A hybrid system of differential equations describing a rigid body attached to two elastic rods

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In this paper, we consider the construction of a mathematical model for a mechanical system, which is a rigid body attached to two Euler-Bernoulli beams. Dynamic equations were obtained using the variational principle of Hamilton-Ostrogradsky. The mathematical model is presented in the form of a hybrid system of differential equations, for which the possibility of using a unified approach to the study of free vibrations, proposed in the study of systems of solids attached to one rod, is discussed.

Solid, euler-bernoulli beam, equilibrium position, hybrid system of differential equations

Короткий адрес: https://sciup.org/148325424

IDR: 148325424   |   DOI: 10.18101/2304-5728-2022-4-38-47

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