Challenge

Ansys - Flow over a Cylinder.

Problem Statement: -

For a 2m diameter Cylinder. Perform a CFD Simulation to Analyse Flow over the Cylinder for Reynolds Numbers 10, 100, 1000, 10000, 100000

Expected Results: -

1. Create the required 2D geometry and desired Computational Domain.

2. CFD Simulation of Flow over a Cylinder with required Physics settings

3. Explain the Effect of Vortex formation.

Solution: -

AIM: -

A. To Simulate a Steady State Flow over a cylinder with a Cylinder diameter of 2m.

B. The Flow needs to be simulated for Renaults Number of `10, 10^2, 10^3, 10^4, 10^5` and Explain the effect of Reynolds number on the Coefficient of Drag.

Given: -

A. The Diameter of Cylinder = 2 m

Steps to Perform the Analysis on Flow over a Cylinder for any given RE: -

A. Setting up the Ansys Workbench: -

Ansys Workbench `->` ToolBox `->` Analysis System `->` `ubrace("Fluid Flow(Fluent)")_("Selecting" -> "Holding" -> "Dragging and Dropping to Project Schematic"`

B. Opening SpaceClaim and Creating Cylinder and the Computational Domain: -

i. Steps to Open SpaceClaim: -

Ansys Workbench `->` Project Schematic `->` Project `->` Geometry `->` Right-Click `->` Select SpaceClaim Geometry

ii. Steps to Create Cylinder: -

SpaceClaim `->` Select desired Plane by Clickin-on "Select New Sketch Plane" from Graphic Window `->` Click on Sketch Tab `->` Select Circle `->` `ubrace("Select desired location and desired Circle diameter")_("In Our case, Location is Origin and Diameter is 2 meter")` `->` Enter

iii. Steps to Create Computational Domain: -

SpaceClaim `->` Click on Sketch Tab `->` Select Rectangle `->` `ubrace("Select desired location and desired Rectangle Dimensions")_("In Our case, Location is (-20,-10) and Dimension are 60X20")` `->` Enter

iv. Steps to Generate the Surface: -

SpaceClaim `->` Select "Return to 3D Mode" from Graphic Window `->` Delete the Unwanted Surface

C. Opening Mechanical(Meshing) and Meshing the Geometry: -

i. Steps to Open Meshing: -

Ansys Workbench `->` Project Schematic `->` Project `->` Mesh `->` Right-Click `->` Edit

ii. Steps to Name the Boundary: -

Mechanical(Meshing) `->` Model Working Window `->` Select the Boundary `->` Click N `->` Give the desired Name `->` Enter

iii. Steps to Create Triangular Mesh with division at every `10^@` of Cylinder with Inflation Layers: -

a. Mechanical(Meshing) `->` Outline Window `->` Select Mesh `->` Details of Mesh Window `->` Defaults `->` Element Size `->` `ubrace("Give Desired Element Size")_("In our case 500 mm")`

b. Select Mesh `->` Right-Click `->` Select "Method" from Insert `->` Select "Scoping Method" from Scope `->` `ubrace("In Definition Define the desired parameters")_("In our case Select Method as Triangle")`

c. Select Mesh `->` Right-Click `->` Select "Sizing" from Insert `->` `ubrace("Set the desired Parameters")_("In our case, Select Edge and Type as number of Division = 36")`

d. Select Mesh `->` Right-Click `->` Select "Inflation" from Insert `->` `ubrace("Set the desired Parameters")_("In our case, Select geometry and Edge and Inflation Type as First Layer = 5mm and number of the layer as 10")`

e. Select Mesh `->` Right-Click `->` Generate Mesh

D. Opening Ansys Fluent and Performing Analysis: -

i. Steps to Open Ansys Fluent: -

Ansys Workbench `->` Project Schematic `->` Project `->` Setup `->` Right-Click `->` Edit

ii. Steps to Check Mesh: -

Fluent `->` Outline View Window `->` Setup `->` General `->` Mesh `->` Check

iii. Steps to Set up the Physics: -

a. Fluent `->` Physics `->` Models `->` Viscous `->` `ubrace("Select Desired Viscous Model")_("In our case, Laminar")` `->` Enter

iv. Steps to Set up Material, Cell Zone Condition, and Boundary Condition: -

a. Fluent `->` Physics `->` Materials `->` Create/Edit... `->` `ubrace("Select/Create the desired Fluid")_("In our case, Create a User Defined Fluid with density = 1 and Viscosity = 0.05")` `->` Enter

b. Fluent `->` Physics `->` Zone `->` Cell Zone `->` Select the desired Component `->` Edit `->` `ubrace("Make the desired Change")_("In our case, change the fluid to User defined Fluid")` `->` Enter

