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The Slocum G3 Glider - Do you have the brains to do the maths?
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• 01/31/23
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The animation details two applications for the Slocum G3 glider including Storm Monitoring and Mammal Monitoring. These represent current customer applications.
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This has what is called Buoyancy Drive - it glides as it sinks towards the bottom and then glides as it rises toward the surface..... So it is a submarine that glides on buoyancy drive and wings... no propeller.
I am just wondering if anyone can do the maths on two identical models, to calculate the power and perhaps separately the power and time coefficients - of the two models where one has a buoyancy chamber and glides up and down and up and down, covering a linear distance of 10 Km and the energy required to pump the flotation chamber, compared to a screw driven submarine doing a linear distance of 10 Km, AND for the screw propeller submarine to run the same course of diving and rising - over the 10 Km.....
And how would this work when scaled up to the size of a Los Angeles sized submarine?
There is a difference between gliding up and down in the water, based upon buoyancy alone and actually powering in a straight line through the water - point to point.
There is three basic issues in play - the time taken, the distance traveled - both straight line and true distance and the power requirements of each system.
I am just hoping that people can pull are fairly accurate abstraction out of their arse.
Just off the top of my head - really your just sucking air out of a flotation tank and compressing it, and then pumping the air back into the flotation tank and expanding it... And then trigonometric ally - converting that increase and decrease in buoyancy - into forward momentum.