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  /external/clang/test/Preprocessor/
skipping_unclean.c 1 // RUN: %clang_cc1 -E %s | grep bark
7 bark
  /external/libvorbis/lib/
misc.h 27 extern void _analysis_output(char *base,int i,float *v,int n,int bark,int dB,
29 extern void _analysis_output_always(char *base,int i,float *v,int n,int bark,int dB,
analysis.c 70 void _analysis_output_always(char *base,int i,float *v,int n,int bark,int dB,ogg_int64_t off){
81 if(bark){
104 void _analysis_output(char *base,int i,float *v,int n,int bark,int dB,
106 if(analysis_noisy)_analysis_output_always(base,i,v,n,bark,dB,off);
psy.h 104 long *bark; member in struct:__anon9676
psy.c 282 p->bark=_ogg_malloc(n*sizeof(*p->bark));
312 float bark=toBARK(rate/(2*n)*i); local
315 toBARK(rate/(2*n)*lo)<(bark-vi->noisewindowlo);lo++);
318 toBARK(rate/(2*n)*hi)<(bark+vi->noisewindowhi));hi++);
320 p->bark[i]=((lo-1)<<16)+(hi-1);
366 if(p->bark)_ogg_free(p->bark);
706 bark_noise_hybridmp(n,p->bark,logmdct,logmask,
711 bark_noise_hybridmp(n,p->bark,work,logmask,0.
    [all...]
psytune.c 199 void analysis(char *base,int i,float *v,int n,int bark,int dB){
211 if(bark)
  /external/speex/libspeex/
filterbank.c 204 /* Low freq slope: 14 dB/Bark*/
205 /* High freq slope: 9 dB/Bark*/
208 float bark[100]; local
210 /* Assumes 1/3 Bark resolution */
213 filterbank_compute_bank(bank, ps, bark);
216 /*float decay_high = 13-1.6*log10(bark[i-1]);
218 bark[i] = bark[i] + decay_high*bark[i-1];
222 bark[i] = bark[i] + decay_low*bark[i+1]
    [all...]
vorbis_psy.h 45 /* The bark scale equations are approximations, since the original
49 the oft-quoted bark equations found in the texts I have). The
52 all f in Hz, z in Bark */
86 long *bark; member in struct:__anon13858
  /external/libvorbis/doc/
06-floor0.tex 135 \mathrm{bark}\left(\frac{\mathtt{floor0\_rate} \cdot i}{2n}\right) \cdot \frac{\mathtt{floor0\_bark\_map\_size}} {\mathrm{bark}(.5 \cdot \mathtt{floor0\_rate})}
142 \mathrm{bark}(x) = 13.1 \arctan (.00074x) + 2.24 \arctan (.0000000185x^2 + .0001x)
145 The above is used to synthesize the LSP curve on a Bark-scale frequency

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