"An essential element for the creation of computational models, univariate linear shaftsis contingent Consider a one dimensional linear continuum in the state combined bendinggyratory oscillation. Modal and spectral properties relative transverse vibration in the rotating area are dependent on the angular velocity of shaft rotation.Job can be the first approach to solve analytically. More complex systems can be solved either by discretization using finite element method and conversion into eigenvalues, eigenvectors, or transfer matrix method, which is a combination of analytical solutions and numerical methods. The paper describes the use of transfer matrix method for solving speed's resonance dimensional linear continuum in the state combined bending - gyratory oscillations. It is a comparison of results obtained using the transfer matrix method with the results of the analytical solution."