Water Discharge of a Rotating Tank, Ansys Fluent CFD Simulation Training

Price: $24

In this project, the water discharging of a rotating tank has been simulated, and the results have been investigated.

Audio: English
Subtitles: English, Spanish, Arabic, Turkish, French, Portuguese
Beginner, Intermediate
1 Lesson
30m 1s
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  • Multi-Phase Flow

    Water Discharge of a Rotating Tank, Ansys Fluent CFD Simulation Training

    Price: $24

    In this project, the water discharging of a rotating tank has been simulated, and the results have been investigated.

    Audio: English
    Subtitles: English, Spanish, Arabic, Turkish, French, Portuguese
    Beginner, Intermediate
    1 Lesson
    30m 1s

    Water Discharge Project Description

    In this project, Ansys Fluent software has been used to simulate the water discharge of a rotating tank. The Volume of  Fluid (VOF) model has been used to simulate and solve the two-phase flow field equations. The primary phase is air and, the secondary phase is water. The tank rotates about the Y-Axis at a speed of 80 rev/min. In the bottom of the tank, there are two circular orifices that water discharges from them.

    Geometry & Mesh

    The geometry of the present model is generated using Design Modeler software. The tank is a cylinder with a diameter of 1 m and a height of 0.75m, and the orifice diameter is 150 mm.

    Water Discharge

    The meshing of the present model has been done using ANSYS Meshing software. The mesh type is unstructured in all of the computational domains, and the element number is equal to 470,369.

    Water Discharge

    The boundary conditions are shown in the figure below.

    Water Discharge

    Water Discharge CFD Simulation Settings:

    We consider several assumptions to simulate the present model:

    1. Due to the incompressibility of the flow, the pressure-based solver method has been selected.
    2. The simulation is transient.
    3. The gravity effect is considered equal to -9.81 m.s-2 on Y-axis.
    4. The rotational speed is deemed to be 80 rpm on Y-axis for the tank wall.

    The K-epsilon standard viscous model with a Scalable wall function has solved the turbulent flow equations. The pressure-velocity coupling scheme is SIMPLE. The second-order upwind discretization method has been used for Momentum, and The first-order upwind discretization method has been used for Turbulent kinetic energy and Turbulent dissipation rate.

    The following table represents a summary of the defining steps of the problem in this project and its solution:

    General
    SolverTypePressure-based
    TimeTransient
    GravityX0
    Y-9.81 [m/s^2]
    Z0
    Models
    Multiphase
    ModelVolume of Fluid
    Number of Eulerian phases2(air & water)
    Interface modelingSharp
    FormulationExplicit
    Primary phaseair
    Secondary phasewater
    Viscous
    k-epsilonStandard
    Near wall treatmentScalable wall functions
    Material Properties
    Air
    Density1.225
    viscosity1.7894e-05
    water-liquid
    Density998.2
    viscosity0.001003
    Boundary conditions
    OutletPressure outlet
    OrificePressure outlet
    wallMoving wall
    speed80 [rev/min]
    Rotation axis directionx=0,y=1,z=0
    Rotation axis originx=0,y=0,z=0 [m]
    Methods
    Pressure-Velocity CouplingSIMPLE
    PressurePRESTO
    MomentumSecond-order upwind
    Turbulent kinetic energyfirst-order upwind
    Turbulent dissipation ratefirst-order upwind
    Volume fractionCompressive
    Adaption Controls
    Cell registersRegion_0
    TypeCylinder
    Radius0.5
    X-Axis [min]0
    X-Axis[max]0
    Y- Axis [min]0
    Y- Axis [max]0.6
    Z- Axis [min]0
    Z- Axis [max]0
    Initialization
    Initialization methodsStandard
    PatchPhasewater
     VariableVolume Fraction
    Zones to patchRegion_0
    Value1
    Run calculation
    Time step size0.02
    Max iterations/time step20
    Number of time steps700

    Results

    After the solution process is completed, contours of Pressure, Water volume fraction, Eddy viscosity, and Streamline are extracted. As can be observed, under the influence of gravity and the rotational speed of the tank, the water inside the cylinder tank rotates about the y-axis as it exits the orifice.