/* ---------------------------------------------------------------------- * Copyright (C) 2010-2013 ARM Limited. All rights reserved. * * $Date: 17. January 2013 * $Revision: V1.4.1 * * Project: CMSIS DSP Library * Title: arm_rfft_init_f32.c * * Description: RFFT & RIFFT Floating point initialisation function * * Target Processor: Cortex-M4/Cortex-M3/Cortex-M0 * * Redistribution and use in source and binary forms, with or without * modification, are permitted provided that the following conditions * are met: * - Redistributions of source code must retain the above copyright * notice, this list of conditions and the following disclaimer. * - Redistributions in binary form must reproduce the above copyright * notice, this list of conditions and the following disclaimer in * the documentation and/or other materials provided with the * distribution. * - Neither the name of ARM LIMITED nor the names of its contributors * may be used to endorse or promote products derived from this * software without specific prior written permission. * * THIS SOFTWARE IS PROVIDED BY THE COPYRIGHT HOLDERS AND CONTRIBUTORS * "AS IS" AND ANY EXPRESS OR IMPLIED WARRANTIES, INCLUDING, BUT NOT * LIMITED TO, THE IMPLIED WARRANTIES OF MERCHANTABILITY AND FITNESS * FOR A PARTICULAR PURPOSE ARE DISCLAIMED. IN NO EVENT SHALL THE * COPYRIGHT OWNER OR CONTRIBUTORS BE LIABLE FOR ANY DIRECT, INDIRECT, * INCIDENTAL, SPECIAL, EXEMPLARY, OR CONSEQUENTIAL DAMAGES (INCLUDING, * BUT NOT LIMITED TO, PROCUREMENT OF SUBSTITUTE GOODS OR SERVICES; * LOSS OF USE, DATA, OR PROFITS; OR BUSINESS INTERRUPTION) HOWEVER * CAUSED AND ON ANY THEORY OF LIABILITY, WHETHER IN CONTRACT, STRICT * LIABILITY, OR TORT (INCLUDING NEGLIGENCE OR OTHERWISE) ARISING IN * ANY WAY OUT OF THE USE OF THIS SOFTWARE, EVEN IF ADVISED OF THE * POSSIBILITY OF SUCH DAMAGE. * -------------------------------------------------------------------- */ #include "arm_math.h" /** * @ingroup groupTransforms */ /** * @addtogroup RealFFT * @{ */ /** * \par * Generation of realCoefA array: * \par * n = 4096 *
for (i = 0; i < n; i++) * { * pATable[2 * i] = 0.5 * (1.0 - sin (2 * PI / (double) (2 * n) * (double) i)); * pATable[2 * i + 1] = 0.5 * (-1.0 * cos (2 * PI / (double) (2 * n) * (double) i)); * }*/ static const float32_t realCoefA[8192] = { 0.500000000000000f, -0.500000000000000f, 0.499616503715515f, -0.499999850988388f, 0.499233007431030f, -0.499999403953552f, 0.498849511146545f, -0.499998688697815f, 0.498466014862061f, -0.499997645616531f, 0.498082518577576f, -0.499996334314346f, 0.497699022293091f, -0.499994695186615f, 0.497315555810928f, -0.499992787837982f, 0.496932059526443f, -0.499990582466125f, 0.496548563241959f, -0.499988079071045f, 0.496165096759796f, -0.499985307455063f, 0.495781600475311f, -0.499982208013535f, 0.495398133993149f, -0.499978810548782f, 0.495014637708664f, -0.499975144863129f, 0.494631171226501f, -0.499971181154251f, 0.494247704744339f, -0.499966919422150f, 0.493864238262177f, -0.499962359666824f, 0.493480771780014f, -0.499957501888275f, 0.493097305297852f, 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0.409611344337463f, 0.491762012243271f, 0.409988552331924f, 0.491831213235855f, 0.410365819931030f, 0.491900116205215f, 0.410743117332459f, 0.491968721151352f, 0.411120474338531f, 0.492037028074265f, 0.411497890949249f, 0.492105036973953f, 0.411875367164612f, 0.492172777652740f, 0.412252873182297f, 0.492240220308304f, 0.412630438804626f, 