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May 8, 2018, 16:31 |
CFX Spray Breakup Setup
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#1 |
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Hello everyone!
I'm currently simulating a steady state spray breakup and found this video on youtube: https://www.youtube.com/watch?v=NAdZhoBEwtA Unfortunately there are no details given and there isn't existing a good tutorial on the Internet. Therefore I want to ask you: I'm working with a nozzle diameter of 0.75mm and simulation area of 2mm diameter and 200mm length. Flow velocity (Water) is 150 m/s. Calculating the LISA Model, the breakup should happen at a length of around 170mm. I'm using a hexaeder mesh with 3.5 million nodes. The air is compressible and there exists a heat transfer between water and air. What are the most important settings to achieve such a spray breakup? Which turbulence model, what time scale do you recommend? I'm looking for the roughly details or ways that I should try to go with. If you need more details, please ask me |
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May 8, 2018, 19:33 |
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#2 |
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Glenn Horrocks
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Spray breakup using Lagrangian particle tracking with models like LISA are not affected greatly by the turbulence model (as far as I know). So your choice of turbulence model should be made on other factors.
The most important thing to do in any simulation where you are looking for accuracy is a validation and verification process. This FAQ discusses some of the issues you want to avoid: https://www.cfd-online.com/Wiki/Ansy..._inaccurate.3F
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May 9, 2018, 04:21 |
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#3 |
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Thank you!
What do you think about the following setup? Is there something essential missing? Could it work like that? LIBRARY: CEL: EXPRESSIONS: R0 = 0.75 [mm] VOFaxialAir = 1*step((radius-0.5*R0)/R0) VOFaxialDiesel = 1*step((0.5*R0-radius)/R0) massINLET = Diesel.massFlow()@Inlet massOPENING = Diesel.massFlow()@Opening radius = sqrt((x^2)+(y^2)) w0 = 150 [m/s] w1 = w0*(exp(-(radius-0.5*R0)/(0.25*R0))) waxial = min(w0, w1) END END MATERIAL: Air Ideal Gas Material Description = Air Ideal Gas (constant Cp) Material Group = Air Data, Calorically Perfect Ideal Gases Option = Pure Substance Thermodynamic State = Gas PROPERTIES: Option = General Material EQUATION OF STATE: Molar Mass = 28.96 [kg kmol^-1] Option = Ideal Gas END SPECIFIC HEAT CAPACITY: Option = Value Specific Heat Capacity = 1.0044E+03 [J kg^-1 K^-1] Specific Heat Type = Constant Pressure END REFERENCE STATE: Option = Specified Point Reference Pressure = 1 [atm] Reference Specific Enthalpy = 0. [J/kg] Reference Specific Entropy = 0. [J/kg/K] Reference Temperature = 25 [C] END DYNAMIC VISCOSITY: Dynamic Viscosity = 1.831E-05 [kg m^-1 s^-1] Option = Value END THERMAL CONDUCTIVITY: Option = Value Thermal Conductivity = 2.61E-2 [W m^-1 K^-1] END ABSORPTION COEFFICIENT: Absorption Coefficient = 0.01 [m^-1] Option = Value END SCATTERING COEFFICIENT: Option = Value Scattering Coefficient = 0.0 [m^-1] END REFRACTIVE INDEX: Option = Value Refractive Index = 1.0 [m m^-1] END END END MATERIAL: Water Material Description = Water (liquid) Material Group = Water Data, Constant Property Liquids Option = Pure Substance Thermodynamic State = Liquid PROPERTIES: Option = General Material EQUATION OF STATE: Density = 997.0 [kg m^-3] Molar Mass = 18.02 [kg kmol^-1] Option = Value END SPECIFIC HEAT CAPACITY: Option = Value Specific Heat Capacity = 4181.7 [J kg^-1 K^-1] Specific Heat Type = Constant Pressure END REFERENCE STATE: Option = Specified Point Reference Pressure = 1 [atm] Reference Specific Enthalpy = 0.0 [J/kg] Reference Specific Entropy = 0.0 [J/kg/K] Reference Temperature = 25 [C] END DYNAMIC VISCOSITY: Dynamic Viscosity = 8.899E-4 [kg m^-1 s^-1] Option = Value END THERMAL CONDUCTIVITY: Option = Value Thermal Conductivity = 0.6069 [W m^-1 K^-1] END ABSORPTION COEFFICIENT: Absorption Coefficient = 1.0 [m^-1] Option = Value END SCATTERING COEFFICIENT: Option = Value Scattering Coefficient = 0.0 [m^-1] END REFRACTIVE INDEX: Option = Value Refractive Index = 1.0 [m m^-1] END THERMAL EXPANSIVITY: