Colin Wilson
- 12
- 5
- TL;DR
- Energy requirements of a 4 wheel drive boat
4 wheel drive amphibious boat (swamp buggy?)
My problem is trying to calculate the amount of energy, or a good estimate, that would be required to keep the boat levitated above the water at the approximate water line shown in the second drawing.
I don’t believe it will require as much energy as a helicopter as the blades are pushing against a semi-solid surface but I really don’t know?
A planing hull has a lift / drag ratio of about 5:1 with skin friction becoming increasingly more dominate and at an exponential rate as speed increases.
Lets say in a static test with the boat tethered to the shore it was found that at a blade speed of 20 mph the required lift was achieved would that not be a constant such that at a boat speed of say 60 mph the blade would have to spin at 80 mph? Making the boat increasingly more efficient than a planing hull as speed increases. Exponentially more efficient?
* ignoring air resistance which applies to both in any case.
My problem is trying to calculate the amount of energy, or a good estimate, that would be required to keep the boat levitated above the water at the approximate water line shown in the second drawing.
I don’t believe it will require as much energy as a helicopter as the blades are pushing against a semi-solid surface but I really don’t know?
A planing hull has a lift / drag ratio of about 5:1 with skin friction becoming increasingly more dominate and at an exponential rate as speed increases.
Lets say in a static test with the boat tethered to the shore it was found that at a blade speed of 20 mph the required lift was achieved would that not be a constant such that at a boat speed of say 60 mph the blade would have to spin at 80 mph? Making the boat increasingly more efficient than a planing hull as speed increases. Exponentially more efficient?
* ignoring air resistance which applies to both in any case.
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