Statistical and mechanical analysis of multi-pseudopodial locomotion in a testate amoeba, Arcella sp.

IF 4.6 3区 综合性期刊 Q1 MULTIDISCIPLINARY SCIENCES
Genta Matsumoto, Atsushi Taniguchi, Mami Nomura, Satoshi Shimano, Jean-Paul Rieu, Katsuhiko Sato, Toshiyuki Nakagaki, Yukinori Nishigami
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引用次数: 0

Abstract

Adherent eukaryotic cells typically exhibit amoeboid locomotion through actin polymerization and bleb-driven mechanisms. However, testate amoebae, which enclose their bodies within a shell, exhibit variation in these locomotion types. This study focused on Arcella, a representative testate amoeba that pulls its shell using multiple pseudopods extending from a single aperture on the ventral side. Arcella is found in peatlands and freshwater, where it adapts its movement to various substrates. We characterized its movement on glass as well as hard, and soft gel substrates through detailed observation. The results indicated a higher randomness in motion on the soft gel, which was influenced by the pseudopodial elongation direction. Additionally, we evaluated the relationship between movement direction and traction stress. The dipole moment of the traction stress field determined the axis of motion, whereas quadrupole moments were correlated with forward and lateral movements. Although some relationships between multipole moments and velocity were shared with other cells, Arcella exhibited unique characteristics in its movement mechanism, which likely occurred due to its use of multiple pseudopods alongside its shell.

无足变形虫多假足运动的统计和力学分析。
贴附的真核细胞通常通过肌动蛋白聚合和气泡驱动机制表现出变形虫运动。然而,将身体包裹在壳内的无遗嘱变形虫在这些运动类型中表现出变化。这项研究的重点是Arcella,一种具有代表性的睾丸变形虫,它使用从腹侧的一个孔延伸出来的多个假足来拉壳。它可以在泥炭地和淡水中找到,在那里它可以适应各种基质的运动。我们通过详细观察表征了它在玻璃以及硬、软凝胶基板上的运动。结果表明,软凝胶的运动具有较高的随机性,这种随机性受假足延伸方向的影响。此外,我们还评估了运动方向与牵引应力之间的关系。牵引应力场的偶极矩决定了运动轴,而四极矩与向前和横向运动相关。虽然多极矩和速度之间的一些关系与其他细胞相同,但Arcella在运动机制上表现出独特的特征,这可能是由于它在外壳旁边使用了多个伪足。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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来源期刊
CiteScore
6.60
自引率
0.00%
发文量
26
审稿时长
>12 weeks
期刊介绍: The Proceedings of the Japan Academy Ser. B (PJA-B) is a scientific publication of the Japan Academy with a 90-year history, and covers all branches of natural sciences, except for mathematics, which is covered by the PJA-A. It is published ten times a year and is distributed widely throughout the world and can be read and obtained free of charge through the world wide web.
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