Zhuravlev Pavel I, Papoian Garegin A
Department of Chemistry, University of North Carolina, Chapel Hill, NC 27599-3290, USA.
Proc Natl Acad Sci U S A. 2009 Jul 14;106(28):11570-5. doi: 10.1073/pnas.0812746106. Epub 2009 Jun 25.
Capping proteins are among the most important regulatory proteins involved in controlling complicated stochastic dynamics of filopodia, which are dynamic finger-like protrusions used by eukaryotic motile cells to probe their environment and help guide cell motility. They attach to the barbed end of a filament and prevent polymerization, leading to effective filament retraction due to retrograde flow. When we simulated filopodial growth in the presence of capping proteins, qualitatively different dynamics emerged, compared with actin-only system. We discovered that molecular noise due to capping protein binding and unbinding leads to macroscopic filopodial length fluctuations, compared with minuscule fluctuations in the actin-only system. Thus, our work shows that molecular noise of signaling proteins may induce micrometer-scale growth-retraction cycles in filopodia. When capped, some filaments eventually retract all the way down to the filopodial base and disappear. This process endows filopodium with a finite lifetime. Additionally, the filopodia transiently grow several times longer than in actin-only system, since less actin transport is required because of bundle thinning. We have also developed an accurate mean-field model that provides qualitative explanations of our numerical simulation results. Our results are broadly consistent with experiments, in terms of predicting filopodial growth retraction cycles and the average filopodial lifetimes.
封端蛋白是参与控制丝状伪足复杂随机动力学的最重要调节蛋白之一,丝状伪足是真核运动细胞用来探测周围环境并帮助引导细胞运动的动态指状突起。它们附着在细丝的尖端并阻止聚合,由于逆向流动导致细丝有效回缩。当我们在有封端蛋白的情况下模拟丝状伪足生长时,与仅含肌动蛋白的系统相比,出现了质的不同的动力学。我们发现,与仅含肌动蛋白的系统中的微小波动相比,由于封端蛋白的结合和解离导致的分子噪声会导致宏观的丝状伪足长度波动。因此,我们的工作表明,信号蛋白的分子噪声可能会在丝状伪足中诱导微米级的生长-回缩循环。当被封端时,一些细丝最终会一直回缩到丝状伪足的基部并消失。这个过程赋予了丝状伪足有限的寿命。此外,由于束变细所需的肌动蛋白运输较少,丝状伪足的瞬时生长比仅含肌动蛋白的系统长几倍。我们还开发了一个精确的平均场模型,该模型对我们的数值模拟结果提供了定性解释。就预测丝状伪足的生长回缩循环和平均丝状伪足寿命而言,我们的结果与实验大致一致。