0.492307394742966f, 0.413008064031601f, 0.492374241352081f, 0.413385748863220f, 0.492440819740295f, 0.413763463497162f, 0.492507129907608f, 0.414141237735748f, 0.492573112249374f, 0.414519041776657f, 0.492638826370239f, 0.414896935224533f, 0.492704242467880f, 0.415274858474731f, 0.492769360542297f, 0.415652841329575f, 0.492834210395813f, 0.416030853986740f, 0.492898762226105f, 0.416408926248550f, 0.492963016033173f, 0.416787058115005f, 0.493026971817017f, 0.417165219783783f, 0.493090659379959f, 0.417543441057205f, 0.493154048919678f, 0.417921721935272f, 0.493217140436172f, 0.418300032615662f, 0.493279963731766f, 0.418678402900696f, 0.493342459201813f, 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0.428532034158707f, 0.494865983724594f, 0.428911596536636f, 0.494920641183853f, 0.429291218519211f, 0.494975030422211f, 0.429670870304108f, 0.495029091835022f, 0.430050581693649f, 0.495082914829254f, 0.430430322885513f, 0.495136409997940f, 0.430810123682022f, 0.495189607143402f, 0.431189924478531f, 0.495242536067963f, 0.431569814682007f, 0.495295166969299f, 0.431949704885483f, 0.495347499847412f, 0.432329654693604f, 0.495399564504623f, 0.432709634304047f, 0.495451331138611f, 0.433089673519135f, 0.495502769947052f, 0.433469742536545f, 0.495553970336914f, 0.433849841356277f, 0.495604842901230f, 0.434229999780655f, 0.495655417442322f, 0.434610158205032f, 0.495705723762512f, 0.434990376234055f, 0.495755732059479f, 0.435370653867722f, 0.495805442333221f, 0.435750931501389f, 0.495854884386063f, 0.436131268739700f, 0.495903998613358f, 0.436511665582657f, 0.495952844619751f, 0.436892062425613f, 0.496001392602921f, 0.437272518873215f, 0.496049642562866f, 0.437653005123138f, 0.496097624301910f, 0.438033521175385f, 0.496145308017731f, 0.438414067029953f, 0.496192663908005f, 0.438794672489166f, 0.496239781379700f, 0.439175277948380f, 0.496286571025848f, 0.439555943012238f, 0.496333062648773f, 0.439936667680740f, 0.496379286050797f, 0.440317392349243f, 0.496425211429596f, 0.440698176622391f, 0.496470838785172f, 0.441078960895538f, 0.496516168117523f, 0.441459804773331f, 0.496561229228973f, 0.441840678453445f, 0.496605962514877f, 0.442221581935883f, 0.496650427579880f, 0.442602545022964f, 0.496694594621658f, 0.442983508110046f, 0.496738493442535f, 0.443364530801773f, 0.496782064437866f, 0.443745553493500f, 0.496825367212296f, 0.444126635789871f, 0.496868371963501f, 0.444507747888565f, 0.496911078691483f, 0.444888889789581f, 0.496953487396240f, 0.445270061492920f, 0.496995598077774f, 0.445651292800903f, 0.497037440538406f, 0.446032524108887f, 0.497078984975815f, 0.446413785219193f, 0.497120231389999f, 0.446795076131821f, 0.497161179780960f, 0.447176426649094f, 0.497201830148697f, 0.447557777166367f, 0.497242212295532f, 0.447939187288284f, 0.497282296419144f, 0.448320597410202f, 0.497322082519531f, 0.448702067136765f, 0.497361570596695f, 0.449083566665649f, 0.497400760650635f, 0.449465066194534f, 0.497439652681351f, 0.449846625328064f, 0.497478276491165f, 0.450228184461594f, 0.497516602277756f, 0.450609803199768f, 0.497554630041122f, 0.450991421937943f, 0.497592359781265f, 0.451373100280762f, 0.497629791498184f, 0.451754778623581f, 0.497666954994202f, 0.452136516571045f, 0.497703820466995f, 0.452518254518509f, 0.497740387916565f, 0.452900022268295f, 0.497776657342911f, 0.453281819820404f, 0.497812628746033f, 0.453663676977158f, 0.497848302125931f, 0.454045534133911f, 0.497883707284927f, 0.454427421092987f, 