Ansys Fluent Class#8Let's do more practice&Focus Transient F

Chapter 1= Ansys Space Claim(Fluent Modelling-Practice)

Student will learn how to prepare the model for Meshing and do more practice with using workshop model.

Geometry preparation   

Geometry simplification       

Assembly of parts       

Enclosure creation 

Chapter 2= Ansys Meshing( Local Mesh Control-Practice)

This workshop will demonstrate how multiple methods and local controls can be combined to create a con-formal hybrid mesh on a multibody part (valve geometry) Objectives

• Methods

• MultiZone,

• Sweep,

• Patch conforming

• Tetrahedrons

• •Local Sizing

• –Edge & Face

• •Local Inflation

• •Selective Meshing 

• Ansys 2D Meshing Workshop 1.2

  Generating 2d Meshes

  2d Inflation

  Generating Mapped Meshes

  Parameterizing Mesh Controls 

  Chapter 3=Ansys Meshing (Transient(Unsteady Flow)

  Focus specifically for Transient(Unsteady CFD Analysis), learn how to Select the suitable Transient Time Step Size, Converge Behavior, Solution Method, Using the Non-Iterative Time Advancement(NITA), Animations-Unsteady Flow Modeling, Post-Processing, Transient Charts, Fourier Transform, Auto saving results during the simulation and generating animations of the solutions. Doing more practice with Workshop model section.

  • Transient Flow Modeling Tutorial       

    • Introduction       

    • Unsteady CFD   Analysis       

    • Selecting the   Transient Time Step Size       

    • Converge   Behaviour       

    • Solution   Method       

    • Non-Iterative   Time Advancement(NITA)       

    • Animations-Unsteady   

    • Flow Modeling       

    • Post-Processing       

    • Transient   Charts       

    • Fourier   Transform  

      Transient Flow Modeling  Workshop    

      • Selecting a suitable time   step       

      • Auto-saving   results during the simulation           

      • Using   non-iterative time advancement (NITA)       

      • Generating   animations of the solution       

      • Generating   Fast Fourier Transforms (FFT)