COMPUTER MODELING OF FLUID – STRUCTURE HEAT TRANSFER SOFTWARE fluidyn - MP

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COMPUTER MODELING OF FLUID – STRUCTURE HEAT TRANSFER SOFTWARE fluidyn - MP. PRESENTATION OF fluidyn - MP. General : role & utility of Computational Fluid Dynamics. A reliable numerical representation of a real processus with the help of well adapted physical models - PowerPoint PPT Presentation

Transcript of COMPUTER MODELING OF FLUID – STRUCTURE HEAT TRANSFER SOFTWARE fluidyn - MP

  • COMPUTER MODELING OF FLUID STRUCTURE HEAT TRANSFER

    SOFTWARE fluidyn - MP

  • PRESENTATION OF fluidyn - MP

  • General : role & utility of Computational Fluid DynamicsA reliable numerical representation of a real processus with the help of well adapted physical models

    Easy to use & adapted to optimisation studies in industrial processes

    Economic with a security advantage

    Ideal complementary tool for experimental measurements

    Access to physical variables (velocities, pressure, temperature, etc.) at each point in the domain

  • Software fluidyn - MP, CHT Model Strong coupling & conjugate heat transfer between fluid & structures integrated in a single software platform

    Robust physical models & various well adapted solvers

    Finite Volume Method for fluids and Finte elements method for structures

    Automatic exchange of boundary conditions between fluids & structures - Adaptative Fluid Mesh

    Local time step used to reduce CPU time

  • 3-DimensionsCompressible / incompressibleMechanical / thermal shocks Viscous / non-viscousLaminar / turbulentMulti-speciesMulti-phaseSolution of Navier-Stokes EquationsFluid Solver

  • Non-Newtonian Flows : Bingham lawPower law

    Chemical combustion reactions Arrhenius modelEddy-break-up modelEddy dissipation model

    Deflagration & fireBLEVEPool fire

    DetonationJWL model

    Two phase flows droplets, bubbles, particlesEuler-Lagrange Monte-Carlo, Free surface flow ( VOF method + CSF method)

    Fluid Solver

  • Algebraic ModelsBaldwin- LomaxMixing Length :Van Driest dampingAbbott & BushnellCebeci- SmithSub grid scale model SGS Two equations transport (k - e) & RNGReynolds stress model (anisotropic turbulence) Turbulence ModelsFluid Solver

  • Perfect gasIdeal gasJWL (Jones - Wilkins - Lee) for explosionsLinear - polynomialUser definedEquations of StateTemperature functionsUser definedViscosity & Prandtl numberFluid Solver

  • Spatial discretization schemesExplicit: Van Leer Flux Vector Splitting Roe Flux Difference Splitting 3rd order Advection Upwind Splitting, HLLCSemi- implicit : Weighted Upwind Scheme QSOU 2nd order Implicit : Central Difference Scheme 3rd order Flux Limiter Scheme (Van Leer, SMART, etc.)

    Fluid Solver

  • Explicit :Time stepglobal minimum for transient simulations local for steady state simulationsconvergence accelerationTemporal Integration 6 step 2nd order Runge Kutta.

    Implicit:Gauss-Seidel or Jacobi iterative methodssteady state calculation & low velocities.Temporal discretization schemeFluid Solver

  • 3 available models

    Arrhenius Modelcoefficients of chemical reactions linked to Arrhenius parameters & activation temperatures

    EDC Model (Eddy Dissipation Concept)Magnussen formula used to link the intermittent turbulent flame to the turbulent dissipation rate

    Minimum of the Arrhenius model & EDCadapted to high velocity turbulent flows

    Monitoring combustion gases (CO, CO2, NOX...) & smoke, dispersionCombustion Modelling

  • Finite Volumes computation in the fluid

    Radiation ModelsTransparent MediaAutomatic calculation of 3D view factorsShadow effect of intermediate obstaclesOpaque Media Six-Flux modelDiscrete ordinate model

    Collaboration with research laboratories (EM2C laboratory of Ecole Centrale, Paris) et industries (CIAT) for heat transfer modellingRadiation Modelling

  • Convectionfinite volumes computation in the fluidautomatic computation of heat transfer coefficient in fluid - structurehigh order spatial solution schemes (3rd order)

    Conductionfinite elements computation in the structure (beams, shells, tetrahedrals, etc.)computation with an adapted local time step

    Strong coupling with automatic exchange of boundaryconditions between fluid & structuresConvection / conduction modelling

  • Finite Elements beams shellstetrahedral, hexahedralbricks, springs, etc.

