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Gravitational and electromagnetic fields of the over-rotat ing Kerr-Newman (KN) solution correspond to the fields of an electron. However, this metric has a t opological defect, which creates the singular and two-sheeted space-time. This defect is regula ted by a bubble-core of the KN solution, which is formed of the supersymmetric false-vacuum state of he Higgs field. The field model of this bubble has much in common with the famous MIT and SLAC bag models, but the model is geometrically inverted the Higgs condensate is localiz ed in the core, leaving undisturbed the external solution KN. By analysis of the consistent solutio ns f the Dirac equation, we obtain that two-sheeted Kerr-Schild geometry ensures the space-time i mplementation of the SM-concept on the originally massless leptons. Similar to other bag model s, the spinning KN bag is deformed at rotations. For parameters of an electron it turns into a thin ell psoidal disk, sharp border of which forms a ring-string similar to solitonic strings of the low e netrgy string theory. This string admits traveling waves, which deform surface of the bag and create a traveling singular pole, reproducing ‘zitterbewegung’ of the Dirac electron. The KN bag model com bines the dressed and point-like electron in a single gravitating quark-string-bag complex , in which the point-like electron may be considered as a single quark confined by the bag, or as a singul ar end point of the ring-string.

From Kerr-Newman Black Hole to Spinning Particle: Where is There Hidden the Dirac Equation?