[Stoves] Thoughts and questions about Buoyancy

Kevin kchisholm at ca.inter.net
Mon Apr 14 14:56:38 CDT 2014


Dear Kirk

Simple stuff can indeed be complex when one digs into it.

However, there is definitely a "Delta P", or "pressure difference" that causes air to flow in and hot gas to flow out. Perhaps you couldn't measure the pressure difference because your manometer was not precise enough? Small pressure differences are difficult to measure with a "Standard" U-Tube Manometer, with vertical legs. What about using an "Inclined Manometer"?

Very simply, get a 2"x4" stud, 92" long. Accurately set it level on the floor. Get a 1" board piece, and plane it down to .92" thickness, and use it to prop up one end of the 2"x4" stud. The slope of the 2x4 will be exactly 1.00%. Lay the water tube... clear vinyl tubing with water that was coloured with a bit of coffee, on the "inclined board. Thus, a pressure difference of say .500" Water Gage would drive the water column 50" up the tube at the slope of 1.00% . You can "Educate the 2x4" by marking it with divisions every 1.00 inches... each "inch of reading" would represent a "Delta P" of .01" Water gage.

You could do the same thing with a yard stick, but in this case you would prop up the 36" end by 0.36" to get the 1% slope. However, you could only measure a "Delta P" of .3" Water Gage.

Once you get into it, you can probably figure out the details easily.

Hope this helps.

Kevin
  ----- Original Message ----- 
  From: kgharris 
  To: Discussion of biomass cooking stoves 
  Sent: Monday, April 14, 2014 3:56 PM
  Subject: [Stoves] Thoughts and questions about Buoyancy


  Thoughts and questions about Buoyancy 

  I would like to pose some thoughts and questions to the group about buoyancy.  I have been trying to think this through for some time and would like to get some input.

                 I used a manometer with attached probe to test my TLUD for gas pressure variations, measuring to .01 inch of water column, hoping to learn more about what goes on inside the stove.  I found no variations in pressure.  The stove was at atmospheric pressure throughout.  I could not confirm any pressure variations within the functioning stove.  Can anyone confirm or disprove the results of this test?  Because I found no pressure variations, I had to find a mechanism which could move the gasses without pressure difference.  I am looking at buoyancy.  Heavy gasses fall and displace light gasses which rise.  This does not mean that light gasses have "lift" as in anti-gravity.  They are simply pulled down with less force by gravity than heavier gasses.  A light weight gas, like helium or fire gasses, placed in a vacuum chamber will fall, not rise.  Do heavy gasses push the light weight gasses up?  I am thinking of it as a field of gravity where heavier gasses are pulled more by gravity than light gasses, and so heavy gasses are pulled closer to the center of gravity than light gasses (ie down).  So buoyancy can only occur in a gravitational field and is an effect of gravity.  But then in a state of equilibrium the light gasses are sitting on top of the heavy gasses and thus must be exerting a force on the heavy gasses, and vise versa the heavy gasses must be pushing up on the light gasses.  This means pressure, and it would show up in the overall atmospheric pressure and so would not be seen in my manometer tests, since both ends of the manometer are subject to it.  The question I raise is "Does the air push up on the fire gases in the non-equilibrium situation inside the stove, or is it a displacement where the air flows in and the fire flows out all due to gravity?"  Either way it is clear that a small bubble of light weight gas in a sea of heavier gas, such as the situation with our stoves, cannot maintain its position and must rise.  If the heavy gas is pushing up on the light gas, would not a pressure area have been detected by the manometer test?

                 I have read that the raising fire is caused by the difference in altitude, that the atmospheric pressure on the bottom of our stoves is greater than the atmospheric pressure on the top and so the fire rises.  I find it difficult to believe that the pressure difference in two feet of stove height is significant enough to drive a high power fire, when the atmospheric pressure gradually changes over ten miles of height.

                 Exhaust gasses rising in a chimney do NOT create a vacuum below them and thus pull air in to the stove, as the word draft implies.  The atmospheric air falls into the stove and displaces the hotter and thus lighter weight fire gasses.  Another way to think of this is to think of a tube held in a U shape.  Both ends of the tube are at the top and both are open to the atmosphere.  If one leg of the U, say the right side, is filled with heavy gas, and the left is filled with light weight gas, the heavy gas will fall around the bend and then rise up the left leg to a point of equilibrium.  This is the same as what is happening in our natural draft stoves, the heavier atmosphere rushes into the stove and displaces the lighter gasses of the fire.  The primary air is able to rise through the fuel in the stove like the heavy gas in the U tube is able to rise in the left leg.  But since the incoming air is heated by the fire and becomes buoyant, it is itself displaced by more air from the outside.  A point of equilibrium cannot be reached until the fire is extinguished and the stove is cooled.

                 A taller chimney creates more draft because it contains a taller column of light weight gasses, which means a taller column of heavier atmosphere outside the chimney.  This gives more height difference for gravity to act on.  Buoyancy strength in this situation depends on the weight (density * gravity) difference between the gasses, and the column height.  A chimney two feet tall will have twice the weight difference of gas to act on as a chimney one foot tall.  Thinking in terms of electricity, stacking the volumes of gas on top of each other is like batteries in series and stacking them side by side is like batteries in parallel.  The batteries in series will double the voltage like the air volumes stacked above each other in a chimney will double the buoyancy head.

                 A fire temperature of 1600 F with air temperature at 50 F to 100 F creates considerable difference in density and weight between the fire and the air.  A hot air balloon rises at only 250 F, or a temperature difference of 200 F with the air, about 1/8th of the difference the fire in our stoves creates.  The density of the gasses in the fire is about 1/4th that of the atmosphere.  One could expect to see a very lively fire based on buoyancy as the driving force.  This is my conclusion, buoyancy is the driving force in our natural draft stoves, and most likely in an open fire as well.  I do not know how this will effect stove design, but it does help me to understand how a natural draft stove operates.



  Kirk

  Santa Rosa, CA. USA

                  



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