We describe the equation of motion of two charged spherical shells with tangential pressure in the field of a central Reissner–Nordstrom (RN) source. We solve the problem of determining the motion of the two shells after the intersection by solving the related Einstein–Maxwell equations and by imposing a physical continuity condition on the shells' velocities.
In addition, we consider four applications: post-Newtonian and ultrarelativistic approximations, a test-shell case, and the ejection mechanism of one shell.
This work is a direct generalization of Barkov–Belinski–Bisnovati–Kogan paper.