Analysis of Model Parameters for a Polymer Filtration Simulator
Author(s) -
N. Brackett-Rozinsky,
Sumona Mondal,
Kathleen Fowler,
Eleanor W. Jenkins
Publication year - 2011
Publication title -
modelling and simulation in engineering
Language(s) - English
Resource type - Journals
SCImago Journal Rank - 0.264
H-Index - 20
eISSN - 1687-5591
pISSN - 1687-5605
DOI - 10.1155/2011/138143
Subject(s) - filtration (mathematics) , filter (signal processing) , discretization , clogging , materials science , mechanics , porosity , flow (mathematics) , biological system , layer (electronics) , porous medium , mathematics , composite material , computer science , statistics , mathematical analysis , physics , archaeology , biology , computer vision , history
We examine a simulation model for polymer extrusion filters and determine its sensitivity to filter parameters. The simulator is a three-dimensional, time-dependent discretization of a coupled system of nonlinear partial differential equations used to model fluid flow and debris transport, along with statistical relationships that define debris distributions and retention probabilities. The flow of polymer fluid, and suspended debris particles, is tracked to determine how well a filter performs and how long it operates before clogging. A filter may have multiple layers, characterized by thickness, porosity, and average pore diameter. In this work, the thickness of each layer is fixed, while the porosities and pore diameters vary for a two-layer and three-layer study. The effects of porosity and average pore diameter on the measures of filter quality are calculated. For the three layer model, these effects are tested for statistical significance using analysis of variance. Furthermore, the effects of each pair of interacting parameters are considered. This allows the detection of complexity, where in changing two aspects of a filter together may generate results substantially different from what occurs when those same aspects change separately. The principal findings indicate that the first layer of a filter is the most important
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