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Microtubule dynamics: Caps, catastrophes, and coupled hydrolysis

机译:微管动力学:上限,灾难和耦合水解

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摘要

An effective theory is formulated for the dynamics of the guanosine triphosphate (GTP) cap believed to stabilize growing microtubules. The theory provides a ''coarse-grained'' description of the cap's dynamics. ''Microscopic'' details, such as the microtubule lattice structure and the fate of its individual tubulin dimers, an ignored. In this cap model, GTP hydrolysis is assumed to be stochastic and uncoupled to microtubule growth. Different rates of hydrolysis are assumed for GTP in the cap's interior and for GTP at its boundary with hydrolyzed parts of the microtubule. Expectation values and probability distributions relating to available experimental data are derived. Caps are found to be short and the total rate of hydrolysis at a microtubule end is found to be dynamically coupled to growth. The so-called catastrophe rate is a simple function of the microtubule growth rare and fits experimental data. A constant nonzero catastrophe rare, identical for both microtubule ends, is predicted at large growth rates. The delay time for dilution-induced catastrophes is stochastic with a simple distribution that fits the experimental one and, like the experimental one, does not depend on the rate of microtubule growth before dilution. The GTP content of microtubules is found and its rare of hydrolysis is determined under the circumstances created in an experiment designed to measure this GTP content. It is concluded that this experiment's failure to register any GTP content is consistent with the model. A recent experimental result for the size of the minimal cap that can stabilize a microtubule is shown to agree with the result predicted by the cap model, after its parameters have been extracted from previous experimental results. Thus the effective theory and cap model presented here provide a unified description of several apparently contradictory experimental data. Experimental results for the catastrophe rate at different concentrations of magnesium ions and of microtubule associated proteins are discussed in terms of the model. Feasible experiments are suggested that can provide decisive tests of the model and determine its three parameters with higher precision.
机译:为三磷酸鸟苷(GTP)帽的动力学制定了一个有效的理论,该帽被认为可以稳定微管的生长。该理论为瓶盖动力学提供了“粗粒度”描述。 “微观”细节,例如微管的晶格结构及其单个微管蛋白二聚体的命运,被忽略了。在这种瓶盖模型中,假定GTP水解是随机的,并且与微管生长无关。对于帽内部的GTP和与微管水解部分的边界处的GTP,假定了不同的水解速率。得出与可用实验数据有关的期望值和概率分布。发现帽短,并且发现微管末端的总水解速率与生长动态相关。所谓的巨灾率是微管生长罕见的简单函数,符合实验数据。预计在大的增长率下,恒定不变的非零灾难将在两个微管末端均相同。稀释引起的灾难的延迟时间是随机的,其分布与实验值吻合,分布简单,并且与实验值一样,不取决于稀释前微管的生长速率。发现了微管中的GTP含量,并在旨在测量该GTP含量的实验中创建的环境下确定了其稀有的水解程度。结论是该实验未能注册任何GTP内容与该模型一致。在从先前的实验结果中提取了参数之后,最近的实验结果表明,可以稳定微管的最小盖子的尺寸与盖子模型预测的结果一致。因此,这里介绍的有效理论和上限模型提供了对几个明显矛盾的实验数据的统一描述。根据模型讨论了在不同浓度的镁离子和微管相关蛋白下的突变率的实验结果。提出了可行的实验,可以为模型提供决定性的测试并以更高的精度确定其三个参数。

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