fix_8cpp-source.html
来自「这个是关于G.726算法的源程序」· HTML 代码 · 共 709 行 · 第 1/5 页
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<a name="l00299"></a>00299 a <<= 1;<a name="l00300"></a>00300 <span class="keywordflow">if</span>((<a class="code" href="group__integers.html#ga2">uint32</a>)a>=(<a class="code" href="group__integers.html#ga2">uint32</a>)b)<a name="l00301"></a>00301 a -= b, r += 1<<2;<a name="l00302"></a>00302 a <<= 1;<a name="l00303"></a>00303 <span class="keywordflow">if</span>((<a class="code" href="group__integers.html#ga2">uint32</a>)a>=(<a class="code" href="group__integers.html#ga2">uint32</a>)b)<a name="l00304"></a>00304 a -= b, r += 1<<1;<a name="l00305"></a>00305 a <<= 1;<a name="l00306"></a>00306 <span class="keywordflow">if</span>((<a class="code" href="group__integers.html#ga2">uint32</a>)a>=(<a class="code" href="group__integers.html#ga2">uint32</a>)b)<a name="l00307"></a>00307 a -= b, r += 1<<0;<a name="l00308"></a>00308 <a name="l00309"></a>00309 <span class="preprocessor">#endif</span><a name="l00310"></a>00310 <span class="preprocessor"></span><a name="l00311"></a>00311 <span class="keywordflow">return</span> (r<0) ? 0x80000000-r : r;<a name="l00312"></a>00312 <a name="l00313"></a>00313 }<a name="l00314"></a>00314 <a name="l00315"></a>00315 <a name="l00316"></a><a class="code" href="classFix.html#e5">00316</a> <a class="code" href="common_8h.html#a2">EXPORT</a> <a class="code" href="group__fix.html#ga0">fix</a> <a class="code" href="classFix.html#e5">Fix::Sqrt</a>(<a class="code" href="group__fix.html#ga1">ufix</a> a)<a name="l00317"></a>00317 {<a name="l00318"></a>00318 <a class="code" href="group__fix.html#ga1">ufix</a> r,nr,m;<a name="l00319"></a>00319 <a name="l00320"></a>00320 <span class="comment">// calculate integer part (bits 31 to 16)</span><a name="l00321"></a>00321 r = 0;<a name="l00322"></a>00322 m = 0x40000000;<a name="l00323"></a>00323 <span class="keywordflow">do</span><a name="l00324"></a>00324 {<a name="l00325"></a>00325 nr = r+m;<a name="l00326"></a>00326 <span class="keywordflow">if</span>(nr<=a)<a name="l00327"></a>00327 {<a name="l00328"></a>00328 a -= nr;<a name="l00329"></a>00329 r = nr+m;<a name="l00330"></a>00330 }<a name="l00331"></a>00331 r >>= 1;<a name="l00332"></a>00332 m >>= 2;<a name="l00333"></a>00333 }<a name="l00334"></a>00334 <span class="keywordflow">while</span>(m);<a name="l00335"></a>00335 <a name="l00336"></a>00336 <span class="comment">// calculate bits 15 to 8</span><a name="l00337"></a>00337 r <<= 8;<a name="l00338"></a>00338 a <<= 8;<a name="l00339"></a>00339 m = 0x40;<a name="l00340"></a>00340 <span class="keywordflow">do</span><a name="l00341"></a>00341 {<a name="l00342"></a>00342 nr = r+m;<a name="l00343"></a>00343 <span class="keywordflow">if</span>(nr<=a)<a name="l00344"></a>00344 {<a name="l00345"></a>00345 a -= nr;<a name="l00346"></a>00346 r = nr+m;<a name="l00347"></a>00347 }<a name="l00348"></a>00348 r >>= 1;<a name="l00349"></a>00349 m >>= 2;<a name="l00350"></a>00350 }<a name="l00351"></a>00351 <span class="keywordflow">while</span>(m);<a name="l00352"></a>00352 <a name="l00353"></a>00353 <span class="comment">// calculate bits 7 to 0</span><a name="l00354"></a>00354 r <<= 