Parametrically Excited Anharmonic Oscillator

Authors

  • Ordin S.V.

  • Ioffe Instinute

Abstract

Earlier 0 analyzed the behavior of the dynamic point - the harmonic oscillator But there are phenomena for which even the damped harmonic oscillator is not elementary but primitive ELEMENTARY is an oscillator which was previously called simply parametric but as shown in this work strictly speaking should be called parametrically excited anharmonic oscillator As the analysis showed this oscillator has stationary solutions for a harmonic oscillator at a doubled resonant frequency and for only one strictly defined level of attenuation the deviation from which leads to a catastrophic increase or to full cancellation of the oscillations As shown in the elementary model the doubled resonant frequency of the excitation occurs with orthogonal transverse oscillation at the frequency of the longitudinal resonance This analysis was done to describe the anomalous non-transmission band in boron nitride

How to Cite

Parametrically Excited Anharmonic Oscillator. (2019). Global Journal of Science Frontier Research, 19(A3), 133-144. https://testing.journalofscience.org/index.php/GJSFR/article/view/2457

References

Parametrically Excited Anharmonic Oscillator

Published

2019-03-15

How to Cite

Parametrically Excited Anharmonic Oscillator. (2019). Global Journal of Science Frontier Research, 19(A3), 133-144. https://testing.journalofscience.org/index.php/GJSFR/article/view/2457