How does the weight of airplanes affect atmospheric pressure?

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The discussion centers on the principles of lift generation in airplanes, primarily contrasting Bernoulli's principle and Newton's laws of motion. Participants argue that while Bernoulli's theory explains pressure differences due to wing shape, it does not fully account for lift, especially in scenarios like inverted flight. Newton's laws, particularly the conservation of momentum, are emphasized as crucial for understanding how lift is created by deflecting air downwards. The conversation also touches on the role of control surfaces, like ailerons, in maneuvering and maintaining flight, particularly during vertical ascents where thrust counteracts gravity. Ultimately, both Bernoulli's principle and Newton's laws are necessary for a comprehensive understanding of how airplanes achieve and maintain flight.
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I was taught that due to Bernouli's theory of air pressure the shape of the wing makes air move faster on the top and slower on the bottom thus creating low pressure above and high pressure below the wing. Now, if this was true, then how do airplanes with identical shape wings fly if both the top and bottom are the same shape? Also, how can airplanes fly vertical? Now, i think airplanes fly because of Newtons law of motion. When the air craft is moving forward the pilot lowers the aileron and this causes the wind to move downwards thus creating an equal and opposite reaction which lifts the plane up. Anyways i kind of wrote a lot. What do you guys think?
 
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what planes have identically shaped wings on top and bottom?

flying vertical simply means the planes propulsion is sufficient to counter gravity as in a jet.

with the aeleron down the plane will nose downward. true it deflects air downward but that also induces the plane to tilt downward. planes that are landing use the aeleron to go down and to also slow the plane prior to landing.
 
http://www.youtube.com/watch?v=u0k8vGHxYQE&feature=related

This pane has the same shape wings. Also, how do you explain flying upside down? According to Bernouli's theory upside flying would create high pressue above the wing and lower pressure bellow the wing; thus forcing the plane to the ground.
 
I don't know where the page is, but NASA has an interesting discussion of airplane wings. It is true that Bernoulli's equations are not the reason (or at least not the whole reason), but I don't remember all of it. Try searching for NASA and aeronautical engineering and you might find it.
 
phenom01 said:
Now, i think airplanes fly because of Newtons law of motion. When the air craft is moving forward the pilot lowers the aileron and this causes the wind to move downwards thus creating an equal and opposite reaction which lifts the plane up.

Tha's nearly right, except for the bit about "the pilot lowers the aileron".

THe shape of the wings makes the air move downwards. You don't need a fancy shape to make a wing that "works". A flat plate at a small angle to the horizontal will do fine. The only reason why wings are complcated shapes (and have adjustable flaps, etc) is to make them work efficienctly, not to make them work at all.
 
phenom01 said:
http://www.youtube.com/watch?v=u0k8vGHxYQE&feature=related

This pane has the same shape wings. Also, how do you explain flying upside down? According to Bernouli's theory upside flying would create high pressue above the wing and lower pressure bellow the wing; thus forcing the plane to the ground.

If planes had no control surfaces (ailerons, elevons, and rudders), then you would be correct, and planes would behave solely according to Bernoulli principles. But planes in real life use those control surfaces to exert pressures in other directions, which can and do counteract the flight behaviour you're describing.

For instance, in upside-down flight, normally, as you say, a plane with just a wing and no control surfaces would not be able to fly upside down; it would tend to "lift" downwards relative to the ground. That's why if you were trying that stunt in a normal plane, you'd use the plane's elevons to deflect the path of the plane "upward" to counteract the "downward" lift of the wing.

Incidentally, that's also why planes that lose control of their control surfaces tend to crash, quickly.

The bottom line is, in answer to your question--airplanes follow a path that is influenced by several other forces besides just the wing shape (thrust from engine, control surface deflection, etc). That's how they fly.
 
Ahh. The good old "Tastes great!", "No! Less filling!" debate of why airplanes fly: Do airplanes fly because of Newton's third law or because of Bernoulli's principle?

