非线性系统
变形(气象学)
流量(数学)
斯托克斯流
扩展(谓词逻辑)
机械
流体力学
流固耦合
纤维
系列(地层学)
计算机科学
经典力学
材料科学
物理
地质学
热力学
复合材料
古生物学
量子力学
程序设计语言
有限元法
作者
Bohua Sun,Bo Pang,Meng Li
标识
DOI:10.20944/preprints202408.0074.v1
摘要
In nature and engineering applications, flexible fiber beds covering biological surfaces can play a role in reducing resistance. These fibers deform under the action of fluids, and this deformation affects the fluid flow state, forming a complex fluid-solid interaction phenomenon. To quantitatively analyze such issues, the physical model is simplified to the deformation problem of an soft hair bed caused by Stokes flow, and the deformation problem of a single fiber caused by Stokes flow is further studied. The deformation problem of an elastic single fiber in a channel caused by Stokes flow can be described by a nonlinear integral equation. We have obtained a new series solution, which has been compared with the previous perturbation method to verify the accuracy and effectiveness of the series solution. Meanwhile, we have further provided an extended form of flexible fiber deformation through experimental fitting. This fluid-solid interaction problem involves multiple fields and is very important in many natural and engineering systems. The research in this paper can not only help us better understand complex phenomena in nature but also delve into the interaction mechanism between fluids and solids, providing a theoretical basis for future scientific research and engineering applications.
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