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- Newsgroups: sci.physics.fusion
- Path: sparky!uunet!elroy.jpl.nasa.gov!ames!pacbell.com!tandem!zorch!fusion
- From: logajan@anubis.network.com (John Logajan)
- Subject: Re: Electrostatic fusion
- Message-ID: <9212310041.AA08904@anubis.network.com>
- Sender: scott@zorch.SF-Bay.ORG (Scott Hazen Mueller)
- Reply-To: logajan@anubis.network.com (John Logajan)
- Organization: Sci.physics.fusion/Mail Gateway
- Date: Thu, 31 Dec 1992 02:24:47 GMT
- Lines: 76
-
- Lloyd G. Allred, Ph. D. writes:
- >The sharp points produce enormous fields.
-
- It is true that the gradients can be over very short distances, but a
- proton falling through, say, 20kv has the same final kinetic energy
- whether the 20kv gradient is spread over a meter or an angstrom.
-
- >I made the conjecture that cold fusion could be induced by focusing
- >electric fields using electrostatic devices, in particular, that electric
- >fields at the corners of such devices could be made sufficient to induce
- >thermonuclear fusion.
-
- If the mode of fusion is kinetic energy induced coulomb barrier penetration,
- then I'd be inclined to doubt it. However, if the applied gradient is
- used to directly oppose and nullify the coulomb repulsion of the nucleus,
- that might be something to consider.
-
- >At any point in the interior of a conductive
- >device, the electric field must therefore be zero, otherwise, any
- >electron at that point would be accelerated, thus changing the
- >distribution of the electric charges and the corresponding electric
- >fields and the electric fields would not therefore be static.
-
- This is a useful insight into basic physics. Thanks.
-
- >For an electrostatic object of a cone, we intend to show that the
- >electric field approaches infinity as one approaches the tip of the
- >cone.
-
- I'll have to beg off on understanding the calculations used to show this,
- but on an intuative level it seems an overstatement. You have a finite
- charge (X electrons) and a non-infinitely small distance (Y meters) and
- therefore the inverse product of the two is going to result in a finite
- density or gradient. To appeal to infinities in this case seems to be
- a bit of marketing hyperbola.
-
- >If the conductive metal becomes positively charged, the hydrogen nuclei
- >will congregate at the sharp points of the surface, and be ejected
- >from the surface.
-
- I believe you just argued against this above where you said that the
- electric field gradient would be zero at all points inside and on the
- surface of the conductor. Thus, rather than a congregation of nucleium
- at the point, it would, due to the higher external charge gradient, see
- the exact opposite, a lower population of nuclei than at other locations
- on the charged surface.
-
- You can, as you suggest, however, expect some ejection or ionization at the
- point due to the geometry of the system generating a high field gradient at
- the point.
-
- >I fully understand that infinite electrical fields are an impossibility.
- >As a consequence, static conditions cannot be achieved on an object with a
- >tip because the charge leaks off into empty space. The charge at such a
- >tip will be less than infinite.
-
- As pointed out above, even without leakage, the gradient would be finite.
-
- >As a result, the charged particles within the device will be accelerated
- >toward the tip these accelerations approach infinity as the charges move
- >toward the tip.
-
- Again, there will be no current unless it is to replace ejected charges
- (or under startup transient conditions). When an ejection deficit does
- occur, the high gradient will accelerate the nuclie quicker, but over a
- correspondingly shorter distance, the net result is that the final kinetic
- energy is never more than that associated with the applied voltage (for
- instance, you mentioned 20kv.)
-
- I see that latter on you appeal to tidal analogues. While this is an
- interesting possibility, the exact mechanism by which this would occur is
- not sufficiently spelled out.
-
-
- - John Logajan MS010, Network Systems; 7600 Boone Ave; Brooklyn Park, MN 55428
- - logajan@network.com, 612-424-4888, Fax 612-424-2853
-