8;<a name="l00355"></a>00355 a <<= 8;<a name="l00356"></a>00356 m = 0x40;<a name="l00357"></a>00357 <span class="keywordflow">do</span><a name="l00358"></a>00358 {<a name="l00359"></a>00359 nr = r+m;<a name="l00360"></a>00360 <span class="keywordflow">if</span>(nr<=a)<a name="l00361"></a>00361 {<a name="l00362"></a>00362 a -= nr;<a name="l00363"></a>00363 r = nr+m;<a name="l00364"></a>00364 }<a name="l00365"></a>00365 r >>= 1;<a name="l00366"></a>00366 m >>= 2;<a name="l00367"></a>00367 }<a name="l00368"></a>00368 <span class="keywordflow">while</span>(m);<a name="l00369"></a>00369 <a name="l00370"></a>00370 <span class="comment">// round result</span><a name="l00371"></a>00371 <span class="keywordflow">if</span>(r<a)<a name="l00372"></a>00372 r++;<a name="l00373"></a>00373 <a name="l00374"></a>00374 <span class="keywordflow">return</span> r;<a name="l00375"></a>00375 }<a name="l00376"></a>00376 <a name="l00377"></a>00377 <a name="l00378"></a><a class="code" href="classFix.html#e6">00378</a> <a class="code" href="common_8h.html#a2">EXPORT</a> <a class="code" href="group__fix.html#ga0">fix</a> <a class="code" href="classFix.html#e6">Fix::Log2</a>(<a class="code" href="group__fix.html#ga1">ufix</a> a)<a name="l00379"></a>00379 {<a name="l00380"></a>00380 <span class="comment">// trap 0</span><a name="l00381"></a>00381 <span class="keywordflow">if</span>(a==0)<a name="l00382"></a>00382 <span class="keywordflow">return</span> (<a class="code" href="group__fix.html#ga0">fix</a>)-0x80000000;<a name="l00383"></a>00383 <a name="l00384"></a>00384 <span class="comment">// calculate integer part of result in i</span><a name="l00385"></a>00385 <span class="comment">// and set n = normalised value of a</span><a name="l00386"></a>00386 <a class="code" href="group__integers.html#ga5">int32</a> i=15*0x10000;<a name="l00387"></a>00387 <a class="code" href="group__integers.html#ga2">uint32</a> n=a;<a name="l00388"></a>00388 <span class="keywordflow">if</span>(n<(<a class="code" href="group__integers.html#ga2">uint32</a>)(1<<(32-16)))<a name="l00389"></a>00389 n <<= 16, i -= 16*0x10000;<a name="l00390"></a>00390 <span class="keywordflow">if</span>(n<(<a class="code" href="group__integers.html#ga2">uint32</a>)(1<<(32-8)))<a name="l00391"></a>00391 n <<= 8, i -= 8*0x10000;<a name="l00392"></a>00392 <span class="keywordflow">if</span>(n<(<a class="code" href="group__integers.html#ga2">uint32</a>)(1<<(32-4)))<a name="l00393"></a>00393 n <<= 4, i -= 4*0x10000;<a name="l00394"></a>00394 <span class="keywordflow">if</span>(n<(<a class="code" href="group__integers.html#ga2">uint32</a>)(1<<(32-2)))<a name="l00395"></a>00395 n <<= 2, i -= 2*0x10000;<a name="l00396"></a>00396 <span class="keywordflow">if</span>(n<(<a class="code" href="group__integers.html#ga2">uint32</a>)(1<<(32-1)))<a name="l00397"></a>00397 n <<= 1, i -= 1*0x10000;<a name="l00398"></a>00398 <a name="l00399"></a>00399 <span class="comment">// reduce n to the 23 most significant bits and clear</span><a name="l00400"></a>00400 <span class="comment">// the most significant bit, leaving a 22 bit value in n</span><a name="l00401"></a>00401 n = (n-0x80000000+(1<<8))>>9;<a name="l00402"></a>00402 <a name="l00403"></a>00403 <span class="comment">// calculate fractional part of result (in f) by interpolation of lookup table values</span><a name="l00404"></a>00404 <span class="keyword">static</span> <span class="keyword">const</span> <a class="code" href="group__integers.html#ga5">int32</a> LogTable[] =<a name="l00405"></a>00405 {<a name="l00406"></a>00406 0xffff45e1,<a name="l00407"></a>00407 0x00000000,0x0000b73d,0x00016bad,0x00021d67,0x0002cc7f,0x00037908,0x00042316,0x0004caba,<a name="l00408"></a>00408 0x00057007,0x0006130b,0x0006b3d8,0x0007527c,0x0007ef06,0x00088984,0x00092204,0x0009b892,<a name="l00409"></a>00409 0x000a4d3c,0x000ae00d,0x000b7111,0x000c0053,0x000c8ddd,0x000d19bb,0x000da3f6,0x000e2c98,<a name="l00410"></a>00410 0x000eb3aa,0x000f3935,0x000fbd43,0x00103fdb,0x0010c105,0x001140ca,0x0011bf31,0x00123c42,<a name="l00411"></a>00411 0x0012b803,0x0013327c,0x0013abb4,0x001423b0,0x00149a78,0x00151012,0x00158482,0x0015f7d0,<a name="l00412"></a>00412 0x00166a01,0x0016db19,0x00174b20,0x0017ba19,0x0018280a,0x001894f7,0x001900e6,0x00196bdb,<a name="l00413"></a>00413 0x0019d5da,0x001a3ee8,0x001aa709,0x001b0e41,0x001b7495,0x001bda07,0x001c3e9d,0x001ca259,<a name="l00414"></a>00414 0x001d053f,0x001d6754,0x001dc89a,0x001e2914,0x001e88c7,0x001ee7b4,0x001f45e1,0x001fa34e,<a name="l00415"></a>00415 0x00200000,0x00205bf9,0x0020b73d<a name="l00416"></a>00416 };<a name="l00417"></a>00417 <a class="code" href="group__integers.html#ga5">int32</a> f = <a class="code" href="fix_8cpp.html#a0">Interpolate</a>(LogTable,n,16);<a name="l00418"></a>00418 <a name="l00419"></a>00419 <span class="comment">// scale result to 16 bits (from the 22 bit precision used in lookup table)</span><a name="l00420"></a>00420 f = (f+(1<<(5-1)))>>5;<a name="l00421"></a>00421 <a name="l00422"></a>00422 <span class="comment">// return sum of integer and fractional part</span><a name="l00423"></a>00423 <span class="keywordflow">return</span> i+f;<a name="l00424"></a>00424 }<a name="l00425"></a>00425 <a name="l00426"></a>00426 <a name="l00427"></a><a class="code" href="classFix.html#e7">00427</a> <a class="code" href="common_8h.html#a2">EXPORT</a> <a class="code" href="group__fix.html#ga1">ufix</a> <a class="code" href="classFix.html#e7">Fix::Exp2</a>(<a class="code" href="group__fix.html#ga0">fix</a> a)<a name="l00428"></a>00428 {<a name="l00429"></a>00429 <span class="keywordflow">if</span>(a>=0x00100000)<a name="l00430"></a>00430 <span class="keywordflow">return</span> 0xffffffffu; <span class="comment">// result will be too big so result max value</span><a name="l00431"></a>00431 <a name="l00432"></a>00432 <span class="comment">// special cases for small values</span><a name="l00433"></a>00433 <span class="keywordflow">if</span>(a<-0x000ead96)<a name="l00434"></a>00434 {<a name="l00435"></a>00435 <span class="keywordflow">if</span>(a<-0x00110000)<a name="l00436"></a>00436 <span class="keywordflow">return</span> 0;<a name="l00437"></a>00437 <span class="keywordflow">if</span>(a<-0x000f6a3f)<a name="l00438"></a>00438 <span class="keywordflow">return</span> 1;<a name="l00439"></a>00439 <span class="keywordflow">return</span> 2;<a name="l00440"></a>00440 }
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