Artificial Neural Networking (ANN) Model for Drag Coefficient Optimization for Various Obstacles
Open Access
- 14 July 2022
- journal article
- research article
- Published by MDPI AG in Mathematics
- Vol. 10 (14) , 2450
Abstract
For various obstacles in the path of a flowing liquid stream, an artificial neural networking (ANN) model is constructed to study the hydrodynamic force depending on the object. The multilayer perceptron (MLP), back propagation (BP), and feed-forward (FF) network models were employed to create the ANN model, which has a high prediction accuracy and a strong structure. To be more specific, circular-, octagon-, hexagon-, square-, and triangular-shaped cylinders are installed in a rectangular channel. The fluid is flowing from the left wall of the channel by following two velocity profiles explicitly linear velocity and parabolic velocity. The no-slip condition is maintained on the channel upper and bottom walls. The Neumann condition is applied to the outlet. The entire physical design is mathematically regulated using flow equations. The result is presented using the finite element approach, with the LBB-stable finite element pair and a hybrid meshing scheme. The drag coefficient values are calculated by doing line integration around installed obstructions for both linear and parabolic profiles. The values of the drag coefficient are predicted with high accuracy by developing an ANN model toward various obstacles.Keywords
This publication has 60 references indexed in Scilit:
- Modeling the influence of a process control agent on the properties of metal matrix composite powders using artificial neural networksPowder Technology, 2012
- Normalized Lift: An Energy Interpretation of the Lift Coefficient Simplifies Comparisons of the Lifting Ability of Rotating and Flapping SurfacesPLOS ONE, 2012
- Numerical simulation of laminar flow past a circular cylinderApplied Mathematical Modelling, 2009
- Two-dimensional flows of foam: drag exerted on circular obstacles and dissipationColloids and Surfaces A: Physicochemical and Engineering Aspects, 2005
- Mean-field dynamics of free surface flows through obstacle arrays in a narrow passage: amendments of the Washburn modelFluid Dynamics Research, 2004
- Reference values for drag and lift of a two‐dimensional time‐dependent flow around a cylinderInternational Journal for Numerical Methods in Fluids, 2004
- A fundamental solution method for viscous flow problems with obstacles in a periodic arrayJournal of Computational and Applied Mathematics, 2003
- Experimental study of a fine structure of 2D wakes and mixing past an obstacle in a continuously stratified fluidDynamics of Atmospheres and Oceans, 2001
- A boundary integral method for gravitational fluid flow over a semi-circular obstruction using an interpolative techniqueEngineering Analysis with Boundary Elements, 1999
- Time dependent gravity-capillary flows past an obstacleWave Motion, 1999