Is Warm Fluid Buoyancy Due to Particle Motion or Density?

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In summary, the conversation discusses the hypothesis that warm fluids rise relative to cooler fluids due to their lower density. However, there is a disagreement about this explanation, as the concept of surface area to mass ratio and pressure is brought into question. Instead, it is suggested that the movement and bouncing of particles in warm fluids plays a larger role in overcoming gravity. Additionally, the idea that warm air pockets can be treated as semi-permanent entities, similar to solids, is introduced. Ultimately, the conversation concludes that the surface between warm and cool fluids can still be pushed, even without a solid surface, and this can contribute to the rising of warm fluids.
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Infrasound
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I have just noticed that several texts describe warm fluids rising relative to cooler fluids due to their lower density. I think there may be a problem with this hypothesis.

Low relative density causes solids to rise because of a sufficient surface area to mass ratio which allows the greater pressure of fluid below the solid (comparted to the pressure of the fluid above the object) to overcome the gravitational force acting down on the solid.

The problem with using low density to describe warm fluids rising, is that fluids like air, do not have a "surface" for the fluid below it to push on.

I think it is the fact that the particles of the warm fluid are moving faster, which allows them to simply bounce harder and better overcome gravity than particles that are not.


This is one of those cases, where I am almost sure I am correct over the text. So in reality, I'm probably wrong.

What do you guys think?
 
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I think it is the fact that the particles of the warm fluid are moving faster, which allows them to simply bounce harder and better overcome gravity than particles that are not.

I am not sure exactly what you are saying here. Could you elaborate?

Low relative density causes solids to rise because of a sufficient surface area to mass ratio...

I would disagree. A sphere of iron sinks in water. You can beat this sphere of iron into a thin sheet with a very high surface area to mass ratio, but it will still sink.

...which allows the greater pressure of fluid below the solid (comparted to the pressure of the fluid above the object) to overcome the gravitational force acting down on the solid.

Yes, this sounds more familiar. Buoyancy depends on relative densities, not on surface areas.

The problem with using low density to describe warm fluids rising, is that fluids like air, do not have a "surface" for the fluid below it to push on.

I never thought of it that! I had simply accepted that the textbook explanation for the buoyancy of solids should automatically also apply to the buoyancy of fluids. However, the textbook explanation for solids does seem to me to apply to fluids perfectly well without the need to consider bouncing particles overcoming gravity.

Within a large body of cool fluid (say air) at rest, a pocket of warmer air will float due to its lower density. As you say, there is no solid surface surrounding the pocket of warmer air, so how can the warm pocket be "pushed"? But it can be pushed. Solids can push on solids, solids and fluids can push on each other, and fluids can push on fluids.

I'll make a couple of assumptions about a typical warm air pocket:

  1. Suppose that the warm pocket of air is of reasonable volume. That is, its surface area to volume ratio is low. As such, the rate at which the pocket's temperature is equalising with the surrounding cool air is also very low. The pocket's temperature is effectively constant.
  2. Assume for simplicity's sake that the warm air pocket is sufficiently large that any small eddies and turblent air currents across its surface are so small as to negligibly warp the pocket's boundary over time. The pocket's shape and volume are effectively constant.

The warm air pocket can be then treated as a semi-permanent entity, able to maintain its shape and temperature for a long period of time. In other words, the warm air pocket can be treated as a solid in these respects.

Going back to your question about the mechanism of the "pushing" of fluids against fluids:
The problem with using low density to describe warm fluids rising, is that fluids like air, do not have a "surface" for the fluid below it to push on.

There is no solid surface surrounding the warm air pocket, but there is a boundary where the cool air ends and the warm air begins. This is not a flat, perfect boundary. It is surely active with turbulence and swirling currents (etc.). The boundary is messy, but it is still a surface which can be pushed.
 

FAQ: Is Warm Fluid Buoyancy Due to Particle Motion or Density?

What is the difference between convection and Archimedes Principle?

Convection is the transfer of heat through the movement of fluids (liquids or gases), while Archimedes Principle states that the buoyant force acting on an object in a fluid is equal to the weight of the displaced fluid.

How does convection contribute to weather patterns?

Convection plays a major role in the formation of weather patterns through the transfer of heat and moisture in the atmosphere. As warm air rises, it cools and releases moisture, leading to precipitation and the formation of clouds.

How does the density of an object affect its buoyancy according to Archimedes Principle?

Archimedes Principle states that the buoyant force acting on an object is equal to the weight of the fluid it displaces. Therefore, the denser the object, the greater the weight and the greater the buoyant force required to keep it afloat.

Can convection occur in solids?

Yes, convection can occur in solids, but it is less noticeable than in fluids. It typically occurs when there is a temperature difference within the solid, causing the hotter and less dense portions to rise and the cooler and denser portions to sink, creating a convection current.

How can Archimedes Principle be applied in real-life situations?

Archimedes Principle can be applied in various real-life situations, such as determining the buoyancy of ships and submarines, understanding the behavior of hot air balloons, and designing flotation devices for swimming or boating.

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