Sunday, 15 January 2023

Animation of light waves and light particles ∆E=hf interactions

In this video, we have diagrams; with light as a wave with particle characteristic when we have the absorption and emission of light.

Only energy is transferred by the waves we only have particles or light photons ∆E=hf when light waves interact with the electron probability sphere of an atom.

In this theory when this happens, it represents an uncertain future coming into existence.

The probabilistic nature of quantum mechanics represent an uncertain future unfolding with an exchange of photon energy.

This is a geometrical process that can be based on Huygens’ Principle of 1670, He said that “Every point on a wave front has the potential for a new spherical wave”

In this diagram we see light waves radiate out in a sphere with the spherical surface forming a boundary condition or manifold for positive and negative charge.

Whenever our world changes there is the exchange of photon energy with the movement of charge

This spherical surface forms the wave front for the future potential interaction.

This forms the potential for the mathematics of Heisenberg’s Uncertainty Principle ∆×∆pᵪ≥h/4π.

We have four pi in the uncertainty equation because of the spherical geometry.

In this theory, the geometry of this process is forming the characteristics of time and three-dimensional space, with the interior of a sphere being naturally three-dimensional.

We have a square of probability with the wave function Ψ² squared, because we have to square the radius r² of the sphere.

 When there is an exchange of energy in the form of a photon ∆E=hf electron coupling the energy levels cannot drop to zero because the process is relative to the radius.

This forms a constant of action in space and time that we see mathematically as the Planck constant h/2π. We see two pi linked to the Planck constant represent the diameter of the sphere.


No comments:

Post a Comment

Thanks for your kind comments, critical comments are also welcome. Be sure to check back in a couple of days to see my response back to your comment, thanks again.