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Contribution to harmonic balance calculations of periodic oscillation for self-sustained musical instruments with focus on single-reed instruments

机译:专注于单簧片乐器的自持乐器周期性振荡的谐波平衡计算的贡献

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摘要

The harmonic balance method (HBM) was originally developed for finding periodic solutions of electronical and mechanical systems under a periodic force, but has later been adapted to self-sustained musical instruments. Unlike time-domain methods, this frequency-domain method does not capture transients and so is not adapted for sound synthesis. However, its independence of time makes it very useful for studying every periodic solution of the model, whether stable or unstable without care of initial conditions. A computer program for solving general problems involving nonlinearly coupled exciter and resonator, Harmbal , has been developed based on the HBM. The method as well as convergence improvements and continuations facilities are thorougly presented and discussed in the present paper. Application of the method is demonstrated on various problems related to a common model of the clarinet: a reed modelled as a simple spring with and without mass and damping, a nonlinear coupling and a cubic simplification of it, and a cylindrical bore with or without dissipation and dispersion as well as a bore formed as a stepped cone.
机译:谐波平衡法(HBM)最初是为在周期性力作用下寻找电子和机械系统的周期性解而开发的,但后来被改编为自持乐器。与时域方法不同,此频域方法不能捕获瞬变,因此不适用于声音合成。但是,它的时间独立性对于研究模型的每个周期解(不管是稳定的还是不稳定的,而无需考虑初始条件)都非常有用。基于HBM,开发了一种用于解决涉及非线性耦合的激励器和谐振器的一般问题的计算机程序Harmbal。本文全面介绍和讨论了该方法以及收敛改进和延续功能。在与单簧管通用模型有关的各种问题上证明了该方法的应用:簧片建模为带有和不带有质量和阻尼的简单弹簧,其非线性耦合和三次简化以及带有或不带有耗散的圆柱孔分散体以及形成为阶梯锥的孔。

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