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A 4-string tangle analysis of DNA-protein complexes based on difference topology.

机译:基于差异拓扑的DNA蛋白质复合物的4串缠结分析。

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摘要

An n-string tangle is a three dimensional ball with n-strings properly embedded in it. In late the 1980's, C. Ernst and D. W. Sumner's introduced a tangle model for protein-DNA complexes. This model assumes that the protein is a 3-dimensional ball and the protein-bound DNA are strings embedded inside the ball.;Originally the tangle model was applied to proteins such as Cre recombinase which binds two DNA segments. This protein breaks and rejoins DNA segments and can create knotted DNA. We can use a 2-string tangle model for this complex. More recently, Pathania, Jayaram and Harshey predicted that the topological structure within aMu protein complex consists of three DNA segments containing five crossings. Since Mu binds DNA sequences at 3 sites, this Mu protein-DNA complex can be modeled by a 3-string tangle. Darcy, Leucke and Vazquez analyzed Pathania et al's experimental results by using 3-string tangle analysis.;Based on the 3-string tangle analysis of a Mu protein-DNA complex, we addressed the possibility that a protein binds DNA sequences at four sites. Such a protein complex bound to a circular DNA molecule is modeled by a 4-string tangle with four loops outside of the tangle. In this thesis, we determined a biologically relevant 4-string tangle model. We also developed mathematics for solving tangle equations to predict the topology of DNA within the protein complex.
机译:n字符串缠结是三维球,其中正确嵌入了n字符串。在1980年代后期,C。Ernst和D. W. Sumner's提出了蛋白质-DNA复合物的缠结模型。该模型假定蛋白质是3维球,并且与蛋白质结合的DNA是嵌入在球内部的绳子。最初,将缠结模型应用于结合两个DNA片段的蛋白质,例如Cre重组酶。这种蛋白质会断裂并重新结合DNA片段,并可以形成打结的DNA。我们可以为这个复合体使用2串缠结模型。最近,Pathania,Jayaram和Harshey预测aMu蛋白复合物中的拓扑结构由包含五个杂交的三个DNA片段组成。由于Mu在3个位点结合DNA序列,因此可以通过3串缠结来模拟Mu蛋白-DNA复合体。 Darcy,Leucke和Vazquez使用3串缠结分析法分析了Pathania等人的实验结果。基于Mu蛋白-DNA复合体的3串缠结分析,我们研究了蛋白质在四个位点结合DNA序列的可能性。这种结合到环状DNA分子上的蛋白质复合物是由一个4串缠结建模的,该缠结在缠结外具有四个环。在本文中,我们确定了生物学上相关的4串纠缠模型。我们还开发了解决纠缠方程的数学方法,以预测蛋白质复合物中DNA的拓扑。

著录项

  • 作者

    Kim, Soojeong.;

  • 作者单位

    The University of Iowa.;

  • 授予单位 The University of Iowa.;
  • 学科 Applied Mathematics.
  • 学位 Ph.D.
  • 年度 2009
  • 页码 81 p.
  • 总页数 81
  • 原文格式 PDF
  • 正文语种 eng
  • 中图分类
  • 关键词

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