Please use this identifier to cite or link to this item: https://dspace.ncfu.ru/handle/123456789/29182
Title: On Vibration of Multi-span Continuous Beam in View of Rotational Inertia
Authors: Lafisheva, M. M.
Лафишева, М. М.
Khamukova, L. A.
Хамукова, Л. А.
Keywords: Border conditions;Discrete-continuum multi-span beam;Forced vibrations;Inertial forces;Kinematic perturbations;Oscillation amplitude;Numerical methods;Own forms;Random process;Spectral density;Square matrix
Issue Date: 2024
Publisher: Springer Science and Business Media Deutschland GmbH
Citation: Lafisheva M.M., Baragunova L.A., Tseeva F.M., Khаmukova L. On Vibration of Multi-span Continuous Beam in View of Rotational Inertia // Lecture Notes in Networks and Systems. - 2024. - 1044 LNNS. - pp. 80 - 92. - DOI: 10.1007/978-3-031-64010-0_9
Series/Report no.: Lecture Notes in Networks and Systems
Abstract: The paper deals with oscillation of a multi-span continuous beam in view of the rotational inertia forces. A mathematical model for kinematically excited harmonic vibrations are discussed. The amplitude as a function of displacements for steady-state oscillations are determined on the ground of three basic equations. The calculations are performed using a graphical representation of the increasing frequency of disturbances. The calculation results obtained excluding the rotational inertia of concentrated masses are also encompassed in the study. A comparison of the samples shows noticeable decrease in amplitudes with an increase in the frequency perturbations. Next, we consider the effect of the disturbances’ phase shift on beam oscillations. It was revealed that these vibrations most dangerously affect the strength of the beam. When analyzing oscillation of the beam kinematically excited by random disturbances, we found that the root-mean-square deviations significantly depend on the degree of correlation of the components of the random vector.
URI: https://dspace.ncfu.ru/handle/123456789/29182
Appears in Collections:Статьи, проиндексированные в SCOPUS, WOS

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