The question has a hidden implication that this is an either/or kind of proposition. Why must it be one or the other? To me the answer is "yes".

Newton's third law (better: conservation of momentum) dictates that there will be no lift if the airflow is not directed downward somehow. There are a couple of problems here. One is that it doesn't say anything about what that somehow is. Another is that it says nothing about what constitutes a good wing.

Bernoulli's principle starts to answer this latter question of what constitutes a good wing, but Bernoulli's principle alone does not answer the question of what causes lift. Direct the airflow upward from a nicely shaped wing and you will not get any lift.

You need both conservation of momentum and Bernoulli's principle to explain how airplanes fly.
 
jedishrfu said:
what planes have identically shaped wings on top and bottom?

flying vertical simply means the planes propulsion is sufficient to counter gravity as in a jet.

with the aeleron down the plane will nose downward. true it deflects air downward but that also induces the plane to tilt downward. planes that are landing use the aeleron to go down and to also slow the plane prior to landing.

Ailerons, as they are on the wings, control roll and usually move in opposite directions. The wing with the aileron down will lift that wing.
 
  • #10
cosmik debris said:
Ailerons, as they are on the wings, control roll and usually move in opposite directions. The wing with the aileron down will lift that wing.

Only if the angle of attack is set properly. Angle of attack is critical in providing lift. Without an inclined angle of attack, it makes no difference what shape the wing is.
 
  • #11
phenom01 said:
I was taught that due to Bernouli's theory of air pressure the shape of the wing makes air move faster on the top and slower on the bottom thus creating low pressure above and high pressure below the wing. Now, if this was true, then how do airplanes with identical shape wings fly if both the top and bottom are the same shape?

Angle of attack: This also increases the pressure on the lower surface and reduces it on the top surface.

Thrust line: If you watch a plane fly upside down you may notice they usually have the nose higher in the air (pointing upwards more than usual). It's even more pronounced in knife edge flight.

That leads neatly on to...

Also, how can airplanes fly vertical?

Google "Helicopter".

Now, i think airplanes fly because of Newtons law of motion. When the air craft is moving forward the pilot lowers the aileron and this causes the wind to move downwards thus creating an equal and opposite reaction which lifts the plane up.

It's neither Newton or a Bernouli but a combination of both.
 
  • #12
Doesn't look to me like anyone answered the OP's main questions until the last two posts(which happens too often in lift discussions), so to reiterate:

1. If the wing has a non-zero angle of attack, the symmetrical airfoil doesn't look symmetrical to the air it is flying through.

2. A plane taveling vertically isn't using its wings to fly, it is using the thrust of the engines, like a rocket.
 
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  • #13
Bernouli's theory still doesn make sense. If you increase thrust lift does not insrease. So that whole lower vs higher pressure thing is invalid.
 
  • #14
There really is a lower pressure over the top of the wing. Sometimes you can literally see it.

Those of you who fly regularly, next time you are near clouds you may see a haze form over the top of the wing that isn't there ahead or behind the wing. This is caused by the condensation of water out of saturated air due to the lower pressure and thus the temperature drop.
 
  • #15
What about the show airplanes that can do inverted manuever.
Will the plane experience opposite of lift?
 
  • #16
phenom01 said:
Bernouli's theory still doesn make sense. If you increase thrust lift does not insrease. So that whole lower vs higher pressure thing is invalid.
What does the thrust have to do with the lift?
 
  • #17
azizlwl said:
What about the show airplanes that can do inverted manuever.
Will the plane experience opposite of lift?
Read my first post.
 
  • #18
russ_watters said:
What does the thrust have to do with the lift?

Because the faster you go, the more air flows between the wing; thus effecting pressure differences. You follow?
 
  • #19
phenom01 said:
Because the faster you go, the more air flows between the wing; thus effecting pressure differences. You follow?
More thrust doesn't necessarily mean more speed. But anyway, if you hold the angle of attack constant, lift DOES increase as a square function of speed, as Bernoulli's equation would predict: http://www.grc.nasa.gov/WWW/k-12/airplane/lifteq.html
 
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  • #20
russ_watters said:
More thrust doesn't necessarily mean more speed. But anyway, if you hold the angle of attack constant, lift DOES increase as a square function of speed, as Bernoulli's equation would predict: http://www.grc.nasa.gov/WWW/k-12/airplane/lifteq.html

constant in a straight line? How does that increase lift?
 
  • #21
phenom01 said:
constant in a straight line? How does that increase lift?
How does increasing speed increase lift??

Just as in a car, wind resistance increases as the square of speed, so, in a plane, does lift.
 
  • #22
Holy cow there are some huge misconceptions here.

In a most basic sense, lift can be explained through Newton's laws. The flow is "pushed down" do the plane must be "pushed up". Of course in this sense, it doesn't matter how this downwash is generated or how efficiently, only that it is generated.

Bernoulli's principle is one way to calculate the lift on a wing in certain situations (the wing cannot be separated, for example). Given a velocity distribution over a wing, you can use Bernoulli's equation to deduce the pressures on the wing and hence the lift. It says nothing about how you find sai velocities or the best shape of a wing. Bernoulli's equation is merely a tool; it cannot explain lift completely.

Now, any wing that generates lift must, by definition, deflect the air downward, and the same wing will also have a higher pressure below than above. You can connect the two using what is called the Kutta condition. This states that for an object with a sharp trailing edge, the rear stagnation point must be at that trailing edge rather than the location predicted by inviscid methods, which results in a net circulation around the airfoil and therefore a velocity difference and pressure difference on the surfaces as well as deflected flow coming off the back. This works for any shape with a sharp trailing edge (as all wings have) and does not require any assumptions about how the plane is flying.

A plane with a symmetric airfoil can fly because it has angle I attack and a sharp trailing edge. This allows the airfoil to deflect the flow downward. The same applies for a traditional airfoil flying upside down. In this case, flying inverted is her inefficient, but with enough angle of attack it can be done.

Flying vertically doesn't have lift in the traditional sense. The lift is provided solely by the thrust.
 
  • #23
boneh3ad said:
It says nothing about how you find sai velocities or the best shape of a wing. Bernoulli's equation is merely a tool; it cannot explain lift completely.
I'm curious as to why you would say that about Bernoulli's equation but not Newton's laws, since they have the same limitation. Predicting what the flow around a wing looks like is extraordinarily difficult.
 
  • #24
phenom01 said:
constant in a straight line? How does that increase lift?
Moving faster means more air is flowing over the wing. More air thrown downward means more force pushing the wing upward.
 
  • #25
russ_watters said:
I'm curious as to why you would say that about Bernoulli's equation but not Newton's laws, since they have the same limitation. Predicting what the flow around a wing looks like is extraordinarily difficult.

That's fair enough, but the distinction I hope to make is that Bernoulli's equation is a useful tool but in no way explains where lift comes from. Newton's laws can, even if they don't explain necessarily how that downwash is generated, only that it's generation signifies lift.
 
  • #26
boneh3ad said:
Given a velocity distribution over a wing, you can use Bernoulli's equation to deduce the pressures on the wing and hence the lift.
I'm not sure how accurate this would be. Part of the lift is due to a non-Bernoulli interaction between air and a wing that increases the mechanical energy of the air (wrt ambient air).
 
  • #27
rcgldr said:
I'm not sure how accurate this would be. Part of the lift is due to a non-Bernoulli interaction between air and a wing that increases the mechanical energy of the air (wrt ambient air).
What interaction is that?
 
  • #28
rcgldr said:
I'm not sure how accurate this would be. Part of the lift is due to a non-Bernoulli interaction between air and a wing that increases the mechanical energy of the air (wrt ambient air).

Explain that because either I just am not understanding what you mean or else I completely disagree. The lift is exacty the opposite reaction to the deflection of the air downward. That isn't a practical calculation, but the pressure distribution, which in many cases gives the same answer, is practical.

