GENERATION OF MAGNETIC FIELD BY THE COUETTE-POISEUILLE FLOW OF A CONDUCTING FLUID FOR LARGE REYNOLDS NUMBERSE. M. Graeva
I continue the previous study of the kinematic dynamo problem for the Couette-Poiseuille flow of an electrically conducting fluid. Asymptotic methods were used to analyze the magnetic field generation by this flow for large Reynolds magnetic number, showing a good agreement with computer modeling. Here I present a strict analytical proof of the existence of the slow dynamo using a new approach to the asymptotic decomposition of eigenvalues and eigenfunctions in the boundary-value problem describing the generation of the magnetic field.