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#21
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#22
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Nice add Eric.
If we are going to match up theory and experience we need to match up based on true airspeed, since energy is based on TAS. Adding 5000 feet to elevation increases TAS by 10% and pullup height by ~25%. 9B At 02:42 10 September 2003, Eric Greenwell wrote: In article , says... 100m~150m? Even the G103 will climb to 800' or so from a 115kt pass. I've seen closer to 1000 in standard class dry. About 800' from 100kts in a Nimbus2 dry. 800 feet! Wow! What elevation are you flying at? I've never seen climbs like these in my ASW 20 or ASH 26 at 115 kts (more like 400'), but that's at density altitudes of about 2000'. And, actually, the Grob should go 20-30% higher at 115 knots than the Nimbus at only 100 knots, as the altitude gained goes up by about the square of the airspeed. -- !Replace DECIMAL.POINT in my e-mail address with just a . to reply directly Eric Greenwell Richland, WA (USA) |
#23
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Eric Greenwell wrote in message ...
In article , says... 100m~150m? Even the G103 will climb to 800' or so from a 115kt pass. I've seen closer to 1000 in standard class dry. About 800' from 100kts in a Nimbus2 dry. 800 feet! Wow! What elevation are you flying at? I've never seen climbs like these in my ASW 20 or ASH 26 at 115 kts (more like 400'), but that's at density altitudes of about 2000'. And, actually, the Grob should go 20-30% higher at 115 knots than the Nimbus at only 100 knots, as the altitude gained goes up by about the square of the airspeed. But the Grob has twice the drag of the Nimbi. My pullups would begin at 5000msl, and level at minimum speed. Check out the vidio of Carl Heinz doing 2 consecutive loops on final in an Astire with the gear doors coming open under "G". The first starts at treetop level & the second starts at about 5 feet. Good display of available energy. -Dan |
#24
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Ok folks, let's try to put this one to bed.
This post is broken down into 3 sections 1) The Maths 2) An Experiment to prove the maths 3) Popular perception 1) The Maths This isn't rocket science. Or perhaps it is! I'm sure there's somebody from NASA out there who wants to take a few minutes off from designing flying wings. We have a number of variable here which all contribute to whether the heavy glider wins. 1.1) Initial velocity - the faster we're going at the start the greater the advabtage that the heavy glider has. It's sink rate is lower at higher speed, and the pull up takes longer. If we started our pull up at 45kts I'm pretty sure the light glider wins! If we start at 150kts (or 134 for you Discus drivers) then 'probably' the heavy glider wins 1.2) Final velocity - If we pull up to the same speed in both gliders the heavy one wins, no question. However the light glider has a lower stalling speed than the heavy one so can gain an advantage there. 1.3) Amount of ballast - This determines how great the advantage the heavy glider has at the start of the pull. However the original post was for a glider at 100kts with 100kg of ballast & I think the results are too close to call. 2) An Experiment This needs someone with a two-seater & a logger set to 1 sec samples. Start your beat-up, racing finish, whatever you choose to call it, at something above the speed that you decide to start the pull-up. When you get to the designated speed the P2 says 'GO' & you pull (This why we need a 2 seat, so pilot can keep their eyes out of the office). Land, fill with ballast, & repeat. Compare logger traces 3) Popular perception 'Most' people think the ballasted glider wins. I'm pretty sure it's 'cos they haven't carried out any calibrated tests as described in (2) above. What actually happens is... You arrive back after your cross country, with no ballast, and about 2.5 miles out you have 1000 ft on the clock. This definately get you in so you lower the nose to 100kts. This brings you over the airfield boundary 1.5 mins later, you do your 'finish' at a few feet which takes about 10 seconds & then pull up (starting somewhat less than 100 kts - oops). Meanwhile the guy with ballast arrives back at the same point (2.5miles / 1000ft) and again lowers the nose. Half a mile out this guy still has about 300ft in hand so puts the nose down even further. He does his finish at considerably more than 100 kts & of course pulls up much higher! (He had best part of 300ft in hand at the airfield boundary remember) My guess is that as long as the airspeed is within a reasonable range (100kts, well below Vne) people are not actually monitoring it that closely during their 'finishes' so we're not really comparing like with like |
#25
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On 9 Sep 2003 17:44:24 GMT, Kevin Neave
