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- From: ub-gate.UB.com!acad.fandm.edu!J_FARRELL
- Subject: Hydrinos
- Message-ID: <01GTYXA42L1U001JU8@ACAD.FANDM.EDU>
- Sender: scott@zorch.SF-Bay.ORG (Scott Hazen Mueller)
- Reply-To: ub-gate.UB.com!acad.fandm.edu!J_FARRELL
- Organization: Sci.physics.fusion/Mail Gateway
- Date: Tue, 26 Jan 1993 15:45:43 GMT
- Lines: 187
-
- I thought I sent this message last Friday, Jan 22. Maybe I didn't send it.
- Maybe it got lost. If this is a duplicate, my apologies.
-
- Terry Bollinger: terry@asl.dl.nec.com writes
-
- >
- >PLANCK'S CONSTANT GOES BYE-BYE
- >
- >Firstly: If you choose to use a Bohr-like approximation of atomic orbitals
- >and then draw out any one dimension of the "motion" of a ground state
- >hydrogen electron in "phase space" (x=distance, y=momentum), you will find
- >that it always encloses an area equal in size and units to Planck's constant.
- >
- Terry continues with some historical arguments of why Bohr-type orbits
- cannot be used to describe the hydrogen atom electron.
-
- What does this have to do with the Mills/Farrell theory? We propose that a
- bound electron is a two-dimensional *surface* (and a free electron is a
- plane wave)--it is not a particle that moves in an orbit or a probility
- density function. For example, a n=1 electron in the hydrogen atom looks
- like a soap bubble of zero thickness at the Bohr radius, a0. The mass and
- charge of the electron are uniformly distributed on the surface. (The mass
- and charge do move, BTW, and give rise to angular momentum. I will not
- elaborate here.) The electric field *inside* the bubble or cavity--we call
- it an electron orbitsphere--is the electric field of a bare proton. The
- electric field *outside* of the orbitsphere (cavity) is zero. The
- spherical cavity is of a particular size (volume = (4/3) pi r^3)) and can
- absorb photons of certain frequencies (quantization). An absorbed photon
- does not disappear--it is trapped inside the cavity. The "standing wave"
- of the trapped photon sets up surface charge on the surface (described by
- spherical harmonics) or, if you prefer, the trapped photon creates an
- electric field (described by spherical harmonics) inside of the cavity that
- opposes the electric field of the proton. The electron density on the
- surface may be uniform (kind of like s-orbitals) or non-umiform (like p, d,
- f, ... orbitals)--the resultant surface is described by the spherical
- harmonics. For any hydrogen atom where the electron state is described by
- "n" the effective nuclear charge is 1/n. The effective nuclear charge =
- the nuclear charge (+1 for hydrogen) + the trapped photon charge. For
- example, for n = 2 the proton charge is + 1, the photon charge is -1/2, the
- effective nuclear charge is +1/2, and the radius is 2 a0; for n = 3, the
- proton charge is -2/3, the effective nuclear charge is +1/3, and the radius
- is 3 a0; for n = infinity, the proton charge is +1, the photon charge is
- -1, the effective nuclear charge is zero, the radius is infinity * a0, and
- the electron is ionized. The electron orbitsphere (bubble) gets larger as
- the effective nuclear charge decreases, radius(n) = n*a0. The n = 1 state
- is the only state where there is no trapped photon. When the atom absorbs
- a photon the effective nuclear charge decreases and the atom gets bigger;
- when the atom emits a photon the effective nuclear charge increases and the
- atom gets smaller.
-
- I know that I have not directly addressed the angular momentum issue here.
- But that requires some time and some abilities that this electronic mail
- system does not provide. Let me assure you however that we do not throw
- out Planck's constant--quite the contrary.
- Clearly, this is not a Bohr atom.
-
- >DRASTIC SYSTEM MASS REDUCTION
- >
- >Ever notice that the nominal masses of quarks can be larger than that of
- >particles that they form? That's because they release a _lot_ of energy
- >(mass) when they combine, so that the resulting bound system (e.g., a
- >proton or neutron) may actually be lighter than its constituent parts.
- >
- >If you allow suborbitals the same sort of thing will happen. The farther
- >you drop, the more energetic will be the photons that are released, and
- >the less the final bound system will weigh.
- >
-
- This is true. So?
-
-
- >PROTONS AREN'T POINT PARTICLES
- >
- >Now the aforementioned shrinking assumes that the proton is a point particle.
- >It isn't, of course. Assuming that the electron could drop at all, I would
- >guess that before it got to the point of not having enough mass left to jump
- >anymore it would find itself immersed in a small cloud of three very upset
- >quarks.
-
- We do not assume that the proton is a point particle. In fact, we
- calculate the proton radius:
-
- r(proton) = 1.3214 x 10(-15) m
-
- Furthermore, as the electron orbitsphere radius decreases the electron
- moves faster and *gains* mass.
