Hydraulic Design for 275 Ton Spillway Gate - Sigamana

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Discussion Overview

The discussion centers around the design of a hydraulic system for a spillway gate at a dam, specifically focusing on determining the necessary pushing force for a piston to safely lower a 275-ton gate at a controlled rate. Participants explore various technical aspects, including the geometry of the gate, hydraulic cylinder specifications, and the effects of friction and hydrostatic forces.

Discussion Character

  • Technical explanation
  • Conceptual clarification
  • Debate/contested
  • Mathematical reasoning

Main Points Raised

  • Some participants inquire about the geometry of the spillway gate and the specifications of the hydraulic actuators, including the type of gate and the size and number of cylinders.
  • One participant suggests that the pushing force required may simply equal the sum of friction forces, assuming that the gate is not being accelerated.
  • Another participant notes that the gate will close under its own weight and emphasizes the need to regulate hydraulic oil flow to control the closing rate, mentioning the potential for the motor to operate as a generator due to the release of potential energy.
  • A question is raised about the comparison of pulling and pushing forces between a vertical gate and a radial gate of the same size, considering the effects of frictional forces.
  • One participant calculates the hydrostatic force acting on the gate when closed, noting that a radial gate transfers hydrostatic forces to the trunnions with minimal friction, while a vertical gate would require additional force due to friction from differential hydrostatic pressure.
  • Concerns are expressed regarding the hydraulic cylinder's operation, particularly the implications of the rod being in tension and the expected differences in velocity for extending and retracting the cylinder.

Areas of Agreement / Disagreement

Participants express differing views on the calculations and considerations for the forces involved in the operation of the gate, particularly regarding the effects of friction and hydrostatic pressure. The discussion remains unresolved with multiple competing perspectives on the hydraulic design.

Contextual Notes

Participants highlight various assumptions regarding the geometry of the gate, the characteristics of the hydraulic system, and the impact of friction and hydrostatic forces, which may affect the calculations and design considerations. Specific numerical values and conditions are provided, but the implications of these factors remain open for further discussion.

sigamana
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am currently designing a servo motors for a spillway gate for a dam , I have some doubts on how to determine the pushing force( the force needed to drop the spillway gate at a safe rate) for a piston carrying a heavy load of 275tons at a speed of 0.4447 m/min(this speed was pre-determined by me because I wanted a for the spillway gate to close in 40 min having a total stroke of 8m) can anyone chat suggest books or articles that I should read or who to speak to in this community that could get me closer to the solution
Best regards
Sigamana
 
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To help with this question we need to know the geometry of the spillway gate and actuators.
Is the gate a radial gate that is hinged on pins?
Is gate moved by a hydraulic cylinder using hydraulic oil from a pump?
How many and what size cylinders are you considering. Stroke, rod and cylinder diameter?
What is the maximum operating pressure of your cylinders?
 
Baluncore said:
To help with this question we need to know the geometry of the spillway gate and actuators.
Is the gate a radial gate that is hinged on pins?
Is gate moved by a hydraulic cylinder using hydraulic oil from a pump?
How many and what size cylinders are you considering. Stroke, rod and cylinder diameter?
What is the maximum operating pressure of your cylinders?

Thank you Mr Baluncore

The Gate is radial with a skin plate bent to a radius of 13.5m height 7.8 length 6m the gate is hinged on pins (specifically trunnions) , its moved by 1 double acting hydraulic cylinder using oil from 1 pump .

Gate is attached to a suspension bar that consequently is atteched to the hydraulic cylnder

the total stroke is 8730mm
Cylnder diameter - 590mm
Rod diameter - 133mm
WEIGHT of gate - 275 tones taking into account the suspension bar that weighs 58 tons
Sum of friction forces - 291.245KN
Time estimated for opening gate - 20 min v=0.44 m/min
time estimated for closing gate 40min v=0.220 m/min

I will attach a file with a picture of gate please tell me if i missed any details that could help understanding this problem .
 

