Challenge

Centrifugal pump design and analysis

CENTRIFUGAL PUMP DESIGN AND ANALYSIS

AIM:

  1. To design and analyze the centrifugal pump at different outlet velocities.
  2. To obtain the relationship between the pressure ratio and mass flow rate and explain your results.
  3. To obtain the following plots:
  • Pressure ratio [Pa]
  • SG Mass flow rate [Kg/s]
  • Pressure ratio [Pa] vs mass flow rate [Kg/s]

FORMULA:

Pressure ratio = Outlet total pressure/ Inlet total pressure

THEORY:

Centrifugal pumps are used to induce flow or raise a liquid from a low level to a high level. These pumps work on a very simple mechanism. A centrifugal pump converts rotational energy, often from a motor, to energy in a moving fluid.

The two main parts that are responsible for the conversion of energy are the impeller and the casing. The impeller is the rotating part of the pump and the casing is the airtight passage that surrounds the impeller. In a centrifugal pump, fluid enters into the casing, falls on the impeller blades at the eye of the impeller, and is whirled tangentially and radially outward until it leaves the impeller into the diffuser part of the casing. While passing through the impeller, the fluid is gaining both velocity and pressure.

SPECIFICATION:

The diameter of the volute casing - 90mm

The thickness of the volute casing - 15mm

Rotary blade diameter - 40 to 80mm

Number of blades - 5

The diameter of the inlet suction cylinder - 30mm

The Length of the inlet suction cylinder - 70mm

The diameter of the delivery pipe - 12mm

The length of the delivery pipe - 88mm

The shell thickness - 1mm

Rotational domain diameter - 85mm

Domain thickness - 12mm

CHARACTERISTICS:

Working Fluid - Water

Surface Roughness is zero.

Gravity - Not considered

Simulation - Internal

A domain is created for the rotational motion over the rotor.

BOUNDARY CONDITIONS:

Environmental pressure at the inlet - 101325 [Pa]

Outlet velocity at different conditions - 10, 20, and 30 m/s.

The rotational speed of the domain - 1000 rad/sec.

Mesh iteration [Automatic mesh at 4] - 500

3D MODEL DESIGN OF CENTRIFUGAL PUMP

To create the 3D model of the centrifugal pump with the above-mentioned dimension.

Change in transparency makes the rotor and domain visible inside the volute casing.

PARAMETRIC STUDY TO ANALYZE THE CENTRIFUGAL PUMP AT DIFFERENT OUTLET VELOCITIES

A parametric study is taken for different outlet velocities to measure and analyze the pressure ratio and mass flow rate between the inlet and outlet of the centrifugal pump.

Goal (Value) Design Point 1 Design Point 2 Design Point 3
Velocity normal to face (Outlet Velocity 1) [m/s] 10 20 30
SG Av Total Pressure at outlet [Pa] 4443388.037 2789206.014 2787455.084
SG Av Total Pressure at inlet [Pa] 417166.0633 280322.5071 310295.794
SG Mass Flow Rate 1 [kg/s] -0.49519379 -0.99212555 -1.482161014
Pressure ratio [Pa] 10.65136507 9.949989542 8.983219037

RESULTS AND PLOTS:

COMPARISON PLOT FOR PRESSURE RATIO [Pa] VS OUTLET VELOCITY [Kg/s]

Velocity normal to face (Outlet Velocity 1) [m/s] 10 20 30
Pressure ratio [Pa] 10.65136507 9.949989542 8.983219037

When the outlet velocity increases the pressure ratio decreases as shown in the resulting plot.

COMPARISON PLOT FOR MASS FLOW RATE [Kg/s] VS OUTLET VELOCITY [Kg/s]

Velocity normal to face (Outlet Velocity 1) [m/s] 10 20 30
SG Mass Flow Rate 1 [kg/s] -0.49519379 -0.99212555 -1.482161014

When the outlet velocity increases the mass flow rate increases as shown in the resulting plot.

PLOT THE RELATIONSHIP BETWEEN PRESSURE RATIO VS MASS FLOW RATE.

Pressure ratio [Pa] 10.65136507 9.949989542 8.983219037
SG Mass Flow Rate 1 [kg/s] 0.49519379 0.99212555 1.482161014

From the relationship between pressure ratio and mass flow rate, We conclude that as pressure ratio decreases the mass flow rate increases as shown in the resulting plot.

VELOCITY AND PRESSURE VARIATION PLOT FOR VARIOUS VALUES OF OUTLET VELOCITIES FROM PARAMETRIC STUDY

  • At 10m/s

  • At 20 m/s

  • At 30 m/s

FLOW TRAJECTORIES VARIATIONS FOR VARIOUS VALUES OF OUTLET VELOCITIES.

  • At 10 m/s

  • At 20 m/s

  • At 30 m/s

From the flow trajectory, we can observe that as the velocity increases the mass flow rate increases rapidly with a decrease in pressure ratio.

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