    Material characteristics

    Linear elasto-plastic, orthotropic Piecewise linear Non linear plasticStructured solver

  • Structured solver Small deformations & large displacements Finite Elements method

    Large deformationsFinite Elements method

    Finite Elements solversExplicit / implicit

    Rayleigh damping

  • Boundary Conditions

    Transient or constant

    Outside :at nodes : temperature, forces, displacementsat faces: pressure, volume forces

    Imposed automatically in fluids & structures

    Modelling displacement of fluid mesh with Updated Lagrangian methodStructured Solver

  • Computation Procedure - 4 steps

  • Multi-block structured

    Un-structuredDelaunay method2D & 3D meshesHybrid, tetrahedral or hexahedral mesh

    Adaptative meshShocks, turbulent boundary layers, ..Refined mesh & automatic interpolation of the solution.

    Interactive, simple & automatic

    Complex geometries

    MeshPre - processor

  • Geometry & computation parameters visualisation during simulation.

    3D colour visualisation.

    Multi-viewport facility : upto 30 viewports

    Comparison of results obtained from different computations

    Vectors, iso-contours, iso-surfaces & 3D current lines

    Translations, rotations, multi projections

    XY plots: residual & other parameters

    AnimationsPost - processor

  • Examples of studies conducted with fluidyn - MPModelling of Fluid Structure Heat Transfers Fire in a traincompartmentExchanger slab (CIAT)RefrigeratorAfterburnerRiserWaste incineratorCooling metalPipe with 2 fluids (high pressure)

  • CASE 1Fire in a train compartment

  • Study FrameworkTwo phases :Simulation of code calibration in the case of fire modelling in an enclosure

    experimental results : sample compartment consisting ofa seat & a ventilation system reproduction of heat phenomenon(convection + radiation) optimisation of principal parameters : smoke rates coefficient of smoke absorption distribution of chemical energy of the burned seat asradiative & convective energy mesh Simulation done for the whole car (complex geometry,Multiple boundary conditions)

  • Phase 1 : geometry

  • Phase 1 : Model setting

  • Phase 2 : geometry

  • Phase 2 : mesh

  • Phase 2 : Results

  • Phase 2 : Results

  • Phase 2 : Results

  • Phase 2 : ResultsVENTILATION & FIRE IN THE COMPLETE CARTemperature evolution in a compartment

  • Phase 2 : ResultsRoof

  • CASE 2Heat exchanges in a exchanger slab

  • Study frameworkDescription

    Cooling in one of the fin tubes of an exchanger by air flow

    Dimensions of the fin tube = 100 45 0.5 mm

    Fin tube material = aluminium

    Cooling fluid circulating in the tubes, T = 25C.

    External temperature (air) = 10C.

    Inlet air velocity = 2 m/s

    Simulation until temperature stabilisation in the structure

  • Geometry

  • Mesh

  • ResultsMPpressure field

  • ResultsMPMPvelocities field

  • ResultsMPMP

  • ResultsMPtemperature field

  • ResultsMPtemperature in the structure

  • CASE 3Heat Exchanges in a refrigerator

  • Study frameworkDescription

    The refrigerator has 4 compartments separated by 3 slabs cooled by a cooler (- 90C).Dimensions of the refrigerator = 128.5 55 74 cmThe compartments are interconnected behind the refrigerator.The refrigerator is insulated by a polyurethane layer.Insulator thickness : 8 mm cm on the panel in front, 12 cm in the restThe external temperature is 20C.The heat transfer across the insulation involves the natural convection currents in the compartments.Simulation time= 100 min (temperatures stabilised in the insulator & in the refrigerator)Air Polyurethane

    = 1.972 kg/ m3 = 48.053 kg/ m3 = 1.23e-5 Pa.s k = 0.025 W/mK Cp = 1007.4 J/kgK Cp = 400 J/kgK Pr = 0.744 = 0.0055

  • Geometry

  • MeshTransverse View Top view

  • ResultsTemperature Contours in the insulator x = 0.45 m

  • ResultsTemperature Contours in the insulator y = 0.4 m

  • ResultsTemperature Contours in the insulator z = 0.75 m

  • ResultsNatural convection : velocity field x = 0.24 m

  • ResultsNatural convection : velocity field y = 0.53 m

  • ResultsTemperature contours in the compartments along X axis

  • ResultsTemperature contours in the compartments along Y axis

  • ResultsTemperature contours in the compartments along Z axis

  • CASE 4Heat exchanges in an afterburner

  • Description

    Expansion of hot gases in the main body of an afterburner

    Injection of cold air in the bypass duct which mixes with the hot air through the wall with holes.