k wrote: One trivial point for Jere's post is that the stalling speed for the unballasted glider will be lower, so this guy can pull up to a slower speed & therefore regain more altitude. Anyone out there want to know why there's a discrepancy between the maths (which say that there's not gonna be a measurable difference between the two) and 'popular' experience which says that the heavy glider wins? Could this be due to speed difference at cruise or fast cruise speeds? One point that hasn't been considered by those arguing that the ballasted glider is faster forget that this is NOT the case at Vne, which doesn't change with glider weight. -- martin@ : Martin Gregorie gregorie : Harlow, UK demon : co : Zappa fan & glider pilot uk : |
#26
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In article , airthugg1
@yahoo.com says... And, actually, the Grob should go 20-30% higher at 115 knots than the Nimbus at only 100 knots, as the altitude gained goes up by about the square of the airspeed. But the Grob has twice the drag of the Nimbi. My pullups would begin at 5000msl, and level at minimum speed. Check out the vidio of Carl Heinz doing 2 consecutive loops on final in an Astire with the gear doors coming open under "G". The first starts at treetop level & the second starts at about 5 feet. Good display of available energy. At 115 knots, the Grob has (relatively) about 32% more energy than the Nimbus at 100 knots. So, even though it has more drag, that's a heck of an advantage, and I'm sure it would allow a higher pull up. I'm guessing it'd be at least 20%, but it certainly wouldn't be the full 32%. -- !Replace DECIMAL.POINT in my e-mail address with just a . to reply directly Eric Greenwell Richland, WA (USA) |
#27
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On Mon, 08 Sep 2003 16:22:06 -0400, Tony Verhulst
wrote: Jim Britton wrote: I just tried this - but had to use a pair of bicycles. Me (unballasted) and my boss (ballasted) on similar bikes at the same speed coasted up a small hill. He was going significantly faster at the top. Do it (more) scientifically - switch bikes and repeat several times. Tony V. http://home.comcast.net/~verhulst/SOARING/index.htm Nope- try it on bikes with zero friction in the bearings, and put on a bit of padding so you have the same volume (if still lower mass) than your boss. Assuming frictional forces are the same on both bikes, a lower mass will be subject to a more rapid deceleration (P=mf- remember). And drag will be proportional (roughly) to the surface area as viewed from the front. In the case of the glider, as anyone with an understanding of elementary physics has pointed out if you just look at a simple kinetic to potential energy conversion the height gain is independent of mass (the heavier glider has more kinetic energy at the start of the pull-up, more potential energy at the end). However, as with the bike other forces come in. For most of the speed curve the heavier glider will be subjected to less drag (that's why we put ballast in in the first place). Intuitively (and correctly) we perceive it requires more to slow it down. Reckon the thermal season's nearly over. -- "Curmudgeonly is the new cool" (Terry Wogan) (The real name at the left of the e-mail address is richard) |
#28
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As the thermal season's nearly over I've got time to
pick nits! I'm sorry but the heavier glider is subject to more drag at any given speed than the lighter one. (Profile drag will be pretty much the same 'cos the glider is the same shape - Induced drag will be higher 'cos the wings are having to work harder) For most of the speed curve the heavier glider will be subjected to less drag (that's why we put ballast in in the first place). Intuitively (and correctly) we perceive it requires more to slow it down. Reckon the thermal season's nearly over. |
#29
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You have just destroyed your own conclusion. The light one will damp out
faster and eventually stop sooner. The weight acts as thrust, not just mass. In article , "szd41a" wrote: Final proof Since you don't want to swallow the maths, I thought of this simple test that anyone could at home. No need to spend money on tows. Build two pendulum with equal lenght of string, attach two objects with similar shape (same drag), one heavy and the other one less heavy. Lunch both pendulum at the same time. Watch them reach the low point at the same time, thus at the same speed...Right.....at this point, say at zero altitude, both objects have zero potential energy, but the heavy one has much more kinetic energy, both travelling at the same speed. This is exactly the same system than our two gliders. Now just watch wich one will pull up higher?????? Exactly the same height. Mass have no effect watsoever. Galileo demonstrated this hundreds of years ago!!!!!!! It is amazing to see people that are supposed to have a minimum of technical knowledge refute this. It has been explanined here, they are victim of their intuition that tell them that a ping pong ball will hurt yous less than a golf ball hitting you at the same speed. , which is entirely true Thank you folks, that was fun Réjean Girard happily flying a Jantar in Montréal. "szd41a" a écrit dans le message de .. . A given glider is at level flight, IAS= 100 knots.After a pull-up, will it achieve more height gain with 100 liters (100 kgs) of ballast than with empty ballast???? Réjean |
#30
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