本文提出衰减特性和通带延时特性同时最佳逼近的通用参数滤波器的理论
推广了通常的通用参数滤波器(不具有象限对称复数衰减极点的滤波器)的理论
并在通带延时特性方面提出新的概念和方法
使同时最佳逼近得以完成。文中推导有一系列公式。在优化逼近过程和起始逼近等方面
文中也有完整的结果。利用本文所得结果来设计各类滤波器
其优越性已为我们在实际设备中的具体应用所证实。
This paper extends the theory of the general parameter filter without the complex loss zeros with quadrantal symmetry. That is
the loss and the delay time characteristic of pass-bands are Chebyshev-type approximation and the loss characteristic of stopbands can be specified arbitrarily. Because the nonminimum-phase transfer function can be expressed as the product of minimum-phase transfer function and all-pass function
the loss characteristic of nonminimum-phase and corresponding minimum-phase transfer function is the same and a unique relationship exists between the loss and the phase characteristic of minimum-phase transfer function. A series of new formulas for the loss and the delay time function have been derived
and the Chebyshev-type approximation of the delay time characteristic of pass-band and the initial guess of all available parameters have been obtained. In this respect
this paper presents new ideas and methods. The results of this paper can be used to design varieties of filters including lumped LC filters
active filters
microwave filters
digital filters etc. The results have been made use of in actual applications and have shown great advantages.
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