Renormalization by gravity and the Kerr spinning particle

Abstract

On the basis of the Kerr spinning particle, we show that the mass renormalization is perfectly performed by gravity for an arbitrary distribution of source matter. A smooth regularization of the Kerr-Newman solution is considered, leading to a source in the form of a rotating bag filled by a false vacuum. It is shown that gravity controls the phase transition to an AdS or dS false vacuum state inside the bag, providing the mass balance.

9 pages, 2 figures

References in corpus (6)

• Regular Sources of the Kerr-Schild class for Rotating and Nonrotating Black Hole Solutions
• Complex Kerr Geometry and Nonstationary Kerr Solutions
• Twistorial Analyticity and Three Stringy Systems of the Kerr Spinning Particle
• Orientifold D-String in the Source of the Kerr Spinning Particle
• Nonstationary Kerr Congruences
• Axial Stringy System of the Kerr Spinning Particle

Cited by in corpus (7)

• The Dirac -- Kerr-Newman electron
• Regularized Kerr-Newman Solution as a Gravitating Soliton
• A Discussion on Dirac Field Theory, No-Go Theorems and Renormalizability
• Gravity vs. Quantum theory: Is electron really pointlike?
• Complex Structure of the Four-Dimensional Kerr Geometry: Stringy System, Kerr Theorem, and Calabi-Yau Twofold
• Complex Kerr Geometry, Twistors and the Dirac Electron
• Compact regular objects from an electrified Tolman-like density: A new interior region for the Kerr-Newman spacetime