0.497918814420700f, 0.454809308052063f, 0.497953623533249f, 0.455191254615784f, 0.497988134622574f, 0.455573230981827f, 0.498022347688675f, 0.455955207347870f, 0.498056292533875f, 0.456337243318558f, 0.498089909553528f, 0.456719279289246f, 0.498123258352280f, 0.457101345062256f, 0.498156309127808f, 0.457483440637589f, 0.498189061880112f, 0.457865566015244f, 0.498221516609192f, 0.458247691392899f, 0.498253703117371f, 0.458629876375198f, 0.498285561800003f, 0.459012061357498f, 0.498317152261734f, 0.459394276142120f, 0.498348444700241f, 0.459776520729065f, 0.498379439115524f, 0.460158795118332f, 0.498410135507584f, 0.460541069507599f, 0.498440563678741f, 0.460923373699188f, 0.498470664024353f, 0.461305707693100f, 0.498500496149063f, 0.461688071489334f, 0.498530030250549f, 0.462070435285568f, 0.498559266328812f, 0.462452858686447f, 0.498588204383850f, 0.462835282087326f, 0.498616874217987f, 0.463217705488205f, 0.498645216226578f, 0.463600188493729f, 0.498673290014267f, 0.463982671499252f, 0.498701065778732f, 0.464365184307098f, 0.498728543519974f, 0.464747726917267f, 0.498755723237991f, 0.465130269527435f, 0.498782604932785f, 0.465512841939926f, 0.498809218406677f, 0.465895414352417f, 0.498835533857346f, 0.466278046369553f, 0.498861521482468f, 0.466660678386688f, 0.498887240886688f, 0.467043310403824f, 0.498912662267685f, 0.467426002025604f, 0.498937815427780f, 0.467808693647385f, 0.498962640762329f, 0.468191385269165f, 0.498987197875977f, 0.468574106693268f, 0.499011427164078f, 0.468956857919693f, 0.499035388231277f, 0.469339638948441f, 0.499059051275253f, 0.469722419977188f, 0.499082416296005f, 0.470105201005936f, 0.499105513095856f, 0.470488041639328f, 0.499128282070160f, 0.470870882272720f, 0.499150782823563f, 0.471253722906113f, 0.499172955751419f, 0.471636593341827f, 0.499194860458374f, 0.472019463777542f, 0.499216467142105f, 0.472402364015579f, 0.499237775802612f, 0.472785294055939f, 0.499258816242218f, 0.473168224096298f, 0.499279528856277f, 0.473551183938980f, 0.499299973249435f, 0.473934143781662f, 0.499320119619370f, 0.474317133426666f, 0.499339967966080f, 0.474700123071671f, 0.499359518289566f, 0.475083142518997f, 0.499378770589828f, 0.475466161966324f, 0.499397724866867f, 0.475849211215973f, 0.499416410923004f, 0.476232260465622f, 0.499434769153595f, 0.476615339517593f, 0.499452859163284f, 0.476998418569565f, 0.499470651149750f, 0.477381497621536f, 0.499488145112991f, 0.477764606475830f, 0.499505341053009f, 0.478147745132446f, 0.499522238969803f, 0.478530883789063f, 0.499538868665695f, 0.478914022445679f, 0.499555170536041f, 0.479297190904617f, 0.499571204185486f, 0.479680359363556f, 0.499586939811707f, 0.480063527822495f, 0.499602377414703f, 0.480446726083755f, 0.499617516994476f, 0.480829954147339f, 0.499632388353348f, 0.481213152408600f, 0.499646931886673f, 0.481596380472183f, 0.499661177396774f, 0.481979638338089f, 0.499675154685974f, 0.482362866401672f, 0.499688833951950f, 0.482746154069901f, 0.499702215194702f, 0.483129411935806f, 0.499715298414230f, 0.483512699604034f, 0.499728083610535f, 0.483895987272263f, 0.499740600585938f, 0.484279274940491f, 0.499752789735794f, 0.484662592411041f, 0.499764710664749f, 0.485045909881592f, 0.499776333570480f, 0.485429257154465f, 0.499787658452988f, 0.485812574625015f, 0.499798685312271f, 0.486195921897888f, 0.499809414148331f, 0.486579269170761f, 0.499819844961166f, 0.486962646245956f, 0.499830007553101f, 0.487346023321152f, 