Krishna M M, Srivastava A, Periasamy N
Department of Chemical Sciences, Tata Institute of Fundamental Research, Colaba, Mumbai, India.
Biophys Chem. 2001 Apr 10;90(2):123-33. doi: 10.1016/s0301-4622(01)00137-5.
Translational and rotational diffusion of fluorescent molecules on the surface of small biological systems such as vesicles, proteins and micelles depolarize the fluorescence. A recent study has treated the case of the translational dynamics of surface probes (M.M.G. Krishna, R. Das, N. Periasamy and R. Nityananda, J. Chem. Phys., 112 (2000) 8502-8514) using Monte Carlo and theoretical methods. Here we extend the application of the methodologies to apply the case of rotational dynamics of surface probes. The corresponding fluorescence anisotropy decays were obtained using the Monte Carlo simulation methods for the two cases: surface probes undergoing rotational dynamics on a plane and on a sphere. The results were consistent with the theoretical equations which show that Monte Carlo methods can be used to simulate the surface diffusion problems. The anisotropy decay for the rotational diffusion of a molecule on a planar surface is single exponential and the residual anisotropy is zero. However, residual anisotropy is finite for the case of rotational diffusion on a sphere because of the spatial averaging of the anisotropy function. The rotational correlation time in both the cases is (4Drot)(-1) with Drot being the rotational diffusion coefficient. Rotational dynamics of a surface bound dye in a single giant liposome and in sonicated vesicles were studied and the results were explained according to the theoretical equations. A fast component of fluorescence depolarization was also observed for sonicated vesicles which was interpreted as wobbling-in-cylinder dynamics of the surface-bound dye.
荧光分子在诸如囊泡、蛋白质和胶束等小型生物系统表面的平移扩散和旋转扩散会使荧光去极化。最近的一项研究使用蒙特卡罗方法和理论方法处理了表面探针的平移动力学情况(M.M.G. 克里希纳、R. 达斯、N. 佩里亚萨米和R. 尼提南达,《化学物理杂志》,112 (2000) 8502 - 8514)。在此,我们将这些方法的应用扩展到表面探针的旋转动力学情况。使用蒙特卡罗模拟方法针对两种情况获得了相应的荧光各向异性衰减:表面探针在平面和球面上进行旋转动力学。结果与理论方程一致,表明蒙特卡罗方法可用于模拟表面扩散问题。分子在平面表面上旋转扩散的各向异性衰减是单指数的,且残余各向异性为零。然而,由于各向异性函数的空间平均,对于在球面上旋转扩散的情况,残余各向异性是有限的。两种情况下的旋转相关时间均为(4Drot)(-1),其中Drot为旋转扩散系数。研究了单个巨型脂质体和超声处理囊泡中表面结合染料的旋转动力学,并根据理论方程对结果进行了解释。对于超声处理的囊泡,还观察到荧光去极化的快速成分,这被解释为表面结合染料的圆柱体内摆动动力学。