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功能提示纳米结构:分泌率的统一理论,统计力学方法。

Function suggests nano-structure: towards a unified theory for secretion rate, a statistical mechanics approach.

机构信息

Sackler Faculty of Medicine, Department of Pathology, Tel Aviv University, Tel Aviv 6997801, Israel.

出版信息

J R Soc Interface. 2013 Sep 4;10(88):20130640. doi: 10.1098/rsif.2013.0640. Print 2013 Nov 6.

Abstract

The inventory of secretory granules along the plasma membrane can be viewed as maintained in two restricted compartments. The release-ready pool represents docked granules available for an initial stage of fast, immediate secretion, followed by a second stage of granule set-aside secretion pool, with significantly slower rate. Transmission electron microscopy ultra-structural investigations correlated with electrophysiological techniques and mathematical modelling have allowed the categorization of these secretory vesicle compartments, in which vesicles can be in various states of secretory competence. Using the above-mentioned approaches, the kinetics of single vesicle exocytosis can be worked out. The ultra-fast kinetics, explored in this study, represents the immediately available release-ready pool, in which granules bound to the plasma membrane are exocytosed upon Ca(2+) influx at the SNARE rosette at the base of porosomes. Formalizing Dodge and Rahamimoff findings on the effect of calcium concentration and incorporating the effect of SNARE transient rosette size, we postulate that secretion rate (rate), the number (X) of intracellular calcium ions available for fusion, calcium capacity (0 ≤ M ≤ 5) and the fusion nano-machine size (as measured by the SNARE rosette size K) satisfy the parsimonious M-K relation rate ≈ C × Ca(2+)e(-K/2).

摘要

沿着质膜的分泌颗粒储备可被视为维持在两个受限的隔室中。准备释放的囊泡池代表了已停靠的囊泡,可用于快速、即时分泌的初始阶段,随后是囊泡预留分泌池的第二阶段,其分泌速度显著较慢。电镜超微结构研究与电生理学技术和数学建模相关联,允许对这些分泌小泡隔室进行分类,其中小泡可以处于不同的分泌能力状态。使用上述方法,可以计算出单个囊泡胞吐的动力学。本研究中探索的超快动力学代表了立即可用的准备释放的囊泡池,其中在质膜上结合的颗粒在 SNARE 玫瑰花结处的钙内流时通过 SNARE 玫瑰花结进行胞吐。形式化 Dodge 和 Rahamimoff 关于钙离子浓度的影响的发现,并结合 SNARE 瞬态玫瑰花结大小的影响,我们假设分泌速率(速率)、融合可用的细胞内钙离子数量(X)、钙离子容量(0 ≤ M ≤ 5)和融合纳米机器大小(由 SNARE 玫瑰花结大小 K 测量)满足简约的 M-K 关系速率≈C×[Ca(2+)](min(X,M))e(-K/2)。

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