线性链的振荡

G. Kotkin, V. Serbo
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引用次数: 0

摘要

本章讨论由弹簧连接的粒子链作为固体理论中使用的最简单模型,链上的行波和驻波,以及由弹簧连接的N个粒子的自由和强制振荡,这些粒子可以沿着直线或沿环移动。本章还讨论了2N粒子的自由振荡和强迫振荡,它们与质量或弹性常数交替;带电感和电容的人工线路的自由振荡和强迫振荡;弹性杆作为由弹簧连接的N个粒子系统的极限情况,在极限N趋于无穷。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Oscillations of linear chains
This chapter addresses chain of particles connected by springs as the simplest models used in theory of solids, the travelling and standing waves on a chain, and the free and forced oscillations of N particles which are connected by springs and which can move either along a straight line or along a ring. The chapter also addresses the free and forced oscillations of 2N particles, alternating either with masses or with elastic constants; the free and forced oscillations of the artificial line with inductances and capacitors; and the elastic rod as the limiting case of the system of N particles connected by spring in the limit N tends to infinity.
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