The wing only adds energy to the air through the action of viscosity since the wing therefore drags some air along with it. That creates drag, though, not lift.
 
  • #29
boneh3ad said:
That's fair enough, but the distinction I hope to make is that Bernoulli's equation is a useful tool but in no way explains where lift comes from. Newton's laws can, even if they don't explain necessarily how that downwash is generated, only that it's generation signifies lift. [emphasis added]
So again, same limitation, isn't it? You can find the lift by using the velocity profile to find pressure or momentum change, but neither tell you what that velocity profile will look like.
 
  • #30
I'm afraid this subject (is it Bernoulli or Newton) comes up all the time on forums around the world. People argue strongly. For every person who favours one theory there is another that has the opposite view.

It's a false dichotomy. Neither is right or wrong.

http://www.pprune.org/professional-...und-studies/468765-lift-bernoulli-Newton.html

Last I time I passed a degree in aeronautics, Bernoulli's equation was derived starting with Newton's laws. It is utter cobblers to separate the two.
 
  • #31
http://www.grc.nasa.gov/WWW/k-12/airplane/bernnew.html

This site was posted on PF and I read it a while back and felt that it was informative. It has a simple explanation on the first page and some deeper stuff on the second. My recollection is that it says that either a freebody force explanation or bernoulli fluid laws can work. But it helps to clarify the common mistakes that are made. I haven't the time to reread it now, so I hope that it is as I remember (if its not let's pretend that they changed it since I read it)
 
  • #32
russ_watters said:
So again, same limitation, isn't it? You can find the lift by using the velocity profile to find pressure or momentum change, but neither tell you what that velocity profile will look like.

Yes. For that you can apply the Kutta condition and get your answer for the case of no separation. Otherwise you need the full Navier-Stokes equations.
 
  • #33
rcgldr said:
I'm not sure how accurate this would be. Part of the lift is due to a non-Bernoulli interaction between air and a wing that increases the mechanical energy of the air (wrt ambient air).

russ_watters said:
What interaction is that?

boneh3ad said:
Explain that
After a wing passes through a volume of air, the affected air ends up with a non-zero exit velocity (the velocity of the affected air when it's pressure returns to ambient). Using the unaffected air as a frame of reference, the affected air's mechanical energy is increased by a wing, which means work is done, which violates the rule for Bernoulli.

A similar process occurs with a propeller or rotor, except that the pressure differential is greater than a typical wing, and there is a greater amount of induced flow (the inwash ahead of the propeller or rotor). From a NASA article:

... at the exit, the velocity is greater than free stream because the propeller does work on the airflow. We can apply Bernoulli's equation to the air in front of the propeller and to the air behind the propeller. But we cannot apply Bernoulli's equation across the propeller disk because the work performed ...

propanl.htm
 
  • #34
rcgldr said:
After a wing passes through a volume of air, the affected air ends up with a non-zero exit velocity (the velocity of the affected air when it's pressure returns to ambient). Using the unaffected air as a frame of reference, the affected air's mechanical energy is increased by a wing, which means work is done, which violates the rule for Bernoulli.

A similar process occurs with a propeller or rotor, except that the pressure differential is greater than a typical wing, and there is a greater amount of induced flow (the inwash ahead of the propeller or rotor). From a NASA article:

... at the exit, the velocity is greater than free stream because the propeller does work on the airflow. We can apply Bernoulli's equation to the air in front of the propeller and to the air behind the propeller. But we cannot apply Bernoulli's equation across the propeller disk because the work performed ...

propanl.htm

Yes, you refer to the wake. However, this really relates to drag, not so much to lift.
 
  • #35
boneh3ad said:
Yes, you refer to the wake. However, this really relates to drag, not so much to lift.
The direction of the "wake" is mostly downwards (lift), and somewhat forwards (drag). For a propeller, the "wake" is mostly aftwards (thrust), and somewhat circular (drag).

