正在加载视频...

视频加载失败

It is often said that the lift on a wing is generated because the flow moving over the top surface has a longer distance to travel and therefore needs to go faster. This common explanation is actually wrong.

678,919 次观看 • 5 个月前 •via X (Twitter)

45 条评论

Bill Griffith 🇺🇸 🛫 🔧 的头像
Bill Griffith 🇺🇸 🛫 🔧5 个月前

If you really want to know what is happening look up Doug McLean on YouTube and watch his lecture at Michigan on aerodynamics

Mathelirium 的头像
Mathelirium5 个月前

thanks for the share

noel 的头像
noel5 个月前

"The 'longer path = must go faster to meet at trailing edge' myth is wrong. No law says air parcels must reunite at the same time. In reality, top air moves much faster & arrives earlier. It also fails for symmetric wings, flat plates, or inverted flight. Real lift: wing turns air downward → pressure difference (lower on top) + Newton's 3rd law."

Ken 的头像
Ken5 个月前

Lift is like life, complicated; which is why there are so many simplistic explanations. It's a classic 'the deeper you go, the harder it gets' thing. Here is a detailed walk through of the principles and forces involved. Well worth 14 mins of you time if you are interested.

MadMonkey 的头像
MadMonkey5 个月前

Flying a flat bottom airfoil upside down will fix any incorrect notions you have lol

Mathelirium 的头像
Mathelirium5 个月前

Well, I will try that 😄

Ken Pokrifka 的头像
Ken Pokrifka5 个月前

This demonstration shows what seems to be an unusually high angle of attack. Am I wrong?

Steve Springer MD Senior Partner Imperial Health 的头像
Steve Springer MD Senior Partner Imperial Health5 个月前

Shape of the wing matters…. if bottom of wing was flat and top curved I’d like to see the repeat slow mo

Mathelirium 的头像
Mathelirium5 个月前

fair point

Robert Clark 的头像
Robert Clark5 个月前

Ironically, because Bernoulli’s Principle is an actual physical law the mere fact the air moves faster above means the pressure is reduced there which will cause the wing to rise. Then the question is why does air moves faster above the wing?

Pete Simard 的头像
Pete Simard5 个月前

the equal transit time theory falls apart the second you realize planes can fly upside down. it's all angle of attack, but the wrong version is so intuitive it's basically impossible to kill.

Shakespeak 的头像
Shakespeak5 个月前

Faster air equals spread out air molecules, which equals lower air pressure. So there's higher pressure under, and lower pressure over, the wing. That creates lift.

ralphellis 的头像
ralphellis5 个月前

Lift is caused by action and reaction. The deflection of air molecules downwards, causing lift. Bernoulli perpendicular air pressure, is a secondary resultant. RE

Marius Reinecker 的头像
Marius Reinecker5 个月前

The "heavy lifting is simply done by deflecting the air flow downward, resulting in a reactionary upward force. A completely flat angled board would work, too.

Jeep Guy 的头像
Jeep Guy5 个月前

That visual demonstrates exactly that. The angle of attack is confounding here. But even so, the air above the wing is moving faster as it’s filling the vacuum created by the wing, the air below is compressed and moving slowly. Pressure differential is created. Lift results.

Simon Tuffen 的头像
Simon Tuffen5 个月前

OK, so are you going to give us the true explanation?

Mathelirium 的头像
Mathelirium5 个月前

coming up in a followup post

Jeff Greason 的头像
Jeff Greason5 个月前

Yes, I used to stump PhD's with this all the time. The lift is indeed from the pressure difference, but almost anything at an angle of attack makes a pressure difference. The trick (which takes hard thinking), is how does a properly shaped wing manage to make lift with little drag. The answer (which you can see in the video above) is that the nose has suction part of which is *forward*, which acts to cancel a good part of the drag.

Robert Jones 的头像
Robert Jones5 个月前

Given the gravity of the question, I was hoping for an uplifting answer but found some of the comments to be a real drag. Still, I powered through to end.

Dan 的头像
Dan5 个月前

Lift is from both the bernoulli and newton components. An airliner is more bernoulli than newton because of the larger airfoil. A fighter jet with almost no airfoil relies more on newton and this is why they require higher airspeeds to maintain sufficient lift.

Chris Hogan 🧟‍♂️ 的头像
Chris Hogan 🧟‍♂️5 个月前

The angle of the wing in this demonstration is not how a wing continuously moves through the air. This would be a demonstration of control surface - like an elevator flap or aileron - creating drag to change the direction of the plane.

RealJDtheDJ 的头像
RealJDtheDJ5 个月前

Any kid who ever stuck his hand out the side window of the family car at 60 mph and tilted it at different angles knew immediately that the conventional explanation he or she got from a teacher was BS.

MJ 的头像
MJ5 个月前

Let me slow this down and show you how the common explanation is wrong by demonstrating that it is correct.

Dave Explains 的头像
Dave Explains5 个月前

So what makes it move fahstah?

Mathelirium 的头像
Mathelirium5 个月前

😆

JSides 的头像
JSides5 个月前

I haven’t seen anything here that counters Bernoulli. Ptot = Pstat + 1/2 rho V^2. In simple terms, total pressure is the sum of static and dynamic pressure terms. Total pressure does not change in a control volume without external energy. Therefore, the total pressure at the front of the airfoil must be the same at the back of airfoil (neglecting friction) site over the top of the wing must travel faster over the top, this resulting in a higher dynamic pressure above the wing and a lower static pressure. Structures only care about static pressure, and thus we have lift. If there is another principle I’m missing (backed by data) please let me know.

