Example: Polymer Extrusion

Slides:



Advertisements
Similar presentations
Fluid Mechanics Research Group Two phase modelling for industrial applications Prof A.E.Holdø & R.K.Calay.
Advertisements

Outline Overview of Pipe Flow CFD Process ANSYS Workbench
University of Minho School of Engineering Uma Escola a Reinventar o Futuro – Semana da Escola de Engenharia - 24 a 27 de Outubro de 2011 Abstract The inherent.
On The Effect of THE Wall Slip BOUNDARY Condition
Example: Electrokinetic valve
Dynamic model of a drop shot from an inkjet printer.
Particle Acceleration Particle t t+dt. Physical Interpretation Total acceleration of a particle Local acceleration Convective acceleration time velocity.
Pipe Flow Example Water flows steadily into the circular pipe with a uniform inlet velocity profile as shown. Due to the presence of viscosity, the velocity.
Turbulent Models.  DNS – Direct Numerical Simulation ◦ Solve the equations exactly ◦ Possible with today’s supercomputers ◦ Upside – very accurate if.
1 “CFD Analysis of Inlet and Outlet Regions of Coolant Channels in an Advanced Hydrocarbon Engine Nozzle” Dr. Kevin R. Anderson Associate Professor California.
2D Free Jet Simulations (FLUENT)
Active and hibernating turbulence in channel flow of Newtonian and viscoelastic fluids Li Xi and Michael D. Graham University of Wisconsin-Madison Turbulent.
A Study of Flow in a Corrugated Channel Xin Kai Li Institute of Simulation Sciences De Montfort University Leicester UK.
CE 230-Engineering Fluid Mechanics Lecture # 4and5 Fluid properties (2)
Krikor Mardirossian February 2, 2004 Problem A protective linear exactly 12 m wide is available to line a channel for conveying water from a reservoir.
MECH 221 FLUID MECHANICS (Fall 06/07) Chapter 9: FLOWS IN PIPE
Design of Scintillator Die Fermi National Accelerator Laboratory Department of Mechanical Engineering Northern Illinois University.
DETAILED TURBULENCE CALCULATIONS FOR OPEN CHANNEL FLOW
Classification of solidification processes
Systems of Linear Equations Vocabulary. This is a System of Linear Equations.
Laminar Flow in Pipes and Annuli
Conservation of momentum also known as: Cauchy’s equation Relation between stress and strain rate 4 equations, 12 unknowns; need to relate flow field and.
© Fox, McDonald & Pritchard Introduction to Fluid Mechanics Chapter 5 Introduction to Differential Analysis of Fluid Motion.
PTT 204/3 APPLIED FLUID MECHANICS SEM 2 (2012/2013)
1 Department: Material science and engineering Discipline: Finite element method By: Anelia Ivanova To: Prof. V. Iliev Subject : Hydrodynamics Simulation.
Point Source in 2D Jet: Radiation and refraction of sound waves through a 2D shear layer Model Gallery #16685 © 2014 COMSOL. All rights reserved.

MAKE THE TOOLING CHANGEOVER TO CONCEPT EXTRU-TECH LIMITED EXTRUSION TOOLING TECHNOLOGY CONCEPT EXTRU-TECH LIMITED TEL: 44 (0)
1 MICRO FLOWS: AN INTRODUCTION Michael Shusser. 2 SIZE RANGES OF MACRO, MICRO, AND NANO DEVICES.
Slope Fields. Quiz 1) Find the average value of the velocity function on the given interval: [ 3, 6 ] 2) Find the derivative of 3) 4) 5)
Chapter 03: Macroscopic interface dynamics Xiangyu Hu Technical University of Munich Part A: physical and mathematical modeling of interface.
Department Of Material Science And Engineering FINITE ELEMENT METHOD UNIVERSITY OF CHEMICAL TECHNOLOGY AND METALLURGY Sofia Nina Velikova, June 2010.
Mechanical Energy Balance
Rotating Disk Viscometer Problem 1.55 Jillann Walker
© Fox, Pritchard, & McDonald Introduction to Fluid Mechanics Chapter 5 Introduction to Differential Analysis of Fluid Motion.
CE 1501 Flow Over Immersed Bodies Reading: Munson, et al., Chapter 9.
CP502 Advanced Fluid Mechanics
CFD Lab 1 Simulation of Turbulent Pipe Flow Seong Mo Yeon, Timur Dogan, and Michael Conger 10/07/2015.
Highly Viscous Flows…. P M V Subbarao Professor Mechanical Engineering Department I I T Delhi Creeping Flows.
Differential Equations Linear Equations with Variable Coefficients.
Abj 4.1: Introduction to Forces in Fluids: Surface Force: Shear/Viscous/Frictional Force Forces in Fluids Surface Force and Stress Surface.
1 CONSTITUTIVE RELATION FOR NEWTONIAN FLUID The Cauchy equation for momentum balance of a continuous, deformable medium combined with the condition of.
Microflows in the Human Body
Lab.343.
Draft Tube Flow.
Classification of solidification processes
Transport phenomena Ch.8 Polymeric liquid
Chapter 4 Fluid Mechanics Frank White
2D Free Jet Simulations (FLUENT)
Part IV: Detailed Flow Structure Chap. 7: Microscopic Balances
Date of download: 11/5/2017 Copyright © ASME. All rights reserved.
Classification of solidification processes
Date of download: 12/21/2017 Copyright © ASME. All rights reserved.
Design of Passive (Adiabatic) Control Volumes
MAE 5130: VISCOUS FLOWS Examples Utilizing The Navier-Stokes Equations
Continuum Mechanics for Hillslopes: Part V
Digital Integrated Circuits 10: Short-Channel MOSFETs
Conservation of momentum
Lecture Objectives Review for exam Discuss midterm project
topic8_NS_vectorForm_F02
Overview of processes.
FLUID MECHANICS REVIEW
Today’s Lecture Objectives:
Lecture Objectives: Boundary Conditions Project 1 (software)
Design of a novel recirculation system using COMSOL
Lecture Objectives: Start using CFD Software Class project 1
topic8_NS_vectorForm_F02
Draft Tube Flow.
Introduction to Fluid Mechanics
Lecture 4 Dr. Dhafer A .Hamzah
Presentation transcript:

Example: Polymer Extrusion

Non-Newtonian flow, Carreau viscosity Polymer extrusion Non-Newtonian flow, Carreau viscosity Study the influence of shear rate dependent viscosity. Linear polystyrene solution. Carreau viscosity model .

Equations Momentum and continuity equations. Polymer extrusion - Equations Equations Momentum and continuity equations. The viscosity is dependent on the shear rate The Carreau-viscosity is given by

Polymer extrusion - Geometry Due to rotational symmetry, we can reduce the model dimensions from 3D to axisymmetric 2D.

Polymer extrusion - Results Velocity field The average velocity is substantially lower at the outlet compared to the inlet, due to the rotational symmetry.

Non-Newtonian viscossity Polymer extrusion - Results Non-Newtonian viscossity Large variations in the contraction between the piston and the walls of the device. The narrow channel generates large shear rates close to the walls.