0.499839842319489f, 0.487729400396347f, 0.499849408864975f, 0.488112777471542f, 0.499858677387238f, 0.488496154546738f, 0.499867647886276f, 0.488879561424255f, 0.499876320362091f, 0.489262968301773f, 0.499884694814682f, 0.489646375179291f, 0.499892801046371f, 0.490029782056808f, 0.499900579452515f, 0.490413218736649f, 0.499908089637756f, 0.490796625614166f, 0.499915301799774f, 0.491180062294006f, 0.499922215938568f, 0.491563498973846f, 0.499928832054138f, 0.491946935653687f, 0.499935150146484f, 0.492330402135849f, 0.499941170215607f, 0.492713838815689f, 0.499946922063828f, 0.493097305297852f, 0.499952346086502f, 0.493480771780014f, 0.499957501888275f, 0.493864238262177f, 0.499962359666824f, 0.494247704744339f, 0.499966919422150f, 0.494631171226501f, 0.499971181154251f, 0.495014637708664f, 0.499975144863129f, 0.495398133993149f, 0.499978810548782f, 0.495781600475311f, 0.499982208013535f, 0.496165096759796f, 0.499985307455063f, 0.496548563241959f, 0.499988079071045f, 0.496932059526443f, 0.499990582466125f, 0.497315555810928f, 0.499992787837982f, 0.497699022293091f, 0.499994695186615f, 0.498082518577576f, 0.499996334314346f, 0.498466014862061f, 0.499997645616531f, 0.498849511146545f, 0.499998688697815f, 0.499233007431030f, 0.499999403953552f, 0.499616503715515f, 0.499999850988388f, }; /** * \par * Generation of realCoefB array: * \par * n = 4096 *
for (i = 0; i < n; i++) * { * pBTable[2 * i] = 0.5 * (1.0 + sin (2 * PI / (double) (2 * n) * (double) i)); * pBTable[2 * i + 1] = 0.5 * (1.0 * cos (2 * PI / (double) (2 * n) * (double) i)); * }* */ static const float32_t realCoefB[8192] = { 0.500000000000000f, 0.500000000000000f, 0.500383496284485f, 0.499999850988388f, 0.500766992568970f, 0.499999403953552f, 0.501150488853455f, 0.499998688697815f, 0.501533985137939f, 0.499997645616531f, 0.501917481422424f, 0.499996334314346f, 0.502300977706909f, 0.499994695186615f, 0.502684473991394f, 0.499992787837982f, 0.503067970275879f, 0.499990582466125f, 0.503451406955719f, 0.499988079071045f, 0.503834903240204f, 0.499985307455063f, 0.504218399524689f, 0.499982208013535f, 0.504601895809174f, 0.499978810548782f, 0.504985332489014f, 0.499975144863129f, 0.505368828773499f, 0.499971181154251f, 0.505752325057983f, 0.499966919422150f, 0.506135761737823f, 0.499962359666824f, 0.506519258022308f, 0.499957501888275f, 0.506902694702148f, 0.499952346086502f, 0.507286131381989f, 0.499946922063828f, 0.507669627666473f, 0.499941170215607f, 0.508053064346313f, 0.499935150146484f, 0.508436501026154f, 0.499928832054138f, 0.508819937705994f, 0.499922215938568f, 0.509203374385834f, 0.499915301799774f, 0.509586811065674f, 0.499908089637756f, 0.509970188140869f, 0.499900579452515f, 0.510353624820709f, 0.499892801046371f, 0.510737061500549f, 0.499884694814682f, 0.511120438575745f, 0.499876320362091f, 0.511503815650940f, 0.499867647886276f, 0.511887252330780f, 0.499858677387238f, 0.512270629405975f, 0.499849408864975f, 0.512654006481171f, 0.499839842319489f, 0.513037383556366f, 0.499830007553101f, 0.513420701026917f, 0.499819844961166f, 0.513804078102112f, 0.499809414148331f, 0.514187395572662f, 0.499798685312271f, 0.514570772647858f, 0.499787658452988f, 0.514954090118408f, 0.499776333570480f, 0.515337407588959f, 0.499764710664749f, 0.515720725059509f, 0.499752789735794f, 0.516103982925415f, 0.499740600585938f, 0.516487300395966f, 0.499728083610535f, 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-0.499978810548782f, 