Challenge

Week 9 - Parametric study on Gate valve.

INTRODUCTION

A gate valve controls the media's flow by lifting the gate (open) and lowering the gate (closed). A gate valve's distinct feature is the straight-through unobstructed passageway, which induces minimal pressure loss over the valve. The unobstructed bore of a gate valve also allows for a pig's passage in cleaning pipe procedures, unlike butterfly valves. Gate valves are available in many options, including various sizes, materials, temperature and pressure ratings, and gate and bonnet designs. A gate valve's main components are body, seat, gate, stem, bonnet, and actuator (Figure 2). The primary operation mechanism is straightforward. Turning the handwheel rotates the stem, which moves the gate up or down via the threads. They require more than one 360° turn to fully open/close the valve. Lifting the gate from the path of the flow, the valve opens. Lowering the gate to its closed position seals the bore resulting in a full closure of the valve.

For a gate valve, the relationship between the gate's vertical travel and the flow rate is nonlinear, with the highest changes occurring near shutoff. When used to regulate flow, the relatively high velocity of the flow at partial opening results in gate and seat wear, which along with possible vibrations of the gate, shortens the valve's service life.

Geometry

Lift adjustment

The fluid volume changes as the gate valve lift changes. For this, the verticle movement of the valve is parameterized.

After importing Geometry, hide the "Bottom" Part, so we can clearly see the "Gate Disc".

• Then Select the "Gate Disc" component and move it in an upward direction by "10 mm" lift.

• To analyze the flow and its effects, we must allow the flow, and for that, we have given the 10 mm lift to the Gate Disc.

Fluid volume extraction

Meshing

Name selection : inlet and outlet

Then genarate mesh

SETUP:

1. Here we have taken Pressure for inlet = 10 Pa.

2. In the Viscous model, we have taken the K-Epsilon model.

3. The reason behind choosing the K-Epsilon Viscous model is characteristic of the flow, which is turbulent.

4. For Reynolds No. about 2000 and more, flow is turbulent. So we have taken the K-Epsilon Viscous model.

5. But here, we have given Pressure Inlet, instead of Velocity Inlet. So knowing the velocity of the flow for correct Reynolds No. is required.

6. So, to know the velocity of the flow, we have to go for initializing the solution.

7. So, go to Solution, and select Standard Initialization, and Initialize from Inlet.

8. After initialization, we can get the correct velocity and calculate the Reynolds No. and from that, we can decide on the appropriate viscous model.

Geometry

1. Solver - Pressure Based

2. Time - Steady State

Model:

1. Viscous - K -Epsilon (Realizable Scaleable Wall Function)

Material:

1. Fluid - Water

Boundary Condition:

1. Inlet - Pressure Inlet (Gauge Pressure - 10 Pa)

Method:

1. Scheme Coupled

2. Initialization - Standard from Inlet

3. Number of Iteration - 300

Results:

Cases of lift of "Gate Disc" from 10% to 80% one by one.

• for all types of results, calculate the Flow coefficient and Flow Factor accordingly.

• Mass Flow Rate at Outlet, Flow Coefficient and Flow Factor and required Plots for each opening.

Flow Coefficient:

The flow coefficient of a device is a relative measure of its efficiency at allowing fluid flow. It describes the relationship between the pressure drop across an orifice valve or other assembly and the corresponding flow rate. Mathematically the flow coefficient Cv (or flow-capacity rating of the valve) can be expressed as:

In more practical terms, the flow coefficient Cv is the volume (in US gallons) of water at 60 °F that will flow per minute through a valve with a pressure drop of 1 psi across the valve. The use of the flow coefficient offers a standard method of comparing valve capacities and sizing valves for specific applications that are widely accepted by the industry. The general definition of the flow coefficient can be expanded into equations modeling the flow of liquids, gases, and steam using the discharge coefficient.

Flow Factor:

The metric equivalent flow factor (kv; commonly used in Europe and Asia) is calculated using metric units:

Kv can be calculated Cv using the equation as given below

 

The Kv factor of a valve indicates "The water flow in m3/h, at a pressure drop across the valve of 1 kgf/cm2 when the valve is completely open.

Cases:

Here we will discuss all cases according to the opening percentage of "Gate Disc".

According to the opening of the valve, given as lift of "Gate Disc" in mm, all 8 cases are named as given below:

1. Case 1 = 10

2. Case 2 =20

3. Case 3 = 30

4. Case 4 = 40

5. Case 5 =50

6. Case 6 =60

7. Case 7 = 70

8. Case 8 =80

Case 1

Gate valve lifted by 10 mm

Residual

Mass  flow rate

Velocity contour

Case 2  =20mm

Residual 

Mass flow rate

Velocity contour

Case 3= 30mm

Residual

Mass flow rate

Velocity contour

Case 4= 40mm

Residual

Mass flow rate

Velocity contour

Case 5= 50

Residual

Mass flow rate

Velocity contour

Case 6= 60mm

Residual

Mass flow rate

Velocity contour

case 7 =70mm

Residual

Mass flow rate

Velocity contour

case 8= 80mm

Residual

Mass flow rate

Velocity contour

Result and conclusion

Case Mass flow rate Lift Flow coefficient Flow factor
Case 1 0.157 10 0.047 0.041
Case 2 0.241 20 0.076 0.065
Case 3 0.363 30

0.114

0.101
Case 4 0.472 40 0.149 0.129
Case 5 0.563 50 0.178 0.154
Case 6 0.643 60 0.203 0.176
Case 7 0.722 70 0.228 0.197
Case 8 0.785 80 0.249 0.215

From the above Tabular Data and Graphs, we can observe that

• As the opening of the Gate Valve or Lift of the Gate Disc increases, the Mass Flow Rate increases.

• With Increases in Mass Flow Rate, there is an increment in Flow Coefficient.

• Also, Increases in Flow Factor are observed at each Design Point from 10 to 80 mm Lift.

• So, the Graph of Mass Flow Rate, Flow Coefficient, and Flow Factor goes linearly with Gate Disc Opening.

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