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The rapidly convergent solutions of strongly nonlinear oscillators

机译:强非线性振荡器的快速收敛解

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摘要

Based on the harmonic balance method (HBM), an approximate solution is determined from the integral expression (i.e., first order differential equation) of some strongly nonlinear oscillators. Usually such an approximate solution is obtained from second order differential equation. The advantage of the new approach is that the solution converges significantly faster than that obtained by the usual HBM as well as other analytical methods. By choosing some well known nonlinear oscillators, it has been verified that an n-th (n ≥ 2) approximate solution (concern of this article) is very close to (2n − 1)-th approximations obtained by usual HBM.
机译:根据谐波平衡法(HBM),从一些强非线性振荡器的积分表达式(即一阶微分方程)中确定一个近似解。通常,这种近似解是从二阶微分方程获得的。新方法的优点是,解决方案的收敛速度比通常的HBM以及其他分析方法更快。通过选择一些众所周知的非线性振荡器,已经验证了第n(n≥2)个近似解(本文关注)非常接近通常HBM获得的第(2n -1)个近似。

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