0.504218399524689f, -0.499982208013535f, 0.503834903240204f, -0.499985307455063f, 0.503451406955719f, -0.499988079071045f, 0.503067970275879f, -0.499990582466125f, 0.502684473991394f, -0.499992787837982f, 0.502300977706909f, -0.499994695186615f, 0.501917481422424f, -0.499996334314346f, 0.501533985137939f, -0.499997645616531f, 0.501150488853455f, -0.499998688697815f, 0.500766992568970f, -0.499999403953552f, 0.500383496284485f, -0.499999850988388f, }; /** * @brief Initialization function for the floating-point RFFT/RIFFT. * @deprecated Do not use this function. It has been superceded by \ref arm_rfft_fast_init_f32 and will be removed * in the future. * @param[in,out] *S points to an instance of the floating-point RFFT/RIFFT structure. * @param[in,out] *S_CFFT points to an instance of the floating-point CFFT/CIFFT structure. * @param[in] fftLenReal length of the FFT. * @param[in] ifftFlagR flag that selects forward (ifftFlagR=0) or inverse (ifftFlagR=1) transform. * @param[in] bitReverseFlag flag that enables (bitReverseFlag=1) or disables (bitReverseFlag=0) bit reversal of output. * @return The function returns ARM_MATH_SUCCESS if initialization is successful or ARM_MATH_ARGUMENT_ERROR if
fftLenReal
is not a supported value.
*
* \par Description:
* \par
* The parameter fftLenReal
Specifies length of RFFT/RIFFT Process. Supported FFT Lengths are 128, 512, 2048.
* \par
* The parameter ifftFlagR
controls whether a forward or inverse transform is computed.
* Set(=1) ifftFlagR to calculate RIFFT, otherwise RFFT is calculated.
* \par
* The parameter bitReverseFlag
controls whether output is in normal order or bit reversed order.
* Set(=1) bitReverseFlag for output to be in normal order otherwise output is in bit reversed order.
* \par
* This function also initializes Twiddle factor table.
*/
arm_status arm_rfft_init_f32(
arm_rfft_instance_f32 * S,
arm_cfft_radix4_instance_f32 * S_CFFT,
uint32_t fftLenReal,
uint32_t ifftFlagR,
uint32_t bitReverseFlag)
{
/* Initialise the default arm status */
arm_status status = ARM_MATH_SUCCESS;
/* Initialize the Real FFT length */
S->fftLenReal = (uint16_t) fftLenReal;
/* Initialize the Complex FFT length */
S->fftLenBy2 = (uint16_t) fftLenReal / 2u;
/* Initialize the Twiddle coefficientA pointer */
S->pTwiddleAReal = (float32_t *) realCoefA;
/* Initialize the Twiddle coefficientB pointer */
S->pTwiddleBReal = (float32_t *) realCoefB;
/* Initialize the Flag for selection of RFFT or RIFFT */
S->ifftFlagR = (uint8_t) ifftFlagR;
/* Initialize the Flag for calculation Bit reversal or not */
S->bitReverseFlagR = (uint8_t) bitReverseFlag;
/* Initializations of structure parameters depending on the FFT length */
switch (S->fftLenReal)
{
/* Init table modifier value */
case 8192u:
S->twidCoefRModifier = 1u;
break;
case 2048u:
S->twidCoefRModifier = 4u;
break;
case 512u:
S->twidCoefRModifier = 16u;
break;
case 128u:
S->twidCoefRModifier = 64u;
break;
default:
/* Reporting argument error if rfftSize is not valid value */
status = ARM_MATH_ARGUMENT_ERROR;
break;
}
/* Init Complex FFT Instance */
S->pCfft = S_CFFT;
if(S->ifftFlagR)
{
/* Initializes the CIFFT Module for fftLenreal/2 length */
arm_cfft_radix4_init_f32(S->pCfft, S->fftLenBy2, 1u, 0u);
}
else
{
/* Initializes the CFFT Module for fftLenreal/2 length */
arm_cfft_radix4_init_f32(S->pCfft, S->fftLenBy2, 0u, 0u);
}
/* return the status of RFFT Init function */
return (status);
}
/**
* @} end of RealFFT group
*/