Attachments

Sorry forgot
Maximum operating pressure = 75 bars


sigamana said:
Thank you Mr Baluncore

The Gate is radial with a skin plate bent to a radius of 13.5m height 7.8 length 6m the gate is hinged on pins (specifically trunnions) , its moved by 1 double acting hydraulic cylinder using oil from 1 pump .

Gate is attached to a suspension bar that consequently is atteched to the hydraulic cylnder

the total stroke is 8730mm
Cylnder diameter - 590mm
Rod diameter - 133mm
WEIGHT of gate - 275 tones taking into account the suspension bar that weighs 58 tons
Sum of friction forces - 291.245KN
Time estimated for opening gate - 20 min v=0.44 m/min
time estimated for closing gate 40min v=0.220 m/min

I will attach a file with a picture of gate please tell me if i missed any details that could help understanding this problem .
 
I'm not a hydraulic engineer or mechanical engineer, but don't you just need to balance forces? You are not trying to accelerate the gate, you are just trying to overcome frictional forces. So maybe the pushing force is = sum of friction forces?
I am assuming that frictional forces includes the effect of water pressure on your 7.8x6 m^2 area gate. http://en.wikipedia.org/wiki/Floodgate#Physics
Is 75 bar the pressure in the hydraulic system or on the spillway gate?
 
In the OP you are concerned by “some doubts on how to determine the pushing force (the force needed to drop the spillway gate at a safe rate)”.

Firstly the gate will close under it's own weight. You will need to regulate the flow of hydraulic oil to limit the closing rate of the gate. Potential energy will be released as the gate closes so it will tend to over-run a servo motor and cause the motor to operate as a generator.

In that situation a DC motor would always operate with current flowing in the same direction. That current would generate the torque needed to oppose the suspended load through the hydraulic system. By increasing the current slightly the gate would rise, by reducing the current slightly the gate would fall. The mechanical system will have low friction, so the difference in motor current either side of that needed to support the suspended mass will be small.

If the flow of oil is controlled without the use of the servo motor, then the oil flow rate regulator will reduce the oil pressure generated by the suspended mass and geometry. The product of pressure drop and flow rate would heat the oil in the pressure reducing flow regulator, that heat is usually radiated from an oil cooler or the bulk oil reservoir tank.
 
Thank you ...
May i also ask does a vertical gate same size under the same frictional forces and a radial gate same size same fricional forces have the same PULLING and PUSHING FORCE? ...i ask this because i was comparing the results for pulling and pushing forces of my system and the one that they already built and they didnt take to account the fact that the gate is radial
 
A gate of height 7.8m and length 6m will have an area of 46.8 m2. When closed, with a 7.8m difference in water levels between the faces, there will be a hydrostatic force of about 6 * 7.8 * 1.5 = 70.2 tonnes force against the gate. The hydrostatic pressure against the gate will be zero along the upper edge but maximum along the lower edge.

A radial gate transfers all those hydrostatic forces to the trunnions. There will be very little friction from the small area of the lip seals at the sides of the gate when it is moving. A radial gate should therefore close under it's own weight.

A vertical sliding gate has friction on the surfaces that bear the differential hydrostatic force. Because of the friction, if there is a difference in water levels across the gate a vertical gate will require an additional force to it's weight alone when raising or when lowering the gate.

I notice in the provided diagram, that the hydraulic cylinder is being used to retract against the weight of the gate. That places the rod in tension which is good. It requires greater pressure and less flow though because of the piston face area and cylinder volume differences. There will never need to be oil pressure in the top of the cylinder against the piston. The speed of gate movement will therefore be proportional to hydraulic oil flow rate, independent of whether the gate is rising or falling. It is normal to expect a cylinder to have a factor of two difference in velocity between extending and retracting, but that is not the case with this design since only the rod side of the piston is working under pressure.
 

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