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测量 optima AUC™ 分析超速离心机中的可压缩性。

Measuring compressibility in the optima AUC™ analytical ultracentrifuge.

机构信息

Department of Physics and Astronomy, University of Lethbridge, Lethbridge, AB, Canada.

Department of Chemistry, University of Montana, Missoula, MT, USA.

出版信息

Eur Biophys J. 2020 Dec;49(8):711-718. doi: 10.1007/s00249-020-01482-5. Epub 2020 Nov 24.

Abstract

A method is described to accurately measure the compressibility of liquids using an analytical ultracentrifuge. The method makes use of very large pressure gradients, which can be generated in the analytical ultracentrifuge at high speeds to induce a maximum compression signal. Taking advantage of the new Optima AUC, which offers 10 micron radial resolution, a novel calibration centerpiece for measuring rotor stretch, and a speed-ramping procedure, even the weak compressibility of liquids like water, typically considered to be incompressible, could be detected. A model using the standard expression for the secant-average bulk modulus describing the relative compression of a liquid in the analytical ultracentrifuge is derived. The model is a function of the loading volume and the hydrostatic pressure generated in the analytical ultracentrifuge, as well as the secant-average bulk modulus. The compressibility of water and toluene were measured and the linear secant-average bulk modulus and meniscus positions were fitted. In addition to the measurement of the compressibility of liquids, applications for this method include an improved prediction of boundary conditions for multi-speed analytical ultracentrifugation experiments to better describe highly heterogeneous systems with analytical speed-ramping procedures, and the prediction of radius-dependent density variations.

摘要

介绍了一种利用分析超速离心机准确测量液体可压缩性的方法。该方法利用分析超速离心机在高速下产生的非常大的压力梯度,以产生最大的压缩信号。利用新型 Optima AUC,其提供 10 微米的径向分辨率、用于测量转子拉伸的新型校准中心件和速度渐变程序,甚至可以检测到水等通常认为不可压缩的液体的微弱可压缩性。推导了一种使用标准的割线平均体弹模量表达式来描述分析超速离心机中液体相对压缩的模型。该模型是加载体积和分析超速离心机中产生的静水压力以及割线平均体弹模量的函数。测量了水和甲苯的可压缩性,并拟合了线性割线平均体弹模量和弯月面位置。除了测量液体的可压缩性外,该方法还可用于改进多速分析超速离心实验的边界条件预测,以更好地描述具有分析速度渐变程序的高度不均匀系统,并预测半径相关的密度变化。

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