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The analytical solution of the second Stokes problem for a Bose gas is found. The basic kinetic equation is obtained and its boundary conditions are derived. In the space of the generalized functions, there lies a solution of the characteristic equation. The structure of discrete and continuous spectra of the characteristic equation is investigated. Properties of the dispersion function are studied. Eigen solutions of the kinetic equation are found. The generalized solution of the boundary problem in the form of spectral decomposition under eigen solutions is constructed.

THE BOUNDARY PROBLEM ABOUT GENERATION OF SHIFT WAVES BY OSCILLATING SURFACE IN BOSE GASES