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Category:1998 animated films
Category:1998 films
Category:Chinese animated films
Category:Chinese films
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Category:Chinese fantasy films
Category:China Film Group Corporation films
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Category:Journey to the West
Category:1990s fantasy filmsThe present invention relates generally to signal filtering, and more particularly to signal filtering using a tap-off frequency selection technique.
Signal filtering is required in many signal processing circuits to achieve optimal results. For example, the output of a voltage-controlled oscillator (VCO) must be filtered to prevent undesirable harmonics. Other examples include filtering of the output of a digital-to-analog converter to prevent large voltage jumps in the analog output that may create distortion, and filtering of the input of a switching-mode power supply to prevent clipping of the switching pulses.
Frequency filtering typically takes the form of a low-pass filter. Typically, the transfer function of a low-pass filter is described by a simple formula relating the transfer function to the output resistance of the filter. The input voltage Vin can be described by a series of sine waves at different frequencies. As the frequency of one of the sine waves increases, so does the amplitude of the corresponding signal. The amplitude of the sine wave is described by a complex exponential function f(ejωt), where e is Euler's number, j is the imaginary unit, ω is the frequency of the sine wave, and t is time.
If we consider that the output of the low-pass filter is an input voltage Vin in series with the output resistance of the low-pass filter, then the output voltage is described by the following formula:Vout=Im(f(ejωt))·Vin (1)where Im(·) is the imaginary part.
As can be seen in Equation 1, the output voltage is equal to the amplitude of the sine wave multiplied by the input voltage. The amplitude of the sine wave is described by a complex exponential function and varies with frequency ω. The amplitude of the sine wave can also be described by the function Re(f(ejωt)). The output resistance of the low-pass filter can be described by the real part of the complex exponential function Im(f(ejωt)). The output resistance is also equal to the inverse of the amplitude
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