A new method for design of the three-way crossover networks

V. Chutchavong, Tapakorn Muantoei, K. Janchitrapongvej
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引用次数: 3

Abstract

In this paper, a new crossover network method with trigonometric identities and Bernstein polynomial is presented. The important property of three-way crossover network, which is given by the trigonometric identity ((sin2 θ + cos2 θ)2 = 1) has the flat magnitude responses. The design procedure begins with trigonometric identities after that it is efficiently implemented with Bernstein polynomial. As it is known that the Bernstein filter has flexible parameters to adjust the circuit performance for the best results. For example, it has a MAXFLAT magnitude both the pass band and stop band, the phase is linear, the group delay is constant. Moreover, there are three parameters (n, k, ε) that affect the magnitude and phase characteristics. As the results, the proposed three-way crossover network is greatly proved the summation magnitude responses and efficiently to resolve the problem of the loudspeaker system.
一种设计三向交叉网络的新方法
本文提出了一种基于三角恒等式和Bernstein多项式的交叉网络方法。由三角恒等式((sin2 θ + cos2 θ)2 = 1)给出的三向交叉网络的重要性质具有平坦的幅度响应。设计过程从三角恒等式开始,然后用伯恩斯坦多项式有效地实现。众所周知,伯恩斯坦滤波器具有灵活的参数来调整电路性能以获得最佳效果。例如,它在通带和阻带都有MAXFLAT幅度,相位是线性的,群延迟是恒定的。此外,有三个参数(n, k, ε)影响幅值和相位特性。实验结果表明,所提出的三向交叉网络能够有效地解决扬声器系统的大小响应求和问题。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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