I'm getting really tired of this.

Peter, you didn't read, or didn't understand, what I wrote.

You don't seem to understand the fundamental point, which is that the
rate of boil-off is being determined by the pump, with no feedback from
the reactor.  The flow rate is fixed and 100% of the water is boiled to
steam.

If the reactor were generating 10% more power than needed to exactly
boil off the water, just where do you think that excess power would go?


On 02/09/2011 11:02 AM, Peter Gluck wrote:
> Jed is right, it is an open system and even if the surface of heating
> is at
> 300 C, the time of contact is short and the steam cannot be overheated
> much.
>
> On Wed, Feb 9, 2011 at 5:50 PM, Stephen A. Lawrence <[email protected]
> <mailto:[email protected]>> wrote:
>
>
>
>     On 02/09/2011 10:22 AM, Jed Rothwell wrote:
>>     Stephen A. Lawrence <[email protected] <mailto:[email protected]>> wrote:
>>      
>>
>>         The energy produced was apparently *exactly* what was needed
>>         to boil away the input water -- no more, no less.
>>
>>         And *that* is strange.
>>
>>
>>     Nope. That's steam at 1 atm. It never gets any hotter than just
>>     above boiling.
>
>     NO.   Jed, I can't believe you're making this mistake!
>
>     That's *exactly* like saying oxygen can't get any hotter than
>     -183C (its boiling point) unless you raise the pressure above 1
>     atmosphere!
>
>     There is nothing magic about water vapor -- it's just another gas,
>     and it can exist at 1 atmosphere at any temperature above its
>     boiling point.  Increase its temperature while holding the
>     pressure steady, and its density drops, that's all.
>
>     Now, if you boil water in an /open/ boiler with a /submerged/
>     heating element, the temperature of the steam will never go above
>     100C (give or take a degree).  The temperature of the steam in
>     that case is pegged to the temperature of the water through which
>     it must pass, and the temperature of the water is fixed at
>     boiling, unless you close the boiler and raise the pressure.
>
>     But in this case the heating element (the walls of the tube) is
>     only submerged until the water boils.  After that, the steam is in
>     direct contact with the heating element, and no longer in close
>     contact with liquid water, and there is nothing to keep its
>     temperature from rising well above boiling.
>
>     The geometry of the water jacket may be more complex than a simple
>     tube but the same argument applies:  Once the water has boiled
>     away and the inner wall of the water jacket is in direct contact
>     with the steam, the steam temperature is no longer fixed at boiling.
>
>
>>      
>>
>>>         It comes out faster with more enthalpy if the pump adds more
>>>         energy to it.
>>
>>         THAT'S THE POINT!
>>
>>         If the reactor produced even a few hundred watts more than
>>         what was needed to vaporize the water, the temperature of the
>>         steam would have been substantially higher than boiling.
>>
>>
>>     Nope. It would just move faster out of the end of the hose, as I
>>     said. You have to raise the pressure to make the temperature go up.
>
>     Sorry, that is completely wrong.
>
>     Look, if it's moving faster out of the end of the hose, but it's
>     the same number of moles of steam (which it *must* be, because the
>     pumping rate is fixed), then the steam must be more "spread out",
>     right?  It must be taking up more volume per mole.  Volume coming
>     out is the integral of the flow rate, flow rate is the speed of
>     the steam times the area of the hose opening; ergo, if it's going
>     faster, you've got a larger volume coming out.
>
>     Pressure is fixed, number of moles are fixed, and the volume has
>     increased.  What's that tell us?
>
>     PV = nRT;  let's solve for T.
>
>     T = PV/nR
>
>     'n' is fixed, 'R' is a constant, 'P' is fixed, 'V' has increased
>     -- so the temperature has also increased.
>
>     QED.
>
>
>
>>
>>     - Jed
>>
>

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