The force exerted by gravity onto the aircraft is in turn exerted by the aircraft onto the air, and eventually, that force is exerted by the air onto the Earth's suface (forces do not vanish), via a continuous impulse (downward shifting of air) that originated at the aircraft.

The other law of physics involved with an aircraft (in level flight) is that the impulse (force x time) exterted by the aircraft onto a volume of air over some period of time results in a corresponding change in momentum of that air, and in the real world, during the interaction between aircraft and air, the downwards component of velocity is not offset by a reduction of pressure, so there's a net "exit velocity", representing the increase in mechanical energy of the air affected by an aircraft.

This NASA article includes an image of the downwash effect on a cloud:

downwash.htm
 
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  • #36
boneh3ad said:
Bernoulli's principle is one way to calculate the lift on a wing in certain situations (the wing cannot be separated, for example). Given a velocity distribution over a wing, you can use Bernoulli's equation to deduce the pressures on the wing and hence the lift. It says nothing about how you find sai velocities or the best shape of a wing. Bernoulli's equation is merely a tool; it cannot explain lift completely.
Bernoulli Equation doesn't explain lift at all. It can be used as a good estimate, under certain conditions, but in order to get exact lift, you need pressure at the actual boundary. And at the actual boundary the flow velocity is precisely zero and Bernoulli Effect is also zero.

The only reason Bernoulli Equation works to estimate lift is because viscosity of the air is low, and if you are working in regime where air can be treated as incompressible, the pressure gradient near the boundary is low. So you can take air flow near the boundary, and use Bernouli Equation there to say that pressure at the boundary will be the same. At mach number << 1, you will be correct.

There is one more problem with Bernoulli in that it is difficult to implement near the critical angle of attack. As the separation layer creeps up the wing, relevance of Bernoulli Effect to pressure at the boundary decreases further. So you really want a different method of estimating lift, and that's where Kutta Condition and Kutta-Joukowski Theorem come up, as you point out.

But ultimately, it's the pressure differential on the wing surface that's the direct cause of the lift, and you cannot apply Bernoulli Principle at the boundary. You can use it as a motivation to look for an effect, but if you want to actually explain it, you can't do much better than, "Boundary conditions of the problem." Because that's the real reason for the pressure differential.

Lunar-Scooter said:
russ_watters said:
What does the thrust have to do with the lift?
Everything.
Please, explain flight of a glider, which generates no thrust.
 
  • #37
K^2 wrote:
Please, explain flight of a glider, which generates no thrust.

Back to flying school for you!

If a glider has no source of thrust what on Earth do you think balances the force of drag? Everyone knows that gravity provides the thrust needed by a glider to overcome drag.

It's very easy to demonstrate that lift is proportional to speed. Just turn your engines off, slow down and try and stay up there!

Nice video of someone converting excess height to excess speed to excess lift and back to excess height again...



I'm an ex glider pilot. What you fly?
 
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  • #38
I've flown C-172 and a T-6 Texan, though, the later only briefly. So yeah, I know how to trade altitude for speed and vice versa.

While a glider does use longitudinal component of weight to counter drag in steady flight, it doesn't fall under definition of thrust. Under standard aeronautical definitions, thrust and weight are two distinct forces, even when they are not orthogonal. I know what you mean, but it just doesn't seem to be related to what Lunar-Scooter is talking about.

Lift is proportional to square of the air speed, yes. But your air speed isn't proportional to the thrust. Sure, as soon as you kill the engine, if you don't start trading altitude for it, you'll start losing speed. But you won't lose lift the instant you lost thrust. You'll lose it gradually, as you lose the air speed, which, of course, will force a descent, unless you increase angle of attack.

The sum of longitudinal forces, including drag, thrust, and conditionally weight, determines longitudinal acceleration of the plane. While the instantaneous air speed is what determines the lift. Another good demonstration of this is when you are flying under constant thrust and hit a gust of wind. Your thrust doesn't change, but your lift certainly does.

