Need some insight on a theoretical math equation. For a proportional temperature drop in relation to electric output. John Searl says that an SEG in operation for a standard household would drop the temperature about 1 degree in the vicinity. But Im not sure if vicinity is 6 inches away from the unit, or calculating the volume of the room it would be in. Like, if the SEG was producing 5000 watts (15,000 peak), and was in a 1000 cubic foot room would the temp drop 1 degree? I have to ask him more about that. Take note, that the temp drop would be proportional only to a specific wavelength! Heat as we feel it is the loss of internal kinetic energy resulting from the brownian motion of any and all wavelengths of electrons. But if you isolate 1 wavelength, then the total temp would drop in proportion to the decrease of that 1 particular wavelength. (or the absence of loss of internal kinetic energy) While all other wavelengths are still clashing in a Brownian state. So its not like the SEG is converting all the heat in a room. If that were the case, then youd get frostbite from trying to power a damn lightbulb. But the SEG doesnt convert All wavelengths. Just 1 from what I understand. Are there any equations specifying heat loss at a particular wavelength? Or do the current models just equate heat as being all inclusive? And if you had a unit converting surrounding heat of a particular wavelength to generate electricity, what would that equation look like using Fermi-Dirac and what would it look like using Bose-Einstein?
Posted on: Fri, 09 May 2014 17:05:54 +0000
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