The dynamic analysis of tall buildings has been studied in the literature, ignoring rotational inertia and the local shear deformation mechanism. Using both the continuous method and the transfer matrix method, this paper presents an analytical and numerical solution for the free vibration analysis of tall buildings modeled as Double-Beam systems Timoshenko type. The continuous model used accounts for all types of bending and shear behavior, both global and local, and directly introduces the rotational inertia of the walls. This results from the parallel coupling of two Timoshenko beams, considering three kinematic fields. The derivation of equilibrium equations, constitutive laws, and boundary conditions is obtained through an energetic approach applying Hamilton’s principle. The proposed analytical solution addresses the particular case of tall buildings with uniform properties subjected to a uniformly distributed load along their height. The proposed numerical method allows solving the general case of tall buildings with variable properties and arbitrary load patterns. It is observed that the new local shear deformation mechanism has a greater influence on the result's accuracy compared to rotational inertia. Numerical applications validate the proposed methods and demonstrate acceptable accuracy, suggesting their use by both the academic community and practicing engineers. Furthermore, the formulation of the proposed analytical and numerical methods can be easily extrapolated to various applications in mechanical, naval, and aerospace engineering, requiring only the recalculation of equivalent stiffnesses for each specific case.