-
- Consider a bare proton. The electric field, ef is given by
-
- ef = e/(4 pi epsilon0 r^2)
-
- where epsilon0 is the permittivity of vacuum.
-
- This electric field represents *stored electric energy*.
-
- A free electron (plane wave) comes by. It is negative and it is attracted
- to the proton. The electron forms a sphere around it--a minimum and
- constant potential energy surface in a central force field. (BTW, we now
- have a two-dimensional particle that is curved (positive)--we have curved
- space-time, gravity.) The electron surface is a wave (lambda = 2 pi r),
- has velocity (velocity = h/(2 pi mass(electron) r)) and the forces balance
- (coulombic and centrifugal) at the Bohr radius, a0. Recall that the
- electric field *outside* of the orbitsphere is zero. Thus, the *proton*
- electric field between r = infinity and r = a0 has been destroyed
- (superposition of the proton's positive field and the field of a sphere of
- -1 negative charge). The stored energy of the proton's field is given by
-
- E(elec) = (1/2)*epsilon0* integral(from infinity to a0) of (ef)^2 * 4
- pi r^2 dr
-
- = e^2/(8 * pi* epsilon0 * a0) = 13.6 eV
-
- Of course, it is the *electron's* field that "destroys" the proton's field.
- Thus 13.6 eV of the electron's field has been destroyed. A grand total is
- 27.2 eV of stored energy is annihilated.
-
- Conservation of energy requires that the stored electric energy = the
- kinetic energy of the electron, 13.6 eV. Because this is a central force
- problem the potential energy = - 2*kinetic energy or -27.2 eV.
-
- Thus, as the electon goes from infinity to a0, 27.2 eV of electric field is
- destroyed. The electron's KE goes from 0 to 13.6 eV (and its mass
- increases by 13.6 eV) and 13.6 eV is emitted as a photon. On balance, the
- atom is 13.6 eV lighter; it is the *proton* that is lighter. (This
- calculation ought to be close to the correct answer.)
-
- Now, assume for a moment that n = 1/2, 1/3, 1/4 ... states are possible.
- Granted that this is a *big* assumption. As the orbitsphere gets smaller
- and smaller, more and more electric field is annihilated. One-half of
- this annihilation energy is emitted as radiation and the atom gets lighter
- and lighter. Simultaneously, the electron is moving faster (getting
- heavier). The net effect, of course, is that the atom is lighter.
-
- Now, when the electron goes from r = infinity to r = r(proton) the
- potential energy is
-
- V = 2 * (1/2) *epsilon0* integral(from infinity to r(proton) of
- (electric field)^2 * 4 pi r^2 dr
-
- = e^2/(4 * pi* epsilon0 * r(proton)) = 1.09 M eV
-
- Thus, a maximum of 1.09 MeV of stored energy can be annihilated. One-half
- of this will be radiated, 0.545 eV. The whole atom is 0.545 MeV lighter. I
- haven't worked out the masses of the individual particles--the electron and
- the proton--but there is sufficent energy in the system to allow this to
- happen.
-
- The electron cannot get any smaller, under these conditions (bound to a
- proton), than the radius of the proton. About the only thing that can
- happen now is electron capture. The two mechanisms--going to lower quantum
- states and electron capture--are quite different. Nevertheless, going to
- smaller lower quantum states should enhance electron capture.
-
- >
- >CONCLUSION
- >
- >Suborbitals do severe damages to a lot pretty solid (understatement) work
- >in both the theory and practice of quantum mechanics in general, and particle
- >physics in particular. Not to mention chemistry, electronics, materials
- >physics, astronomy, and just about any other QM related field of physics or
- >modern technology. Because it appears to either dismiss or drastically
- >alter the idea of Planck's constant, the suborbital hypothesis should give
- >rather huge deviations in the predictions of every QM based physics theory.
- >It should show up just about everywhere, literally, and not just in one
- >limited class of chemical reactions.
- >
- >If you wish to follow this hypothesis, I'm certainly not one to object, but
- >please don't take the implications too casually. This is the kind of change
- >that cannot be introduced locally into _one_ theory and be expected to give
- >the same results everywhere else.
- >
- >I think some further exploration and quantification of the consequences
- >of the suborbital hypothesis would be useful for anyone interested in this
- >line of thinking.
- >
- > Cheers,
- > Terry
-
- We are trying. We intend to do a lot of damage (but not to Planck). So
- far, we maintain that we have not violated special relativity, general
- relativity, Maxwell's equations, or the deBroglie relationship. We have
- violated the Bohr atom and the Schrodinger's mechanics. Frankly, my dear,
- we don't give a damn.
-
- John Farrell
- Franklin & Marshall College
-
-