dpw3868
Mechanical
- Feb 20, 2013
- 2
Background:
I have a need to size a pump for piece holding on a "cnc" style "grooving" machine.
The operation uses saw blades to cut slots (what we call grooves) into a sheet of a polishing material.
To hold the work piece we have a vacuum table that utilizes an ancient compressor plumbed in reverse. This doesn't actually work and we require tape to hold down the piece.
My goal is to specify a proper size pump that will do the job. The foam sheets are porous.
Sizing a Pump:
Pressure - Determines holding force. this is determined by the machining needs and not of much interest to me because its a trivial calculation
Flow Rate - because the material is porous there is "leakage" which we must have adequate flow to compensate for and actually draw the vacuum. This is the main concern.
The material has open and closed cells and from scans of thin gauge material the open cell porosity is about 3% and the bed has 2500 .125" holes in a 60"x60" array.
I used bernoulli's principle for flow through an orifice to estimate the required flow rate. I took a conservative view that the material was 20% porous. Assumed there was an opening of 20% of the area of a .125" D hole and a preassure difference of the vacuum capability of the pump. This gave me the flow required for 1 hole.
Does this seem like a realistic approach to this problem?
I have a need to size a pump for piece holding on a "cnc" style "grooving" machine.
The operation uses saw blades to cut slots (what we call grooves) into a sheet of a polishing material.
To hold the work piece we have a vacuum table that utilizes an ancient compressor plumbed in reverse. This doesn't actually work and we require tape to hold down the piece.
My goal is to specify a proper size pump that will do the job. The foam sheets are porous.
Sizing a Pump:
Pressure - Determines holding force. this is determined by the machining needs and not of much interest to me because its a trivial calculation
Flow Rate - because the material is porous there is "leakage" which we must have adequate flow to compensate for and actually draw the vacuum. This is the main concern.
The material has open and closed cells and from scans of thin gauge material the open cell porosity is about 3% and the bed has 2500 .125" holes in a 60"x60" array.
I used bernoulli's principle for flow through an orifice to estimate the required flow rate. I took a conservative view that the material was 20% porous. Assumed there was an opening of 20% of the area of a .125" D hole and a preassure difference of the vacuum capability of the pump. This gave me the flow required for 1 hole.
Does this seem like a realistic approach to this problem?