抄録
The locomotion of Caenorhabditis elegans exhibits complex patterns. In particular, the worm combines mildly curved runs and sharp turns to steer its course. Both runs and sharp turns of various types are important components of taxis behavior. The statistics of sharp turns have been intensively studied. However, there have been few studies on runs, except for those on klinotaxis (also called weathervane mechanism), in which the worm gradually curves toward the direction with a high concentration of chemicals; this phenomenon was discovered recently. We analyzed the data of runs by excluding sharp turns. We show that the curving rate obeys long-tail distributions, which implies that large curving rates are relatively frequent. This result holds true for locomotion in environments both with and without a gradient of NaCl concentration; it is independent of klinotaxis. We propose a phenomenological computational model on the basis of a random walk with multiplicative noise. The assumption of multiplicative noise posits that the fluctuation of the force is proportional to the force exerted. The model reproduces the long-tail property present in the experimental data.
本文言語 | English |
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ページ(範囲) | 213-222 |
ページ数 | 10 |
ジャーナル | Journal of Theoretical Biology |
巻 | 267 |
号 | 2 |
DOI | |
出版ステータス | Published - 2010 11月 21 |
外部発表 | はい |
ASJC Scopus subject areas
- 統計学および確率
- モデリングとシミュレーション
- 生化学、遺伝学、分子生物学(全般)
- 免疫学および微生物学(全般)
- 農業および生物科学(全般)
- 応用数学