• 文献检索
  • 文档翻译
  • 深度研究
  • 学术资讯
  • Suppr Zotero 插件Zotero 插件
  • 邀请有礼
  • 套餐&价格
  • 历史记录
应用&插件
Suppr Zotero 插件Zotero 插件浏览器插件Mac 客户端Windows 客户端微信小程序
定价
高级版会员购买积分包购买API积分包
服务
文献检索文档翻译深度研究API 文档MCP 服务
关于我们
关于 Suppr公司介绍联系我们用户协议隐私条款
关注我们

Suppr 超能文献

核心技术专利:CN118964589B侵权必究
粤ICP备2023148730 号-1Suppr @ 2026

文献检索

告别复杂PubMed语法,用中文像聊天一样搜索,搜遍4000万医学文献。AI智能推荐,让科研检索更轻松。

立即免费搜索

文件翻译

保留排版,准确专业,支持PDF/Word/PPT等文件格式,支持 12+语言互译。

免费翻译文档

深度研究

AI帮你快速写综述,25分钟生成高质量综述,智能提取关键信息,辅助科研写作。

立即免费体验

低雷诺数游泳者离散模型的性能

The performance of discrete models of low Reynolds number swimmers.

作者信息

Wang Qixuan, Othmer Hans G

机构信息

Department of Mathematics, University of California Irvine, Irvine, CA, United States. email:

出版信息

Math Biosci Eng. 2015 Dec;12(6):1303-20. doi: 10.3934/mbe.2015.12.1303.

DOI:10.3934/mbe.2015.12.1303
PMID:26775865
Abstract

Swimming by shape changes at low Reynolds number is widely used in biology and understanding how the performance of movement depends on the geometric pattern of shape changes is important to understand swimming of microorganisms and in designing low Reynolds number swimming models. The simplest models of shape changes are those that comprise a series of linked spheres that can change their separation and/or their size. Herein we compare the performance of three models in which these modes are used in different ways.

摘要

在低雷诺数下通过形状变化进行游动在生物学中被广泛应用,理解运动性能如何依赖于形状变化的几何模式对于理解微生物游动以及设计低雷诺数游动模型至关重要。最简单的形状变化模型是由一系列可改变间距和/或大小的相连球体组成的模型。在此,我们比较了三种以不同方式使用这些模式的模型的性能。

相似文献

1
The performance of discrete models of low Reynolds number swimmers.低雷诺数游泳者离散模型的性能
Math Biosci Eng. 2015 Dec;12(6):1303-20. doi: 10.3934/mbe.2015.12.1303.
2
Analysis of a model microswimmer with applications to blebbing cells and mini-robots.具有用于泡状细胞和微型机器人应用的模型微泳器分析。
J Math Biol. 2018 Jun;76(7):1699-1763. doi: 10.1007/s00285-018-1225-y. Epub 2018 Mar 1.
3
Getting in shape and swimming: the role of cortical forces and membrane heterogeneity in eukaryotic cells.塑形与游泳:皮层力和膜异质性在真核细胞中的作用
J Math Biol. 2018 Sep;77(3):595-626. doi: 10.1007/s00285-018-1223-0. Epub 2018 Feb 26.
4
Computational analysis of amoeboid swimming at low Reynolds number.低雷诺数下变形虫式游动的计算分析。
J Math Biol. 2016 Jun;72(7):1893-926. doi: 10.1007/s00285-015-0925-9. Epub 2015 Sep 11.
5
Swimming at low Reynolds number in fluids with odd, or Hall, viscosity.在具有奇数或霍尔粘度的流体中以低雷诺数游泳。
Phys Rev E Stat Nonlin Soft Matter Phys. 2014 Apr;89(4):043019. doi: 10.1103/PhysRevE.89.043019. Epub 2014 Apr 28.
6
Interactions between comoving magnetic microswimmers.共动磁性微型游泳器之间的相互作用。
Phys Rev E Stat Nonlin Soft Matter Phys. 2008 Apr;77(4 Pt 1):041910. doi: 10.1103/PhysRevE.77.041910. Epub 2008 Apr 16.
7
Hydrodynamic interaction between two swimmers at low Reynolds number.低雷诺数下两个游泳者之间的流体动力学相互作用。
Phys Rev Lett. 2007 Nov 30;99(22):228103. doi: 10.1103/PhysRevLett.99.228103. Epub 2007 Nov 28.
8
Collision of microswimmers in a viscous fluid.粘性流体中微型游动器的碰撞。
Phys Rev E Stat Nonlin Soft Matter Phys. 2013 May;87(5):053005. doi: 10.1103/PhysRevE.87.053005. Epub 2013 May 9.
9
A study of spermatozoan swimming stability near a surface.一项关于精子在表面附近游动稳定性的研究。
J Theor Biol. 2014 Nov 7;360:187-199. doi: 10.1016/j.jtbi.2014.06.034. Epub 2014 Jul 8.
10
Simulation of aggregation in Dictyostelium using the Cell Programming Language.使用细胞编程语言对盘基网柄菌中的聚集进行模拟。
Comput Appl Biosci. 1994 Dec;10(6):647-55. doi: 10.1093/bioinformatics/10.6.647.

引用本文的文献

1
Multiscale phenomena and patterns in biological systems: special issue in honour of Hans Othmer.生物系统中的多尺度现象和模式:纪念汉斯·奥特梅尔特刊
J Math Biol. 2020 Jan;80(1-2):275-281. doi: 10.1007/s00285-020-01473-2.
2
Eukaryotic Cell Dynamics from Crawlers to Swimmers.从爬行到游动的真核细胞动力学
Wiley Interdiscip Rev Comput Mol Sci. 2019 Jan-Feb;9(1). doi: 10.1002/wcms.1376. Epub 2018 Jul 19.
3
Analysis of a model microswimmer with applications to blebbing cells and mini-robots.具有用于泡状细胞和微型机器人应用的模型微泳器分析。
J Math Biol. 2018 Jun;76(7):1699-1763. doi: 10.1007/s00285-018-1225-y. Epub 2018 Mar 1.
4
Getting in shape and swimming: the role of cortical forces and membrane heterogeneity in eukaryotic cells.塑形与游泳:皮层力和膜异质性在真核细胞中的作用
J Math Biol. 2018 Sep;77(3):595-626. doi: 10.1007/s00285-018-1223-0. Epub 2018 Feb 26.