Vibration systems consisting only of inert or only elastic elements and the appearance of free harmonic vibrations in them | Vestnik Tomskogo gosudarstvennogo universiteta. Matematika i mekhanika – Tomsk State University Journal of Mathematics and Mechanics. 2013. № 1(21).

Vibration systems consisting only of inert or only elastic elements and the appearance of free harmonic vibrations in them

We consider mechanical vibration systems consisting only of inert (mm-, mmm-, m -systems) or only elastic (kk-, kkk-, /-systems) components. The possibility of the of free harmonic vibrations appearance in such systems is shown. In the mm-, mmm-, m -systems, the mutual exchange of kinetic energy between the inert elements occurs; in kk-, kkk-, /-systems, the mutual exchange of the potential energy between elastic elements.

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Keywords

колебательные, инертные, упругие, гармонические, частота, vibration, inert, elastic, harmonic, frequency

Authors

NameOrganizationE-mail
Popov Igor PavlovichKurgan State Universitypopov_ip@kurganobl.ru; ip.popow@yandex.ru
Всего: 1

References

Попов И.П. Реактивные элементы электрических цепей с «неэлектрическими» параметрами ll Вестн. Самарского государственного технического университета. Технические науки 2010. № 4(27). С. 166-173.
Баркгаузен Г. Введение в учение о колебаниях. М.: Госэнергоиздат, 1934. 116 с.
Tongue B. Principles of Vibration. Oxford University Press, 2001. 367 p.
Thompson W.T. Theory of Vibrations. Nelson Thornes Ltd., 1996. 295 p.
Попов И.П. Свободные гармонические колебания в системах с однородными элементами ll ПММ 2012. Т. 76. Вып. 4. С. 546-549.
 Vibration systems consisting only of inert or only elastic elements and the appearance of free harmonic vibrations in them | Vestnik Tomskogo gosudarstvennogo universiteta. Matematika i mekhanika – Tomsk State University Journal of Mathematics and Mechanics. 2013. № 1(21).

Vibration systems consisting only of inert or only elastic elements and the appearance of free harmonic vibrations in them | Vestnik Tomskogo gosudarstvennogo universiteta. Matematika i mekhanika – Tomsk State University Journal of Mathematics and Mechanics. 2013. № 1(21).

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