  In nonlinear electrodynamics coupled to gravity, regular spherically
symmetric electrically charged solutions satisfy the weak energy condition and
have obligatory de Sitter centre. By the G\"urses-G\"ursey algorithm they are
transformed to spinning electrically charged solutions asymptotically
Kerr-Newman for a distant observer. Rotation transforms de Sitter center into
de Sitter vacuum surface which contains equatorial disk $r=0$ as a bridge. We
present general analysis of the horizons, ergoregions and de Sitter surfaces,
as well as the conditions of the existence of regular solutions to the field
equations. We find asymptotic solutions and show that de Sitter vacuum surfaces
have properties of a perfect conductor and ideal diamagnetic, violation of the
weak energy condition is prevented by the basic requirement of electrodynamics
of continued media, and the Kerr ring singularity is replaced with the
superconducting current.
