Linear filters | Filter theory | Network synthesis filters

Network synthesis filters

Network synthesis filters are signal processing filters designed by the network synthesis method. The method has produced several important classes of filter including the Butterworth filter, the Chebyshev filter and the Elliptic filter. It was originally intended to be applied to the design of passive linear analogue filters but its results can also be applied to implementations in active filters and digital filters. The essence of the method is to obtain the component values of the filter from a given rational function representing the desired transfer function. (Wikipedia).

Network synthesis filters
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Related pages

Rational function | Low-pass filter | Band-pass filter | Bessel polynomials | Butterworth filter | Invariant (mathematics) | Continued fraction | Band-stop filter | Positive real numbers | Filter (signal processing) | High-pass filter | Linear filter | Filter design | Generalized continued fraction | Two-port network | Transfer function | Frequency domain | Positive-real function | Analogue filter | Laplace transform | Chebyshev filter | Pafnuty Chebyshev | Elliptic filter | Frequency | Raoul Bott | Active filter | Electronic filter topology | Network synthesis | Prototype filter | Image impedance | Fourier transform | Digital filter