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Birefringence of single and bundled microtubules.

机译:单个和捆绑的微管的双折射。

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摘要

We have measured the birefringence of microtubules (MTs) and of MT-based macromolecular assemblies in vitro and in living cells by using the new Pol-Scope. A single microtubule in aqueous suspension and imaged with a numerical aperture of 1.4 had a peak retardance of 0.07 nm. The peak retardance of a small bundle increased linearly with the number of MTs in the bundle. Axonemes (prepared from sea urchin sperm) had a peak retardance 20 times higher than that of single MTs, in accordance with the nine doublets and two singlets arrangement of parallel MTs in the axoneme. Measured filament retardance decreased when the filament was defocused or the numerical aperture of the imaging system was decreased. However, the retardance "area," which we defined as the image retardance integrated along a line perpendicular to the filament axis, proved to be independent of focus and of numerical aperture. These results are in good agreement with a theory that we developed for measuring retardances with imaging optics. Our theoretical concept is based on Wiener's theory of mixed dielectrics, which is well established for nonimaging applications. We extend its use to imaging systems by considering the coherence region defined by the optical set-up. Light scattered from within that region interferes coherently in the image point. The presence of a filament in the coherence region leads to a polarization dependent scattering cross section and to a finite retardance measured in the image point. Similar to resolution measurements, the linear dimension of the coherence region for retardance measurements is on the order lambda/(2 NA), where lambda is the wavelength of light and NA is the numerical aperture of the illumination and imaging lenses.
机译:我们已经通过使用新的Pol-Scope测量了体外和在活细胞中微管(MT)和基于MT的大分子组件的双折射。在水悬浮液中的单个微管并以1.4的数值孔径成像时,其峰延迟为0.07 nm。小束的峰值延迟随束中MT的数量线性增加。轴突(由海胆精子制备)的峰阻滞比单个MT的峰阻滞高20倍,这与轴突中平行MT的九个双峰和两个单峰的排列一致。当灯丝散焦或成像系统的数值孔径减小时,测得的灯丝延迟降低。但是,我们定义为沿垂直于灯丝轴的线积分的图像延迟的延迟“面积”与焦距和数值孔径无关。这些结果与我们开发的用于使用成像光学器件测量延迟的理论高度吻合。我们的理论概念基于维纳的混合电介质理论,该理论已经很好地适用于非成像应用。通过考虑由光学装置定义的相干区域,我们将其用途扩展到成像系统。从该区域内散射的光在像点处相干干涉。相干区域中灯丝的存在会导致偏振相关的散射横截面,并导致在像点上测得的有限延迟。与分辨率测量相似,用于延迟测量的相干区域的线性尺寸约为lambda /(2 NA),其中lambda是光的波长,NA是照明和成像镜头的数值孔径。

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