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The effective degeneracy of protein normal modes

机译:蛋白质正常模式的有效简并性

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Normal modes are frequently computed and used to portray protein dynamics and interpret protein conformational changes. In this work, we investigate the nature of normal modes and find that the normal modes of proteins, especially those at the low frequency range (0- 600 cm(-1)), are highly susceptible to degeneracy. Two or more modes are degenerate if they have the same frequency and consequently any orthogonal transformation of them also is a valid representation of the mode subspace. Thus, degenerate modes can no longer characterize unique directions of motions as regular modes do. Though the normal modes of proteins are usually of different frequencies, the difference in frequency between neighboring modes is so small that, under even slight structural uncertainty that unavoidably exists in structure determination, it can easily vanish and as a result, a mode becomes effectively degenerate with its neighboring modes. This can be easily observed in that some modes seem to disappear and their matching modes cannot be found when the structure used to compute the modes is modified only slightly. Weterm this degeneracy the effective degeneracy of normal modes. This work is built upon our recent discovery that the vibrational spectrum of globular proteins is universal. The high density of modes observed in the vibrational frequency spectra of proteins renders their normal modes highly susceptible to degeneracy, under even the smallest structural uncertainty. Indeed, we find the degree of degeneracy of modes is proportional to the density of modes in the vibrational spectrum. This means that for modes at the same frequency, degeneracy is more severe for larger proteins. Degeneracy exists also in the modes of coarse-grained models, but to a much lesser extent than those of all-atom models. In closing, we discuss the implications of the effective degeneracy of normal modes: how it may significantly affect the ways in which normal modes are used in various normal modes-based applications.
机译:正常模式经常被计算并用于描绘蛋白质动力学和解释蛋白质构象变化。在这项工作中,我们调查正常模式的性质,发现蛋白质的正常模式,尤其是低频范围(0- 600 cm(-1))的蛋白质,极易发生简并。如果两个或多个模式具有相同的频率,则简并化,因此它们的任何正交变换也是模式子空间的有效表示。因此,简并模式不再能够像常规模式那样表征运动的唯一方向。尽管正常的蛋白质模式通常具有不同的频率,但是相邻模式之间的频率差异很小,以至于即使在结构确定中不可避免存在的微小结构不确定性下,它也很容易消失,结果模式就有效地退化了。与它的相邻模式。在某些模式似乎消失并且仅略微修改用于计算模式的结构时找不到它们的匹配模式时,可以很容易地观察到这一点。我们将这种简并称为正常模式的有效简并。这项工作是建立在我们最近的发现上的,即球形蛋白质的振动光谱是通用的。在蛋白质的振动频谱中观察到的模式的高密度使其正常模式即使在最小的结构不确定性下也极易变性。实际上,我们发现模的简并度与振动谱中的模密度成正比。这意味着对于相同频率的模式,较大蛋白质的简并性更为严重。简并性也存在于粗粒度模型的模式中,但程度要比全原子模型的模式小得多。最后,我们讨论了正常模式有效退化的含义:它可能如何显着影响在各种基于正常模式的应用程序中使用正常模式的方式。

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