<>How quickly does latent heat transfer from steam bubbles to a
surrounding liquid? I've searched and can't find anything even
remotely close to my question, and Fourier's Law (heat exchange
formula) can't be used because we can't divide by zero (the thickness
of the barrier when there is no barrier) and also because there is no
coefficient value.<><>I've pondered this, and there are a lot of
factors to consider -- the size of the bubble, the temperature the
surrounding liquid, and probably the density, viscosity, and heat
conductive qualities of the surrounding liquid. To help make
things simpler, let me specify that the liquid is basically water; my
problem is to calculate the volume of steam ... (NOT superheated nor
under any more pressure than is needed to equal the pressure of the
water at the point of injection) ... to most efficiently heat wort
(basically water and sugars) within a fairly shallow (3 feet depth)
boil kettle inside a brewpub. I realize that if the volume of
steam applied at any given wort temperature is more than is able to
completely condense before reaching the surface and escaping unused,
then we waste energy. I also know that we need to use very fine
bubbles which will ... 1) have a greater chance of completely
collapsing (condensing) before reaching the surface, and ... 2) should
also rise slower than large bubbles, thereby having more time to
completely condense. We recognize that as the steam condenses, it
will raise the level of the wort and dilute it a bit; that can all be
compensated for by starting with a smaller volume of higher gravity
wort which is deliberately diluted by the condensing steam to reach the
proper level when it reaches 212F. At that point the steam
bubbles do not collapse at all, but merely rise to the surface,
increasing in size as the pressure drops with the rise.
<>I would like to discuss possible ways to calculate the optimum
size of bubbles and any other considerations, etc., and I will greatly
appreciate a push in the right direction.
<>Thanks.
<>Bill Velek
Good Answers: