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#16
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| For A load sensor you should ask around the larger rigging and sail makers. This is where a friend of mine borrowed one from (quietly on the weekend), it was wireless and recorded constantly. He was trialing a "friction less spray coating" on his 12ft skiff so needed a fair size scale. |
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#17
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You can test a kayak to see if it has a yawing tendency: just paddle fast in a straight line then stop paddling. If it is going to yaw it will veer off course after a few seconds instead of coasting in a straight line.
__________________ "Boats are like rabbits; you can have one boat or many, but you can't stop at two" - A. Onassis Boat designs: "a convoluted collection of discontinuous compromise" - Par ". . . ere the end, some work of noble note, may yet be done . . ." -Tennyson Dances with Turkeys |
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#18
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#19
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__________________ http://albatrossdesign.livejournal.com |
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#20
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-Tom |
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#21
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__________________ http://albatrossdesign.livejournal.com |
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#22
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Oh, Happy New Year Alik -Tom |
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#23
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| While you are at it, you will surely want to test at different pitch angles. At least one bow down test and another bow up. Phil made reference to that situation above. To complicate matters a bit, you need to consider aerodynamic drag as part of the total drag figure. The connecting structure on the cat planform will have some influence on your derived numbers. Towing upwind, downwind and crosswind will provide some clues, but only clues, about the aero factors. As you will be using various ballast items to simulate actual sailing or motoring displacement conditions, it needs to be as well hidden from the airstream as you can make it. Why is everything that has anything to do with boats so damned laden with variables? |
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#24
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| Take a look at Frank Bethwaite's "High Performance Sailing". He describes the tests they did with towing dinghy hulls to get the drag of one vs another. They towed two hulls from opposite ends of a pivoted cross beam to get a sensitive measure of the difference in drag between the hulls.
__________________ Tom Speer |
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#25
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__________________ "Boats are like rabbits; you can have one boat or many, but you can't stop at two" - A. Onassis Boat designs: "a convoluted collection of discontinuous compromise" - Par ". . . ere the end, some work of noble note, may yet be done . . ." -Tennyson Dances with Turkeys |
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#26
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| Yes AK, this 'drag testing' might be over complicating the evaluation of little boats. I would be tempted to start with a few people to just paddle comparative boats, and see if anyone can tell the difference ( maybe even have a few informal races), swapping between boats. If you cant tell the difference - it doesn't matter. If people report discernible performance differences - that's all you need to know. But, if you still need to 'quantify' the results, I think the only true test is to stick a battery powered trolling motor on two boats, and measure the current draw at the same boat speed in the same conditions. (with passengers, and swapping motors for averaging results of course.) |
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#27
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Since the ply canoe was intended for relaxed cruising, both boats clearly met their intended purpose, but now everyone wants the ply boat, which also revealed something about ourselves - we're lazy! So, since the ply canoe is half the weight of the plastic kayak, the rule now is, you carry the other guy's boat to the water . . .
__________________ "Boats are like rabbits; you can have one boat or many, but you can't stop at two" - A. Onassis Boat designs: "a convoluted collection of discontinuous compromise" - Par ". . . ere the end, some work of noble note, may yet be done . . ." -Tennyson Dances with Turkeys |
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#28
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![]() Here's how drag coefficient testing is done to determine the handicap of open water rowing craft in NL. The setup is drawn schematically in slide 7 of the presentation here: http://www.federatiesloeproeien.nl/f...cap-pres-1.pdf In order to determine the power exerted during a race the parameters A and B of a total drag coefficient-function is determined for the average rowing speed over the last season, which is considered to follow the function Cw=A/(1-(v/B)^2) -> power P = Cw*v^3 <=> P = A/(1-(v/B)^2)*v^3 ![]() The crew for which the average power / number of rowers is the highest, wins a race, where the average power is determined by multiplying the average speed over the entire race to the power of 3 with the drag coefficient for that speed and dividing by the time rowed. (Pav,n=P = A/(1-(v_av/B)^2)*v_av^3/(()*n) - where Pav,n is the average power divided by n rowers, v_av is the average speed over the entire race and n is the number of rowers) ![]() Regards, Jaap |
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