Point is, lift is independent of thrust. Yes, thrust is kind of important for flying, but it doesn't contribute to lift in any way. These are two completely separate forces generated in two completely separate ways.
 
  • #39
K^2 said:
Bernoulli Equation doesn't explain lift at all. It can be used as a good estimate, under certain conditions, but in order to get exact lift, you need pressure at the actual boundary. And at the actual boundary the flow velocity is precisely zero and Bernoulli Effect is also zero.

The only reason Bernoulli Equation works to estimate lift is because viscosity of the air is low, and if you are working in regime where air can be treated as incompressible, the pressure gradient near the boundary is low. So you can take air flow near the boundary, and use Bernouli Equation there to say that pressure at the boundary will be the same. At mach number << 1, you will be correct.

There is one more problem with Bernoulli in that it is difficult to implement near the critical angle of attack. As the separation layer creeps up the wing, relevance of Bernoulli Effect to pressure at the boundary decreases further. So you really want a different method of estimating lift, and that's where Kutta Condition and Kutta-Joukowski Theorem come up, as you point out.

But ultimately, it's the pressure differential on the wing surface that's the direct cause of the lift, and you cannot apply Bernoulli Principle at the boundary. You can use it as a motivation to look for an effect, but if you want to actually explain it, you can't do much better than, "Boundary conditions of the problem." Because that's the real reason for the pressure differential.

Have you read anything I've said? I agree (mostly) with you. I do need to point out that, as borne out by both theory and experiments, the wall-normal pressure gradient across a boundary layer is effectively zero, so if you use the displacement thickness to add to the shape of the airfoil and then run an inviscid simulation, you will get effectively the exact pressures at the wall. There have been many years of theory and experiments confirming this in both air and water. This is why Bernoulli's equation works for incompressible, unseparated flows. There are also compressible forms of the Bernoulli equation that solve this, but even they suffer from the same limitations.

Like I said, Bernoulli's principle is a tool that can be used I calculate lift, not the law that explains its origin. On that we agree.
 
  • #40
rcgldr said:
The direction of the "wake" is mostly downwards (lift), and somewhat forwards (drag). For a propeller, the "wake" is mostly aftwards (thrust), and somewhat circular (drag).

This isn't true. The wake trails behind a foil passing through a fluid. On a plane. It is a long disturbance in the fluid behind and slightly below the plane. True it does have a vertical component, which is that downwash that corresponds to the opposite of the lift, however the wake does not travel downward for long. It is mostly directly rearward.

rcgldr said:
The force exerted by gravity onto the aircraft is in turn exerted by the aircraft onto the air, and eventually, that force is exerted by the air onto the Earth's suface (forces do not vanish), via a continuous impulse (downward shifting of air) that originated at the aircraft.

Yes we know, forces balance. That's a fundamental law. The downward momentum flux of the wake of an airfoil is directly proportional to lift, and that lift is often calculable using Bernoulli (but no always, of course).

Some additional lift is lost due to the effect of wingtip vortices on a real wing, but even that, through the laws of physics, would still be shown in the balance of momentum in the downwash with the lift. That also over complicated the answer to the simple (on its surface) "how does an airplane really fly?"
 
  • #41
CWatters said:
K^2 wrote:


. . . . .

Nice video of someone converting excess height to excess speed to excess lift and back to excess height again...



I'm an ex glider pilot. What you fly?


I couldn't get much from that movie because the camera was (almost certainly) mounted on the wing so how could you tell its speed or height from the picture. Whilst I believe the theory, how does showing a change of angle wrt the horizon prove anything?
 
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  • #42
boneh3ad said:
This isn't true. The wake trails behind a foil passing through a fluid. On a plane. It is a long disturbance in the fluid behind and slightly below the plane. True it does have a vertical component, which is that downwash that corresponds to the opposite of the lift, however the wake does not travel downward for long. It is mostly directly rearward.



Yes we know, forces balance. That's a fundamental law. The downward momentum flux of the wake of an airfoil is directly proportional to lift, and that lift is often calculable using Bernoulli (but no always, of course).

Some additional lift is lost due to the effect of wingtip vortices on a real wing, but even that, through the laws of physics, would still be shown in the balance of momentum in the downwash with the lift. That also over complicated the answer to the simple (on its surface) "how does an airplane really fly?"

Presumably the faster the plane flies, the slower the downwash would be. This most be along the same lines as when boat is planing; the faster it goes, the less of the hull is below the surface. Impulse is force times time. The force must be equal to the weight of the plane / boat but at high speed, that force acts on a section of air for a shorter time so the air moves downward slower (all other things being equal).

The effect of downwash can be pretty catastrophic for light aircraft flying through the flight path of large aircraft as they land (at 'low' speed).
 
  • #43
It's mostly the vortex state that causes problems for other aircraft, not the downwash.
 
  • #44
K^2 said:
It's mostly the vortex state that causes problems for other aircraft, not the downwash.

Same thing. Downwash is inner half of each vortex.

http://eis.bris.ac.uk/~glhmm/gfd/MHutchinson_airplane.jpg
 
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  • #45
Cracking picture. I can see the rotational motion is much greater than the bulk downward motion. Wouldn't like to fly into that in a Cessna!
 
  • #46
sophiecentaur said:
Cracking picture. I can see the rotational motion is much greater than the bulk downward motion. Wouldn't like to fly into that in a Cessna!

Well, the rotational motion is simply the downward moving air combined with the corresponding upward moving air to fill the void. So downward and rotational should be essentially the same.
 
  • #47
That figures. I now realize there can be no net motion. It's just a matter of how big this vortex region is. ?
 
  • #48
There IS a net motion. If there was no net motion, there would be no net lift. You see where the could would be if it wasn't for the plane on that picture? All that cleared space is the net downward air displacement.
DaveC426913 said:
Same thing. Downwash is inner half of each vortex.
Well, first of all, it's not the same thing, because you can reduce vortices, with winglets, for example, but you can't reduce downwash.

But more to the point, yes, you aren't going to come across one without coming across the other, but the downwash is not what's dangerous. If it was just downwash, you'd correct for it by increasing angle of attack, throttling up, and then you continue as normal. You can get hit by a downwards jet of air at high altitude. Happens all the time, and quite a few of these are significantly worse than any downwash.

Vortex, on the other hand, will at best start flipping you over without any chance of correction until you are clear. At worst, it will overstress the aircraft. Vortex state is what gets you. Not the downwash.
 
  • #49
K^2 said:
There IS a net motion. If there was no net motion, there would be no net lift. You see where the could would be if it wasn't for the plane on that picture? All that cleared space is the net downward air displacement.
Well, true. You can look at it as downwash slightly greater than upwash, or you can look at it as one big vortex with net downward motion.

Either way, true, the net motion is downward. Though I suspect the speeds in the vortex greatly exceed the speed of the downwash.

K^2 said:
Well, first of all, it's not the same thing, because you can reduce vortices, with winglets, for example, but you can't reduce downwash.But more to the point, yes, you aren't going to come across one without coming across the other,...
Yeah, they're both components of the same thing. But yeah, you can look a them independently. Which is what you were saying originally, though it was not apparent at first.

K^2 said:
but the downwash is not what's dangerous. If it was just downwash, you'd correct for it by increasing angle of attack, throttling up, and then you continue as normal. You can get hit by a downwards jet of air at high altitude. Happens all the time, and quite a few of these are significantly worse than any downwash.

Vortex, on the other hand, will at best start flipping you over without any chance of correction until you are clear. At worst, it will overstress the aircraft. Vortex state is what gets you. Not the downwash.
Agreed. Downwash leaves a stable craft. Vortex demolishes the craft's stability.
 
  • #50
Pixie dust, it's all pixie dust!
 
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