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#include <TwoZero.h>
Inheritance diagram for TwoZero::
Public Methods | |
TwoZero () | |
Default constructor creates a second-order pass-through filter. | |
~TwoZero () | |
Class destructor. | |
void | clear (void) |
Clears the internal states of the filter. | |
void | setB0 (MY_FLOAT b0) |
Set the b[0] coefficient value. | |
void | setB1 (MY_FLOAT b1) |
Set the b[1] coefficient value. | |
void | setB2 (MY_FLOAT b2) |
Set the b[2] coefficient value. | |
void | setNotch (MY_FLOAT frequency, MY_FLOAT radius) |
Sets the filter coefficients for a "notch" at frequency (in Hz). More... | |
void | setGain (MY_FLOAT theGain) |
Set the filter gain. More... | |
MY_FLOAT | getGain (void) const |
Return the current filter gain. | |
MY_FLOAT | lastOut (void) const |
Return the last computed output value. | |
MY_FLOAT | tick (MY_FLOAT sample) |
Input one sample to the filter and return one output. | |
MY_FLOAT* | tick (MY_FLOAT *vector, unsigned int vectorSize) |
Input vectorSize samples to the filter and return an equal number of outputs in vector. |
This protected Filter subclass implements a two-zero digital filter. A method is provided for creating a "notch" in the frequency response while maintaining a constant filter gain.
by Perry R. Cook and Gary P. Scavone, 1995 - 2002.
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Sets the filter coefficients for a "notch" at frequency (in Hz). This method determines the filter coefficients corresponding to two complex-conjugate zeros with the given frequency (in Hz) and radius from the z-plane origin. The coefficients are then normalized to produce a maximum filter gain of one (independent of the filter gain parameter). The resulting filter frequency response has a "notch" or anti-resonance at the given frequency. The closer the zeros are to the unit-circle (radius close to or equal to one), the narrower the resulting notch width. |
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Set the filter gain. The gain is applied at the filter input and does not affect the coefficient values. The default gain value is 1.0. Reimplemented from Filter. |
The Synthesis ToolKit in C++ (STK) |
©1995-2002 Perry R. Cook and Gary P. Scavone. All Rights Reserved. |