Option = Value Thermal Expansivity = 2.57E-04 [K^-1] END END END END FLOW: Flow Analysis 1 SOLUTION UNITS: Angle Units = [rad] Length Units = [m] Mass Units = [kg] Solid Angle Units = [sr] Temperature Units = [K] Time Units = [s] END ANALYSIS TYPE: Option = Steady State EXTERNAL SOLVER COUPLING: Option = None END END DOMAIN: Default Domain Coord Frame = Coord 0 Domain Type = Fluid Location = BODY BOUNDARY: Inlet Boundary Type = INLET Location = INLET BOUNDARY CONDITIONS: FLOW REGIME: Option = Subsonic END HEAT TRANSFER: Option = Fluid Dependent END MASS AND MOMENTUM: Option = Cartesian Velocity Components U = 0 [m s^-1] V = 0 [m s^-1] W = w0 END TURBULENCE: Option = Medium Intensity and Eddy Viscosity Ratio END END FLUID: Air BOUNDARY CONDITIONS: HEAT TRANSFER: Option = Static Temperature Static Temperature = 298 [K] END VOLUME FRACTION: Option = Value Volume Fraction = 0 END END END FLUID: Diesel BOUNDARY CONDITIONS: HEAT TRANSFER: Option = Static Temperature Static Temperature = 310 [K] END VOLUME FRACTION: Option = Value Volume Fraction = 1 END END END END BOUNDARY: Opening Boundary Type = OPENING Location = SIDE,BACK BOUNDARY CONDITIONS: FLOW DIRECTION: Option = Normal to Boundary Condition END FLOW REGIME: Option = Subsonic END HEAT TRANSFER: Option = Fluid Dependent END MASS AND MOMENTUM: Option = Opening Pressure and Direction Relative Pressure = 0 [bar] END TURBULENCE: Option = Medium Intensity and Eddy Viscosity Ratio END END FLUID: Air BOUNDARY CONDITIONS: HEAT TRANSFER: Option = Static Temperature Static Temperature = 298 [K] END VOLUME FRACTION: Option = Value Volume Fraction = 1 END END END FLUID: Diesel BOUNDARY CONDITIONS: HEAT TRANSFER: Option = Static Temperature Static Temperature = 310 [K] END VOLUME FRACTION: Option = Value Volume Fraction = 0 END END END END BOUNDARY: Wall Boundary Type = WALL Location = WALL BOUNDARY CONDITIONS: HEAT TRANSFER: Option = Adiabatic END MASS AND MOMENTUM: Option = Free Slip Wall END END FLUID PAIR: Air | Diesel BOUNDARY CONDITIONS: WALL ADHESION: Option = None END END END END DOMAIN MODELS: BUOYANCY MODEL: Option = Non Buoyant END DOMAIN MOTION: Option = Stationary END MESH DEFORMATION: Option = None END REFERENCE PRESSURE: Reference Pressure = 1 [atm] END END FLUID DEFINITION: Air Material = Air Ideal Gas Option = Material Library MORPHOLOGY: Option = Continuous Fluid END END FLUID DEFINITION: Diesel Material = Water Option = Material Library MORPHOLOGY: Option = Continuous Fluid END END FLUID MODELS: COMBUSTION MODEL: Option = None END FLUID: Air HEAT TRANSFER MODEL: Include Viscous Work Term = True Option = Total Energy END END FLUID: Diesel HEAT TRANSFER MODEL: Option = Thermal Energy END END HEAT TRANSFER MODEL: Homogeneous Model = Off Option = Fluid Dependent END THERMAL RADIATION MODEL: Option = None END TURBULENCE MODEL: Option = SST END TURBULENT WALL FUNCTIONS: Option = Automatic END END FLUID PAIR: Air | Diesel Surface Tension Coefficient = 0.072 [N m^-1] INTERPHASE HEAT TRANSFER: Heat Transfer Coefficient = 10 [W m^-2 K^-1] Option = Heat Transfer Coefficient END INTERPHASE TRANSFER MODEL: Option = Free Surface END MASS TRANSFER: Option = None END SURFACE TENSION MODEL: Option = Continuum Surface Force Primary Fluid = Diesel END END MULTIPHASE MODELS: Homogeneous Model = On FREE SURFACE MODEL: Option = Standard END END END INITIALISATION: Option = Automatic FLUID: Air INITIAL CONDITIONS: TEMPERATURE: Option = Automatic with Value Temperature = 298 [K] END VOLUME FRACTION: Option = Automatic with Value Volume Fraction = VOFaxialAir END END END FLUID: Diesel INITIAL CONDITIONS: TEMPERATURE: Option = Automatic with Value Temperature = 310 [K] END VOLUME FRACTION: Option = Automatic with Value Volume Fraction = VOFaxialDiesel END END END INITIAL CONDITIONS: Velocity Type = Cartesian CARTESIAN VELOCITY COMPONENTS: Option = Automatic with Value U = 0 [m s^-1] V = 0 [m s^-1] W = waxial END STATIC PRESSURE: Option = Automatic END TURBULENCE INITIAL CONDITIONS: Option = High Intensity and Eddy Viscosity Ratio END END END OUTPUT CONTROL: MONITOR OBJECTS: MONITOR BALANCES: Option = Full END MONITOR FORCES: Option = Full END MONITOR PARTICLES: Option = Full END MONITOR POINT: massIN Coord Frame = Coord 0 Expression Value = Diesel.massFlow()@Inlet Option = Expression END MONITOR POINT: massOUT Coord Frame = Coord 0 Expression Value = Diesel.massFlow()@Opening Option = Expression END MONITOR RESIDUALS: Option = Full END MONITOR TOTALS: Option = Full END END RESULTS: File Compression Level = Default Option = Standard END END SOLVER CONTROL: Turbulence Numerics = First Order ADVECTION SCHEME: Option = Upwind END CONVERGENCE CONTROL: Maximum Number of Iterations = 1000 Minimum Number of Iterations = 1 Physical Timescale = 1e-005 [s] Timescale Control = Physical Timescale END CONVERGENCE CRITERIA: Conservation Target = 0.01 Residual Target = 1e-04 Residual Type = RMS END DYNAMIC MODEL CONTROL: Global Dynamic Model Control = On END MULTIPHASE CONTROL: Volume Fraction Coupling = Coupled END END END COMMAND FILE: Version = 17.0 Results Version = 17.0 END SIMULATION CONTROL: EXECUTION CONTROL: EXECUTABLE SELECTION: Double Precision = No END PARALLEL HOST LIBRARY: HOST DEFINITION: bx5005 Remote Host Name = bx500-5 Host Architecture String = linux-amd64 Installation Root = /share/soft/ansys/17.0/v%v/CFX END END PARTITIONER STEP CONTROL: PARTITIONING TYPE: Option = MeTiS MeTiS Type = k-way Partition Size Rule = Automatic Partition Weight Factors = 0.12500, 0.12500, 0.12500, 0.12500, \ 0.12500, 0.12500, 0.12500, 0.12500 END END RUN DEFINITION: Solver Input File = \ /home/student/SUBMITTED/student.GDF_P6_Sim100.4067/GDF_P6_Sim100.def Run Mode = Full Solver Results File = \ /scr/bx500-5/cfx/student/SGE-cfx_GDF_P6_Sim100-212736/cfx_GDF_P6_Sim1\ 00_001.res END SOLVER STEP CONTROL: Runtime Priority = Low PARALLEL ENVIRONMENT: Start Method = Platform MPI Distributed Parallel Parallel Host List = bx5005*8 END END END END Last edited by Spray_Ansys; May 9, 2018 at 05:56. |
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May 9, 2018, 07:26 |
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#4 | |
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Glenn Horrocks
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Sorry, it looks like I misread your initial question. You are not using the LISA model, you are comparing against the LISA model. Looking at your CCL I see you are using a free surface model and are attempting to match the breakup results from LISA.
Right from the start I see you are modelling this with a steady state model whereas this flow is inherently transient. It is never going to work unless you do a transient model. Your question is familiar now - it is this thread: Injection Spray into Air with Opening Pressure of 30bar In this case, my final post on that thread still applies: Quote:
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May 9, 2018, 07:33 |
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#5 |
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In my case, it is not necessary to simulate a Lagrangian particle tracking. I want to simulate a steady state flow of a spray (as mentioned in the beginning of this thread). The LISA model I used to estimate the dimensions of my simulation area and ergo of my mesh.
As I mentioned, I want to simulate something in the kind of the youtube video, BUT for steady state flow. My only question is, which way should I approach and what is the importance for such a setup? What should be bared in mind? Thanks for every help and friendly support. |
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May 9, 2018, 07:38 |
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#6 |
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Glenn Horrocks
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But you can't simulate spray breakup with a steady state model. It is an inherently transient effect. Anybody who claims to have directly modelled (ie free surface model) using a steady state model is deluded.
I suspect the video link you post is using the Eularian particle model, with the particles defined as liquid drops. The free surface approach you are using is a direct modelling approach which is not going to be possible with the resources you have available to you. You might be able to model this steady state using a eularian model. I am not sure on that, I would have to research the model to check that. I will that check up to you . The other approach you can model spray breakup steady state is using lagrangian particle tracking but you have already stated you don't want to do that.
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May 9, 2018, 08:31 |
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#7 |
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Thank you for your answer and help ghorrocks!
