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Geometry Dynamics of α-Helices in Different Class I Major Histocompatibility Complexes

机译:I类主要组织相容性复合物中α螺旋的几何动力学

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摘要

MHC α-helices form the antigen-binding cleft and are of particular interest for immunological reactions. To monitor these helices in molecular dynamics simulations, we applied a parsimonious fragment-fitting method to trace the axes of the α-helices. Each resulting axis was fitted by polynomials in a least-squares sense and the curvature integral was computed. To find the appropriate polynomial degree, the method was tested on two artificially modelled helices, one performing a bending movement and another a hinge movement. We found that second-order polynomials retrieve predefined parameters of helical motion with minimal relative error. From MD simulations we selected those parts of α-helices that were stable and also close to the TCR/MHC interface. We monitored the curvature integral, generated a ruled surface between the two MHC α-helices, and computed interhelical area and surface torsion, as they changed over time. We found that MHC α-helices undergo rapid but small changes in conformation. The curvature integral of helices proved to be a sensitive measure, which was closely related to changes in shape over time as confirmed by RMSD analysis. We speculate that small changes in the conformation of individual MHC α-helices are part of the intrinsic dynamics induced by engagement with the TCR.
机译:MHCα-螺旋形成抗原结合裂口,对于免疫反应特别重要。为了在分子动力学模拟中监视这些螺旋,我们应用了简约的片段拟合方法来跟踪α螺旋的轴。每个产生的轴均由多项式以最小二乘法拟合,并计算曲率积分。为了找到合适的多项式,对该方法进行了两个人工建模的螺旋测试,一个进行弯曲运动,另一个进行铰链运动。我们发现二阶多项式以最小的相对误差检索了螺旋运动的预定义参数。从MD模拟中,我们选择了稳定且也靠近TCR / MHC界面的α螺旋部分。我们监视曲率积分,在两个MHCα螺旋之间生成直纹表面,并计算螺旋间的面积和表面扭转(随时间变化)。我们发现,MHCα螺旋结构发生快速但很小的变化。螺旋的曲率积分被证明是一种敏感的度量,这与RMSD分析所证实的随时间变化的形状密切相关。我们推测,单个MHCα螺旋构象的细微变化是与TCR结合引起的内在动力学的一部分。

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