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author | Matthias P. Braendli <matthias.braendli@mpb.li> | 2016-02-15 02:44:20 +0100 |
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committer | Matthias P. Braendli <matthias.braendli@mpb.li> | 2016-02-15 02:44:20 +0100 |
commit | 22f1fce330059ef8a383cf327a023d6a9da5ad3e (patch) | |
tree | 6893f158dcaaaa1b9f1317923c32a841ba31f768 /libtoolame-dab/ath.c | |
parent | 891bb2592944aa2be2d81e1583e73e632e70537f (diff) | |
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Include toolame-dab as library
Diffstat (limited to 'libtoolame-dab/ath.c')
-rw-r--r-- | libtoolame-dab/ath.c | 79 |
1 files changed, 79 insertions, 0 deletions
diff --git a/libtoolame-dab/ath.c b/libtoolame-dab/ath.c new file mode 100644 index 0000000..8544752 --- /dev/null +++ b/libtoolame-dab/ath.c @@ -0,0 +1,79 @@ +#include <stdio.h> +#include <math.h> +#include "common.h" +#include "ath.h" + + /* freq in hz */ +FLOAT8 ATH_dB(FLOAT8 f, FLOAT8 value) +{ + /* from Painter & Spanias + modified by Gabriel Bouvigne to better fit the reality + ath = 3.640 * pow(f,-0.8) + - 6.800 * exp(-0.6*pow(f-3.4,2.0)) + + 6.000 * exp(-0.15*pow(f-8.7,2.0)) + + 0.6* 0.001 * pow(f,4.0); + + + In the past LAME was using the Painter &Spanias formula. + But we had some recurrent problems with HF content. + We measured real ATH values, and found the older formula + to be inacurate in the higher part. So we made this new + formula and this solved most of HF problematic testcases. + The tradeoff is that in VBR mode it increases a lot the + bitrate.*/ + + +/*this curve can be udjusted according to the VBR scale: +it adjusts from something close to Painter & Spanias +on V9 up to Bouvigne's formula for V0. This way the VBR +bitrate is more balanced according to the -V value.*/ + + FLOAT8 ath; + FLOAT8 valueold = 0.0; + + if (f < -.3) + f=3410; + + f /= 1000; // convert to khz + f = MAX(0.01, f); + f = MIN(18.0, f); + + ath = 3.640 * pow(f,-0.8) + - 6.800 * exp(-0.6*pow(f-3.4,2.0)) + + 6.000 * exp(-0.15*pow(f-8.7,2.0)) + + (0.6+0.04*valueold)* 0.001 * pow(f,4.0); + + /* MFC Feb 2003 + I've changed the fudge technique on the code. + The "-l [float]" value raises/lowers the ATH by this many dB */ + return (ath + value); +} + + +/* Convert ATH values from dB into energy values as required by the psycho model */ +float ATH_energy(float freq, float value) { + float db; + db = ATH_dB(freq, 0) + value; // Originally: ATH_dB(freq,value) + /* The values in the standard, and from the ATH formula are in dB. + In the psycho model we are working in the energy domain. Hence the values that + are in the absthr_X tables are not in dB. This function converts from dB into the energy domain. + As noted on the LAME mailing list from years ago (MFC FIX find the reference), the + absolute threhsold of hearing values in the tables in the standard are dodgy - the + ATH in the tables do not correspond to any previously known values of the ATH. + From ISO 11172 Tables D.4.x + "A value of 0dB represents a level in the absolute threshold calculation of + 96dB below the energy of a sine wave of amplitude 32760." + But I still don't know why the factor of 41.837375 is the value that it is. MFC Feb 2003 */ + return(pow(10.0, (db+41.837375)*0.1)); +} + + +/* Convert a frequency (in Hz) to a bark value + Taken from LAME. MFC Feb 2003 + see for example "Zwicker: Psychoakustik, 1982; ISBN 3-540-11401-7 */ +FLOAT8 freq2bark(FLOAT8 freq) +{ + if (freq<0) freq=0; + freq = freq * 0.001; + return 13.0*atan(.76*freq) + 3.5*atan(freq*freq/(7.5*7.5)); +} |