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May 9, 2018, 19:52 |
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#8 |
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Glenn Horrocks
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I have just looked in the CFX Eularian droplet model. I can't find any support for droplet breakup models there, only in the Lagrangian particle tracking. The only spray/droplet breakup model which appears suitable for your case is the Lagrangian particle tracking model.
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May 12, 2018, 12:28 |
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#9 |
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Hi Glenn,
thanks for your answer. What about this video: https://www.youtube.com/watch?v=KBYd_O0ucdg&t=185s Is here the Particle Tracking also the case? If yes, how do you know? |
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May 13, 2018, 04:50 |
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#10 |
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Gert-Jan
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No. This movie is not Lagrangian particle tracking. It is Eulerian: it treats water as continuous phase with droplet size of 5 mu.
To activate Lagrangian you need to select the water droplets as Particle Transport Fluid. |
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May 13, 2018, 04:53 |
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#11 |
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Ok, thank you. This looks suitable for my case.
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May 13, 2018, 08:24 |
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#12 |
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Gert-Jan
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But in the youtube example, water is injected at the inlet as droplets of 5 mu with a mass fraction of 1. You could argue whether if that is physically correct, but ok.
In Lagrangian particle tracking, the droplets are point masses. So, they contain no volume. Therefore there is no way you can get a water volume fraction of 1 at the inlet with only particles. You need a supporting gas for the droplets. |
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May 13, 2018, 08:33 |
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#13 | |
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Quote:
I've tried it with a similar setup like in the youtube example. But unfortunately I dont get such a nice spreading like there (see my picture). My setup is a steady state case, where I expect a spreading of the spray/jet. The Volume Fraction keeps cylindrical and I don't really understand why? What cause such spreading? Did I forget something? I can't find any difference between my setup and the setup of youtube.. |
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May 13, 2018, 19:53 |
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#14 |
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Glenn Horrocks
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If you fire the drops in a straight line, they will stay in a straight line. You need to fire them at the spray angle of your injector to get a spread.
But please remember that the youtube model you show simply has the drops radiating out and the volume fraction decreasing as the drops spread. There is no spray break up in this model. You cannot model spray breakup with this model. The only model in CFX which has a spray breakup model is Lagrangian particle tracking. If you are trying to model spray breakup, the youtube model you show is not a good example as it does not contain any spray breakup.
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May 16, 2018, 05:21 |
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#15 |
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Thanks for all your help!
Actually, I'm looking for a change in my spray / jet stream, since in my opinion, it isn't realistic that the spray keeps that straight over a length of 200mm. I'm trying to get some sort of spreading or inequalities on the stream surface. At the moment, I'm searching my error. Just for recapitulation: So, to simulate a steady state spray situation with water and air as ideal gas (both as continuous fluid) - NO Homogeneous Model - NO Free Surface Model - Interphase Transfer: Mixture Model - Volume Fraction Coupling: Coupled should be a more or less good way to setup the simulation, right? Or are there any other suggestions / points to look at? Thanks for help, once again! |
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May 16, 2018, 08:30 |
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#16 |
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Glenn Horrocks
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You really need to understand the models before you can choose a physical model. All physical models have compromises, so you need to work out which compromise is the best for you - and then means you need to understand exactly what you are trying to do.
You have three main choices that I can see: * homogeneous free surface model (which is what you appear to be using when you started this discussion): This will give you a direct model of the spray and breakup process. The compromise here is that it will require a supercomputer to run and years of development and CFD experience to get working accurately. * Eularian particle model (which is what you appear to be using now): quick and easy to model, and will give a steady state result. The compromise here is that it will not model spray break up, so the drops will stay constant size. * Lagrangian particle model: A bit trickier to set up than the Eularian model but not too hard. Should run reasonably quickly as well. Has a number of spray ejection and spray breakup models available using various models developed for IC engine fuel injectors. The compromise here is.... not much really. It should be able to model everything I am aware you wish to model and be manageable on a modest sized computer. This is why all along I have been recommending the Lagrangian particle tracking model.
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May 16, 2018, 10:01 |
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#17 | |
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Quote:
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May 17, 2018, 01:43 |
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#18 |
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Glenn Horrocks
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The Lagrangian Particle tracking model is the ONLY model which is going to do what you appear to want it to do in the resources you have available.
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May 17, 2018, 03:23 |
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#19 |
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Glenn Horrocks
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Alternatively: If you considered moving to Fluent they have lots more models which would be useful for you. Here is an ANSYS webinar which goes into it: http://view.email.ansys.com/?qs=d647...6be9913ef0a43f
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May 17, 2018, 07:01 |
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#20 |
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Ok, I tried it to setup with Particle Tracking. Hope it will finally work now..
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Tags |
ansys, breakup, cfx, multiphase, spray |
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