Casmir Field Lines

This article just provides some working notes I am making while studying the Casmir Effect.

Consider the diagram below (Hydrino Field Formation 1) to be set in the XY Plane.

It is most likely that the hydrogen would not resemble those shown in the diagram below (Hydrino Field Formation 2) but the field lines suggest to me that they may line upon an inclined plane. The absence of a flat column of field lines midway between the nuclei suggests the plane is not restored in this region. The existing authors have described elliptic patterns that they have identified. I am uncertain if this diagram shows two separate events which I expect that it does. If that is the case the elliptic correlation is not strong as there is a column of inclined lines to the left of the ellipses for the hydrogen filed lines.

Perhaps the field lines are just indicating the natural inclination of the nucleus into complex space. There are no electrons present to restore the plane and compensate for the axis of the nucleus.

The hydrinos shown in the diagram below (Hydrino Field Formation 3) have two interesting features. Firstly the field lines directly between them are horizontal and thus I suggest they lie perpendicular to the plates. This is made more likely has there is a covalent bond present that should act in the same way that electrons would to restore the field lines.

The elliptic field lines remind me of Kondo forces.

They do not appear to be generated from the elliptic focal points or the nuclei themselves.

Casmir Fields between Plates

This raises the question as to whether I can give an alternative explanation for the Casmir Effect between two plates.

The most obvious point is that in the absence of any molecules there is still an attractive effect. Although the plates are not charged they do have current passing through them. I anticipate this current is in the same direction for both plates.

So I can recommend some adjustments to the experiments. One plate should be fixed while the other is incrementally rotated and the filed lines redrawn each time. Secondly, I anticipate that if the current is reversed in one plate so that they act in opposing direction the effects will cancel each other out. I say this as it seems likely that any inclination of the nucleii’s complex plane would be counteracted by such an arrangement.

Casimir Torque for Corrugated Surfaces

Casimir torque between corrugated surfaces: II

Non-contact gears

March 15, 2008

This paper proposed the design of a non-contact gear consisting of two corrugated concentric cylinders. It also derived an analytic expression for the torque on the cylinders in this arrangement for the case when mean of the corrugation amplitudes are small compared to difference between the mean radii of individual cylinders.

There was no unexpected result and a sinusoidal equation was finally derived. However the fact that the Casmir Effect persisted interests me.

This is even the case when one cylinder is smooth. So the Casmir gap seems to increase beyond what I would expect its limit to be.

If we now compare this with my Analytic Complex Number Theory then I suggest modeling one cylinder with a smooth surface representing the real number line and a second cylinder with a real sinusoidal wave representing the complex number line that is adjusted to allow for distances in complex space to be logarithmic. So the complex number line follows the progression of the primes and can be folded sinusoidally to map onto the real numbers.

This suggests that to get a Complex Casmir Effect we need a folding of the complex plane in the neighbourhood of the Casmir Effect. Normally I would not have predicted this but as we are considering effects so small as the diameter of the hydrogen nucleus it becomes more feasible.

Conclusion