For example, such a one-dimensional model, in which the particle is a movable ring on the torus, and the spatial coordinate is the irrational winding of the torus, suitable for the role of the pre-quant model? Even not to mention the random walk of the ring as a quantum behavior of the particle, we can talk about the uniform motion of the ring along the helical lines of the torus, which will immediately give an interpretation of the spin of the particle as the direction of rotation of the ring.
It is about such models that I tried to speak in the article about the application of local algebras of vector fields to the modeling of physical phenomena.
Article Applications of the local algebras of vector fields to the m...
Where this can lead, well, for example, to the understanding that the Minkowski space should be expanded to 8 dimensions, where each coordinate line is replaced by a pair of twisted helical lines. Or are you asking about the practical application of the original idea?
I am asking about how you are going to justify all this writings of yours in front of the referee for the paper you are contemplating to write. Normally, by writing a physical paper you address the problem which other people were not able to solve by using existing methods. Minkowski space will remain Minkowski space by definition. What you are talking about is this: given the Minkowski space, how it can be generalized to account for....what?!
Here you are right, from the point of view of the standard reviewer review of this kind of idea will always be negative. On the other hand, you will never guess what kind of rope you have to pull to get a result in fundamental physics (metaphysical philosophy).
- Badges
- Science topic
- Similar topics
- Mathematical Sciences
- Algebra