"Alice" String as Source of the Kerr Spinning Particle
Alexander Burinskii

TL;DR
This paper explores a novel model of the Kerr spinning particle using an 'Alice' string as the source, emphasizing electromagnetic excitations and the role of the Kerr singular ring, with implications for light spinning particles.
Contribution
It introduces a model where the Kerr singular ring acts as an 'Alice' string source, incorporating electromagnetic waves to generate particle spin and mass, revisiting a concept from 1974 with recent Kerr solution developments.
Findings
Kerr singular ring can be modeled as an 'Alice' string.
Electromagnetic excitations generate particle spin and mass.
The model applies to light spinning particles with nonstationary Kerr solutions.
Abstract
Kerr geometry has twofoldedness which can be cured by a truncation of the `negative' sheet of metric. It leads to the models of disk-like sources of the Kerr solution and to a class of disk-like or bag-like models of the Kerr spinning particle. There is an alternative way: to retain the `negative' sheet as the sheet of advanced fields. In this case the source of spinning particle is the Kerr singular ring which can be considered as a twofold "Alice" string. This string can have electromagnetic excitations in the form of traveling waves generating spin and mass of the particle. Model of this sort was suggested in 1974 as a "microgeon with spin". Recent progress in the obtaining of the nonstationary and radiating Kerr solutions enforces us to return to this model and to consider it as a model for the light spinning particles. We discuss here the real and complex Kerr geometry and some…
Peer Reviews
No public reviews on file for this paper yet. If you reviewed it on a platform where reviews are public (OpenReview, ICLR, NeurIPS, ICML), you can paste yours below so the community can read it here.
Videos
No videos yet. Explain this paper in a talk, walkthrough, or lecture? Add one.
Taxonomy
TopicsNonlinear Waves and Solitons · Black Holes and Theoretical Physics · Nonlinear Photonic Systems