c. Fluent `->` Physics `->` Zone `->` Boundaries `->` Select the desired Component `->` Select the Desired Type for that Component `->` Edit `->` Add the Values for the Component `->` Apply & Close

v. Steps to Set up Reports: -

Fluent `->` Solution `->` Reports `->` Definition `->` New `->` Select the Desired Report `->` Rename the Report `->` Change the Field Variable to Desired Variable `->` Select the desired Surface `->` Ok

vi. Steps to Run Analysis: -

a. Fluent `->` Solution `->` Initialization `->` Initialize

b. Fluent `->` Solution `->` Run Calculations `->` No. of Iterations `->` Set to desired Iterations

c. Fluent `->` Solution `->` Run Calculations `->` Calculate

Output Generated after Each Step Before Analysis: -

A. Geometry: -

i. Creating Circle: -

ii. Determining Computational Domain and Creating Computational Domain: -

As the Characteristic length of the Cylinder(Diameter) is 2 m. So for the computational Domain taking the inlet length as 10 times the Characteristic Length, the Outlet length as 20 times the Characteristic Length, and the Width as 5 times of Characteristic Length.

Hence,

Inlet Length from Cylinder = 10xD = 20 m

Outlet Length from Cylinder = 20xD = 40m

Width Length from Cylinder = 5xD = 10m

B. Meshing: -

i. After Naming the Boundaries: -

ii. After Meshing: -

C. Setup: -

i. After Loading in Fluent: -

Output/Results Generated after Analysis: -

A. Case 1: Reynolds Number = 10`(=> V_("Inlet") = 0.25 "m/s")`

i. Calculations Done while Iterations: -

ii. The Drag and Lift experienced by Cylinder: -

iii. Vortex Velocity Observed at Monitor Point: -

iv. The Velocity and Pressure Chart: -

v. The Velocity Contours: -

B. Case 2: Reynolds Number = 100`(=> V_("Inlet") = 2.5 "m/s")`

i. Calculations Done while Iterations: -

ii. The Drag and Lift experienced by Cylinder: -

iii. Vortex Velocity Observed at Monitor Point: -

iv. The Velocity and Pressure Chart: -

v. The Velocity Contours: -

C. Case 3: Reynolds Number = 1000`(=> V_("Inlet") = 25 "m/s")`

i. Calculations Done while Iterations: -

ii. The Drag and Lift experienced by Cylinder: -

iii. Vortex Velocity Observed at Monitor Point: -

iv. The Velocity and Pressure Chart: -

v. The Velocity Contours: -

D. Case 4: Reynolds Number = 10000`(=> V_("Inlet") = 250 "m/s")`

i. Calculations Done while Iterations: -

ii. The Drag and Lift experienced by Cylinder: -

iii. Vortex Velocity Observed at Monitor Point: -

iv. The Velocity and Pressure Chart: -

v. The Velocity Contours: -

D. Case 4: Reynolds Number = 100000`(=> V_("Inlet") = 2500 "m/s")`

i. Calculations Done while Iterations: -

ii. The Drag and Lift experienced by Cylinder: -

iii. Vortex Velocity Observed at Monitor Point: -

iv. The Velocity and Pressure Chart: -

v. The Velocity Contours: -

Karman vortex street: -

The Repeating Swirling Vortices are formed due to Vortex Shedding when a fluid flows over a blunt Body and an unsteady flow separation starts to happen. This phenomenon is called Karman Vortex Street.

This phenomenon can be calculated using the Strounhal Number, which is a dimensionless number that describes the oscillating flow mechanism of a body when fluid flows across it.

Method to Calculate Strounhal Number: -

Strounhal Number(St) = `(fL)/u`

where, `f ->` Frequency of Vortex Shedding

`L ->` Characteristic Length of the Blunt Body

`u ->` Fluid Velocity

Calculating Strounhal Number at Reynolds Number = 100: -

For Calculation of Strounhal Number, a Transient State Solution is required and So the Simulation that was done above using a Steady State Solver at Reynolds Number = 100 is done with the same parameters with the difference of using a Transient state Solver.

The Lift Plot generated for the flow over a cylinder using a transient state solver is used to estimate the frequency of oscillation of vortices.

From the above Lift Plot,

Frequency`(f) = 1/5 sec^-1`

And,

As Characteristic Length = 2 m

And Fluid Velocity = 2.5 m/sec

`St = (fL)/u`

`=> St_("(RE = 100)") = 0.16`

Strounhal Number at Reynolds Number = 100 0.16

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