![]() |
If this is your first visit, be sure to check out the FAQ by clicking the link above. You may have to register before you can post: click the register link above to proceed. To start viewing messages, select the forum that you want to visit from the selection below. |
|
|
|
Thread Tools | Display Modes |
|
#1
|
|||
|
|||
![]()
"Scott Correa" wrote in message ...
OK people, what was the verdict. I'm sure some logger equipped pullups were made. Who wins?? Wet or dry. I still think wet pullups go higher, but I can't prove it. Scott. Let's continue a bit with physics and math: I solved the equation of motion for an ascending flight path of a constant angle with the following parameters: mass of the glider = 325 and 525kg (= 750 and 1160 lbs) drag coefficient = 0.015 (constant with velocity) wing area = 10.5 m^2 start velocity = 185 km/h (100kt) final velocity = 110 km/h (60kt) density of air = 1 kg/m^3 gravit.acceleration= 10 m/s^2 I did not account for the initial rotation from normal glide path into the ascending flight path and I did not account for the subsequent rotation back into normal glide. Results for an ascending constant glide path angle of 10° for the 325kg glider compared to the 525kg glider: The heavier glider can go up with an angle of 10.8° in order deaccelerate in the same time (9s). Both gliders reach the final velocity after 380m flight path. The 325kg glider climbs to 65m, however the heavier 525kg glider reaches 70m. The reason for this is, that the second deaccelarating term in the equation of motion is: drag/mass, when resolved to acceleration; hence deaccelaration due to drag is less for the heavier glider. Robert has already given a vivid explanation for it. This result (altitude difference=5m=16ft) is less than the observed altitude difference for the two Venti (where is the discussion thread ?). Ewald |
#2
|
|||
|
|||
![]()
Great Math! But I think we are baseing this on the
wrong constant. All of these base the constant on airspeed. I am not a mathematition (I can't even spell it) but if we base it on sink rate it should be alot more obvious. After all thats exactly why we carry water ballast in the first place, to increase speed for the same amount of altitude loss right? So if your going 10 knots faster in the ballasted glider and at the same sink rate as the unballasted glider. You will gain more in pullup, right? Cliff At 21:00 07 October 2003, Ewald Bombelka wrote: |
#3
|
|||
|
|||
![]() " http://www.tux.org/~milgram/papers/alds_auvsi2003.pdf This paper was referred to me by an aerodynamics professional/glider pilot. I hope he won't mind if I post this limited excerpt from his email to me: "I notice you carrying the torch for good physics on r.a.s., more power to you. But don't fret over it (especially not on r.a.s.), since as you've noted you have to look at the energy losses to see any difference, and no analysis can answer this without incorporating some kind of trajectory analysis. That would have to include some kind of representation of the glider's long-period longitudinal dynamics (a.k.a. phugoid dynamics), and a way to optimize the pullup for each given weight. Plus you have to decide what the rules are (pullup from same airspeed, pullup from weight-appropriate MacCready speed, etc.). Todd Pattist - "WH" Ventus C (Remove DONTSPAMME from address to email reply.) We can appreciate that very intelligent view on the question. In no ways, it denies the fact that in our system, no energy is created, so ultimaly we will have to balance the conservation of energy theorem. This is simple: kinetic energy, potential energy and drag. Not matter what trajectory you will choose, you will have to balance the equations even if you use phugoid dynamics. There are no rule here for trajectory, just go for max height!!! We did the maths, and we look at our total energy probe (i.e vario), we notice we're trashing energy in a pull-up (if the probe is well calibrated), otherwise in still air, nothing is gained. This is going way further than I expected!!! We had all kinds of comments, this one from a mathematician CFI who conclude that ballasted will go twice as high, another from an outsider power pilot who candidly state that he noticed that pull-ups with a load (passengers) were more demanding (we all know that power pilots are no physicians ;-)... and that soaring is an art that defy laws of physics) and all kind of rewritten equations that give a substantial advantage to the ballasted. Don,t get me wrong, we are talking one hundred feet difference on an avergage 300'+ pull-up!!!!! Now, that is a lot of drag!!!! We sill expect a probant mathematical proof, or a reality check in still air. BQ |
|
Thread Tools | |
Display Modes | |
|
|
![]() |
||||
Thread | Thread Starter | Forum | Replies | Last Post |
Overweight takeoff / flight | Koopas Ly | Piloting | 50 | December 3rd 03 11:53 PM |
I wish I'd never got into this... | Kevin Neave | Soaring | 32 | September 19th 03 12:18 PM |
#1 Jet of World War II | Christopher | Military Aviation | 203 | September 1st 03 03:04 AM |