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Computationally efficient nonlinear Chebyshev models using common-pole parallel filters with the application to loudspeaker modeling

机译:使用共极并联滤波器的计算有效非线性Chebyshev模型及其在扬声器建模中的应用

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Many audio systems show some form of nonlinear behavior that has to be taken into account in modeling. For this, often a black-box model is identified, coming from the generality and simplicity of the approach. One such model is the polynomial Hammerstein model, which uses parallel branches that have a polynomial-type nonlinearity and a linear filter in series. For example, Chebyshev models use Chebyshev polynomials as nonlinear functions, making model identification a very straightforward procedure by logarithmic swept-sine measurements. This paper proposes a highly efficient implementation of Chebyshev models by using fixed-pole parallel filters for the linear filtering part. The efficiency comes both from using common-pole modeling and from applying a warped filter design that takes into account the frequency resolution of hearing. Due to its efficiency, the proposed model is particularly well suited for the real-time digital simulation of weakly nonlinear devices, such as amplifiers, nonlinear effects, or tube guitar amplifiers.
机译:许多音频系统表现出某种形式的非线性行为,建模时必须考虑这些行为。为此,通常会从方法的通用性和简便性中识别出黑匣子模型。一种这样的模型是多项式Hammerstein模型,该模型使用具有多项式非线性和串联线性滤波器的并行分支。例如,Chebyshev模型使用Chebyshev多项式作为非线性函数,通过对数扫频正弦测量,使模型识别成为非常简单的过程。本文提出了一种通过使用固定极点并行滤波器作为线性滤波部分的Chebyshev模型的高效实现。效率既来自于使用共极建模,又来自于考虑了听觉频率分辨率的扭曲滤波器设计。由于其效率,所提出的模型特别适合于弱非线性设备(例如放大器,非线性效果或电子管吉他放大器)的实时数字仿真。

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