Horace,
        As a secondary test after Argon I would also try hydrogen,
Mills' results and Haisch Moddel patent seem to indicate a preference
for small monatomic atoms, As far as trying to intensify your field I
agree with your plan to downsize assuming success with Argon but should
it turn out the field is preferential and you need to initiate plasma to
set up mechanical linkage between the gas and the plates then the larger
size cells may be better to dissipate the excess heat (Haisch-Moddel
using .1 micron diameter holes)- This gets into a can of worms to
initially disassociate the gas and then throttle it back once it starts
to cascade or you will get a brief strong "pulse" of momentum transfer
analogous to the Rowan confirmation spike in Rayney nickel and then find
your cells shorted closed or with nickel cat whiskers across the cavity
just like a battery(nature wants to satisfy those plates closing).
Anyway my point is that your theory is fine assuming plasma doesn't need
to be present but if it does all bets are off and it becomes an exercise
in thermodynamics.
Regards
Fran




-----Original Message-----
From: Horace Heffner [mailto:[email protected]] 
Sent: Monday, July 27, 2009 1:55 AM
To: [email protected]
Subject: Re: [Vo]:inertial thruster with casimir cavity


On Jul 26, 2009, at 4:03 PM, Frank wrote:

> OK,
>        I follow your math now and it seems like a sound theory with
the
> only assumption that an inertial mass change occurs.
> Regards
> Francis X roarty

I'm glad you understand the calculation.  Unfortunately, it has some  
errors, and it is for much too large cells to produce much Casimir  
effect.  The scale needs to be more on the scale of 10-7 m to have an  
effect. Here is a re-do of the calculation with approximate flow and  
pressure information:

Input pressure: 100 atm
Flow velocity: 0.0001 m/s
Equivalent pipe diameter: 1E-7 m
Path length: 1 m length
Density of argon at 100 atm: 0.167 kg/l = 167 kg/m^3
Viscosity of Argon: 0.02099 cP (centipoise)

Reynolds Number, R: 7.96 x 10^-5
Friction Factor, f:  8.04 x 10^5
Pressure at outlet: 495  psi
Pressure Drop:  974  psi
Volume Flowrate:  7.85 x 10^-16  l/s
Mass Flowrate: 1.31 x 10-16  kg/s

If we use r=10^-7 m, and v= 10^-4 m/s, we get a centrifugal force F =  
m*(V^2)/r of about 0.1 N/kg.  The gas flows through an orifice of  
about 7.85x10^-15 m^2, at the flow rate of 10^-16 kg/s.  With an  
effective r of 10^-7 m, the mass of gas accelerating is the volume   
(7.85x10^-15 m^2)*(0.5x10-7 m)/2 = 1.963x10^-22 m^3 times the  
density, or (1.963x10^-22 m^3) (167 kg/m^3) = 3.28x10^-20 kg.  This  
gives a very rough thrust per cell of about (0.1 N/kg)(3.28x10^20 kg)  
= 3.28x10^-21 N = 3.34x10^-22 kgf.  The cell size is about 2x10^-7 m,  
or about 5x10^6 per meter, or about 10^20 per m^3. Given 10^20 cells/ 
m^3, we have (3.34x10^-22 kgf/cell)(10^20 cells/m^3) = 0.0334 kgf or  
33.4 grams of thrust per cubic meter of cells.  However, if the  
inertial mass reduction is only 0.01 percent, then the thrust is only  
0.00334 grams of thrust per cubic meter of cells. Not very practical!

I'll update:

http://mtaonline.net/~hheffner/ZPE-CasimirThrust.pdf

with the bad news. Hopefully I got everything right.  It's all rough  
approximation, but close enough to see the potential value or lack  
thereof.


Best regards,

Horace Heffner
http://www.mtaonline.net/~hheffner/




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