Andrew 的头像
Andrew5 个月前

Years ago in my Flight Dynamics class we had a discussion about how a flat wing, with no airfoil, can also fly by simple deflection. We never found a competent explanation as to what % of lift is due to deflection vs B Principal but we all agreed that both must be involved.

Willco Jones 的头像
Willco Jones5 个月前

Isn’t that how airplanes were designed from the start? What’s wrong with Bernoulli?

Combine 的头像
Combine5 个月前

Air does have lines in it! this is AI!

Mathelirium 的头像
Mathelirium5 个月前

Video literally says "we use smoke"

Combine 的头像
Combine5 个月前

yer kiddin!

Mathelirium 的头像
Mathelirium5 个月前

😀 smoke is used to visualize those stream lines

Combine 的头像
Combine5 个月前

Firkin unbelieveable.

Brian Graff 的头像
Brian Graff5 个月前

The simple explanation is that the air pressure below the wing is higher, and the pressure above is lower, with a minimal level of drag created.

James 🦬 的头像
James 🦬5 个月前

Lift is also created by the angle of attack. Here there is about a 10 degree AOA creating deflection which causes a lift. I completely flat surface will do the same.

Jason Hill 的头像
Jason Hill5 个月前

No, it's not you fucking retard and your video proves it!

Mathelirium 的头像
Mathelirium5 个月前

😄 how?

RichC: joking through the stupidpocalypse 的头像
RichC: joking through the stupidpocalypse5 个月前

Discussions of how wings work oscillate between the trivial and the incomprehensible. My current position is "If you have the right airfoil shape the Navier-Stokes equations give a flow that pushes a lot of air downwards".

Laszio 的头像
Laszio5 个月前

Try it with a proper wing. This picture is more of a flight control connect to the back of a wing. A wing is shaped different with less of a attack angle. It should be flatter on the bottom, rounder on the top and is much more streamlined.

BearlyArrived 的头像
BearlyArrived5 个月前

Just about any shape will generate lift; the airfoil is simply an optimization to reduce the drag while retaining lift. Bonus points for non-abrupt loss of lift at/near stall; a rounded leading edge helps here.

Mick Rudd 的头像
Mick Rudd5 个月前

The angle of attack is too great. Near stall

Mirek Pospíšil 的头像
Mirek Pospíšil5 个月前

Well, in reality the upper side of the airfoil (wing) generates about 2/3 of the total lift by lower pressure and lower side generates 1/3 of it by higher pressure then ambient air. The pressure differences are in fact based on Bernoulli principle and the total lift is at the same (low) speed mostly function of angle of attack, chord camber and lenght.

wrexrrw 的头像
wrexrrw5 个月前

Bernoulli rulez Newton drools!

Krishnamurthy Manjunatha 的头像
Krishnamurthy Manjunatha5 个月前

The correct explanation, I always had in mind... 1. Wing lift is due to Newton's third law of motion. The wing is compressing air below as it moves forward. The compressed air reacts in the opposite direction, a lift.. 2. If you see near the top of the wing, there is an instantaneous vacuum. A vacuum at the top of the wing implies -> air below the wing tries to go up, pushing the wings up.. Air molecules try to reach to that vacuum from both top and bottom. In the bottom, there is wing, the airmolecules have no other option but to take wing along with them.

Stoney Tone 的头像
Stoney Tone5 个月前

The funniest part of this is all the comments talking about the “Air moving faster”… the air IS NOT moving, the wing is. The curved top of the airfoil causing the molecules to spread out reduces pressure and allows for the higher pressure underneath to LIFT the wing.

相关视频

Do you actually know what convex optimization is in the geometric, guarantee-theoretic sense or have you only met it through solvers and loss curves? Convexity is rare comfort in optimization...there are no spurious local minima, no surprise traps, and inequalities you can use like tools instead of prayers. So, what is this convexity? Let x = (x₁, x₂) and let f(x) be convex. Plot the surface z = f(x). Pick a contact point x₀. The local slope is the gradient p = ∇f(x₀). That p is exactly the data that defines the supporting plane: z = f(x₀) + p · (x − x₀). Thus, f is said to be convex because for every x, f(x) ≥ f(x₀) + p · (x − x₀). So the plane at x₀ can slide under the surface, but it never slices through it. Not near the point...everywhere. Now for here is the interesting part: The slope becomes a coordinate system! Rewrite the same plane as z = p · x − b, where b is the offset. Because the plane passes through (x₀, f(x₀)), the offset is forced to be b = p · x₀ − f(x₀). And that number isn’t just geometry trivia. It’s the convex conjugate: f*(p) = sup over x ( p · x − f(x) ). At a differentiable contact point, the supporting plane touches f tightly enough that the supremum is achieved at x₀, giving the identity f*(p) = p · x₀ − f(x₀) when p = ∇f(x₀). So one moving contact point gives two linked readouts: primal position x₀ dual position (slope) p = ∇f(x₀) dual offset f*(p) One surface. Two worlds. #ConvexOptimization #Optimization #MachineLearning #SignalProcessing #AppliedMath #Engineering

Mathelirium

38,506 次观看 • 8 个月前