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Optimisation of NMR dynamic models II. A new methodology for the dual optimisation of the model-free parameters and the Brownian rotational diffusion tensor

机译:NMR动态模型的优化II。对无模型参数和布朗旋转扩散张量进行双重优化的新方法

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Finding the dynamics of an entire macromolecule is a complex problem as the model-free parameter values are intricately linked to the Brownian rotational diffusion of the molecule, mathematically through the autocorrelation function of the motion and statistically through model selection. The solution to this problem was formulated using set theory as an element of the universal set ${mathfrak{U}}$ —the union of all model-free spaces (d’Auvergne EJ and Gooley PR (2007) Mol BioSyst 3(7), 483–494). The current procedure commonly used to find the universal solution is to initially estimate the diffusion tensor parameters, to optimise the model-free parameters of numerous models, and then to choose the best model via model selection. The global model is then optimised and the procedure repeated until convergence. In this paper a new methodology is presented which takes a different approach to this diffusion seeded model-free paradigm. Rather than starting with the diffusion tensor this iterative protocol begins by optimising the model-free parameters in the absence of any global model parameters, selecting between all the model-free models, and finally optimising the diffusion tensor. The new model-free optimisation protocol will be validated using synthetic data from Schurr JM et al. (1994) J Magn Reson B 105(3), 211–224 and the relaxation data of the bacteriorhodopsin (1–36)BR fragment from Orekhov VY (1999) J Biomol NMR 14(4), 345–356. To demonstrate the importance of this new procedure the NMR relaxation data of the Olfactory Marker Protein (OMP) of Gitti R et al. (2005) Biochem 44(28), 9673–9679 is reanalysed. The result is that the dynamics for certain secondary structural elements is very different from those originally reported.
机译:找到整个大分子的动力学是一个复杂的问题,因为无模型的参数值通过运动的自相关函数并通过模型选择进行统计,从而与分子的布朗旋转扩散错综复杂地联系在一起。该问题的解决方案是使用集合论作为通用集合$ {mathfrak {U}} $的元素来制定的-所有无模型空间的并集(d'Auvergne EJ和Gooley PR(2007)Mol BioSyst 3(7) ),483–494)。通常用于查找通用解的当前过程是,首先估计扩散张量参数,优化众多模型的无模型参数,然后通过模型选择来选择最佳模型。然后优化全局模型,并重复该过程,直到收敛为止。在本文中,提出了一种新方法,该方法对这种扩散种子的无模型范例采用了不同的方法。迭代协议不是从扩散张量开始,而是从在没有任何全局模型参数的情况下优化无模型参数,在所有无模型模型之间进行选择,最后优化扩散张量开始。新的无模型优化协议将使用Schurr JM等人的综合数据进行验证。 (1994)J Magn Reson B 105(3),211–224和来自Orekhov VY(1999)J Biomol NMR 14(4),345–356的细菌视紫红质(1-36)BR片段的弛豫数据。为了证明这种新方法的重要性,Gitti R等人的嗅觉标记蛋白(OMP)的NMR弛豫数据。 (2005)Biochem 44(28),9673–9679被重新分析。结果是某些二级结构元素的动力学与最初报道的动力学有很大不同。

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