相当吻合。通过将实验瑞利比与模拟瑞利比进行比较,使用由DLS数据确定的归一化数均加权半径分布函数p(N)(r),证明了我们分析的可靠性。在较长超声处理时间下获得了完美匹配,并确定了平均聚集数。在较低的t(s)值下,模拟结果与实验数据不匹配,这种差异归因于存在大的、形状为椭圆形的松散单层囊泡。我们的研究表明,从单角度DLS数据中,只有在已知p(N)(r)的情况下才能获得囊泡的半径分布函数。