Literature DB >> 25755301

Micro-poromechanics model of fluid-saturated chemically active fibrous media.

Anil Misra1, Ranganathan Parthasarathy2, Viraj Singh3, Paulette Spencer4.   

Abstract

We have developed a micromechanics based model for chemically active saturated fibrous media that incorporates fiber network microstructure, chemical potential driven fluid flow, and micro-poromechanics. The stress-strain relationship of the dry fibrous media is first obtained by considering the fiber behavior. The constitutive relationships applicable to saturated media are then derived in the poromechanics framework using Hill's volume averaging. The advantage of this approach is that the resultant continuum model accounts for the discrete nature of the individual fibers while retaining a form suitable for porous materials. As a result, the model is able to predict the influence of micro-scale phenomena, such as the fiber pre-strain caused by osmotic effects and evolution of fiber network structure with loading, on the overall behavior and in particular, on the poromechanics parameters. Additionally, the model can describe fluid-flow related rate-dependent behavior under confined and unconfined conditions and varying chemical environments. The significance of the approach is demonstrated by simulating unconfined drained monotonic uniaxial compression under different surrounding fluid bath molarity, and fluid-flow related creep and relaxation at different loading-levels and different surrounding fluid bath molarity. The model predictions conform to the experimental observations for saturated soft fibrous materials. The method can potentially be extended to other porous materials such as bone, clays, foams and concrete.

Entities:  

Keywords:  Poromechanics; creep; drained stress-strain behavior; fiber; micromechanics; osmotic pressure

Year:  2015        PMID: 25755301      PMCID: PMC4351821          DOI: 10.1002/zamm.201300071

Source DB:  PubMed          Journal:  Z Angew Math Mech        ISSN: 0044-2267            Impact factor:   1.603


  36 in total

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