83 lines
2.5 KiB
C
83 lines
2.5 KiB
C
#include "fx_equalizer.h"
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#include <math.h>
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#include <stdint.h>
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#define FX_EQ_SAMPLE_RATE 48000.0f
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static const float fx_eq_default_freqs[FX_EQ_NUM_BANDS] =
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{
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31.0f, 62.0f, 125.0f, 250.0f, 500.0f, 1000.0f, 2000.0f, 4000.0f, 8000.0f, 16000.0f
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};
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void FxEqualizer_Init(FxEqualizerState *state, FxEqualizerParams *params)
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{
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params->enabled = true;
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for (uint32_t i = 0; i < FX_EQ_NUM_BANDS; i++)
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{
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params->bands[i].freq_hz = fx_eq_default_freqs[i];
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params->bands[i].gain_db = 0.0f;
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params->bands[i].q = 1.0f;
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state->band_state[i].last_freq_hz = -1.0f; /* force le calcul des coefficients au 1er sample */
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state->band_state[i].last_gain_db = 0.0f;
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state->band_state[i].last_q = 0.0f;
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state->x1[i] = state->x2[i] = state->y1[i] = state->y2[i] = 0.0f;
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}
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// Pour couper les basses par defaukt et éviter les larsens :
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params->bands[0].gain_db = -15.0f;
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params->bands[1].gain_db = -10.0f;
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params->bands[2].gain_db = -2.5f;
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}
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/* Filtre "peaking EQ" (cloche), formule de l'Audio EQ Cookbook (Robert Bristow-Johnson). */
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static void FxEq_ComputeBandCoeffs(FxEqBandState *bs, const FxEqBand *band)
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{
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float A = powf(10.0f, band->gain_db / 40.0f);
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float w0 = 2.0f * (float)M_PI * band->freq_hz / FX_EQ_SAMPLE_RATE;
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float alpha = sinf(w0) / (2.0f * band->q);
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float cosw0 = cosf(w0);
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float a0 = 1.0f + alpha / A;
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bs->b0 = (1.0f + alpha * A) / a0;
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bs->b1 = (-2.0f * cosw0) / a0;
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bs->b2 = (1.0f - alpha * A) / a0;
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bs->a1 = (-2.0f * cosw0) / a0;
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bs->a2 = (1.0f - alpha / A) / a0;
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bs->last_freq_hz = band->freq_hz;
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bs->last_gain_db = band->gain_db;
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bs->last_q = band->q;
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}
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float FxEqualizer_Process(FxEqualizerState *state, const FxEqualizerParams *params, float input)
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{
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if (!params->enabled)
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{
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return input;
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}
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float y = input;
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for (uint32_t i = 0; i < FX_EQ_NUM_BANDS; i++)
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{
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const FxEqBand *band = ¶ms->bands[i];
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FxEqBandState *bs = &state->band_state[i];
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if (band->freq_hz != bs->last_freq_hz || band->gain_db != bs->last_gain_db || band->q != bs->last_q)
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{
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FxEq_ComputeBandCoeffs(bs, band);
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}
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float x = y;
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y = bs->b0 * x + bs->b1 * state->x1[i] + bs->b2 * state->x2[i]
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- bs->a1 * state->y1[i] - bs->a2 * state->y2[i];
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state->x2[i] = state->x1[i];
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state->x1[i] = x;
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state->y2[i] = state->y1[i];
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state->y1[i] = y;
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}
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return y;
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}
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