    Stabilisation of the turbulent flame by an arris gutter.

    Liquid fuel injected across 4 surfaces.

    Chracteristics : hot flows (combustion), heat transfers, structural deformations

    Objectives : measurement of combustion efficiency (CO, CO2, H20)

    Parameters : hot & cold air mixture, fuel vapor-gas mixture, stabilisation of the flameStudy framework

  • Geometry

  • Mesh

  • Numerical MethodsDescription

    Twophase compressible flow, turbulent with kinetic reactions, jet, radiation

    Unstructured mesh

    High order schemes for solution of heat transfers

    Steady implicit solver for the fluid & transient explicit solver for the structure

    turbulence model RNG k e

    combustion model EDC

    fuel spray : discrete particle model, Monte Carlo size distribution

  • ResultsVelocity contours in the median plane

  • ResultsTemperature Contours in the median plane

  • ResultsHeat flux on the jacket of the cold air passage

  • ResultsPost combustion efficiency

  • ResultsDeformation of the after-burner flame holderInitial stateFinal state

  • ResultsResults of the displacements at the injector levels

  • ResultsDeformation at injectors levelInitial StateFinal State

  • CASE 5Heat transfers in a riser in maritime environment

  • Study frameworkDescription

    The riser is a system composed of a vertical pipe consisting of a circulating fluid which is imbricated in an insulated matrix (chemical reactor). It is submerged in sea water.

    Fluid = water circulating at an initial temperature of 45C

    Vertical Pipe = steel

    Insulator = gel, foam & polypropylene

    Temperature of sea water = 4C

    Stabilised temperatures during simulation = 7 h

    Objective : establish a temperature map in the pipe & in the reactor

  • Geometry

  • ResultsTemperature contours in the fluid domain

  • ResultsTemperature contours in the structure

  • CASE 6Heat exchanges in a refractory of a domestic waste incinerator

  • Wall protected by the refractoriesHEAT EXCHANGER IN A DOMESTIC WASTE INCINERATOR

    INCORPORER AutoCAD-r13

  • DESCRIPTION :The water / vapour pipes are inside the incinerator wall.The pipes are thermally protected by a refractory material (7 different insulators).insulatorrefractory Study framework

  • Mesh

  • TEMPERATURE CONTOURS T = 0 ms

  • TEMPERATURE CONTOURS T = 500 s

  • TEMPERATURE CONTOURS T = 1000 s

  • TEMPERATURE CONTOURS T = 2000 s

  • CASE 7Cooling in a piece of metal

  • METAL RETRACTIONTemperature contours in the metal

  • Mesh deformation Dynamic adaptative mesh which follows the retraction

  • CASE 8Nuclear applications : heat exchanges in a pipe under high pressure

  • Flow in a bend with heat transfer in the fluid & the pipe walls

    Fluid : Incompressible = 870 kg/m3 = 0.001 Pa.s

    Structure : Density = 7800 kg/m3Conductivity = 63W/m-K Specific Heat = 420

    Inlet : Pressure = 157 bar Velocity = 1 m/s

    cold fluid : Temperature = 423Kheat fluid :Temperature = 523K

    Outlet : Pressure = 157 bar

    HEAT TRANSFERS IN A PIPE

  • Geometry

  • Boundary ConditionsAccidental scenario in with 2 fluids present

  • Turbulent incompressible flowfluid = watermodel k- for turbulenceMultiblockModellingPipe = steelLinear elastic modelFinite elements = hexahedral

    FLUIDSTRUCTURE

  • ResultsTemperature Contours in the fluid near the wall

  • ResultsTemperature contours in the wall

  • ResultsStress on the walls

  • ResultsPipe deformations under heat stress

  • ResultsVelocity field in the plane of the pipe diameter

  • CONCLUSIONThe software fluidyn - MP is well adapted to the modelling of strong heat coupling between the fluid & structure

    The software fluidyn - MP is well adapted to the modelling of deformations (mechanical & heat in the structure)

    Possibility to develop a software dedicated to the study of heat transfers between the bridge (structure) & the lacquer (fluide)automatic mesh generationstudy of different temperaturesadjustable & optimisable parameters(material choice, thickness)

  • UKSutton ColdfieldFRANCELyonCHINABeijingJAPANTokyo