FreeCalypso > hg > gsm-codec-lib
annotate libgsmefr/az_lsp.c @ 183:452c1d5a6268
libgsmefr BFI w/o data: emit zero output after decoder reset
In real-life usage, each EFR decoder session will most likely begin
with lots of BFI frames before the first real frame arrives. However,
because the spec-defined home state of the decoder is speech rather
than CN, our regular logic for BFI w/o data would have to feed
pseudorandom noise to the decoder (in the "fixed codebook excitation
pulses" part), which is silly to do at the beginning of the decoder
session right out of reset. Therefore, let's check reset_flag_old,
and if we are still in the reset state, simply emit zero output.
author | Mychaela Falconia <falcon@freecalypso.org> |
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date | Tue, 03 Jan 2023 00:12:18 +0000 |
parents | 902bc4b64cc6 |
children | a4d1615e2aa4 |
rev | line source |
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1 /*********************************************************************** |
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2 * |
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3 * FUNCTION: Az_lsp |
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4 * |
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5 * PURPOSE: Compute the LSPs from the LP coefficients (order=10) |
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6 * |
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7 * DESCRIPTION: |
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8 * - The sum and difference filters are computed and divided by |
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9 * 1+z^{-1} and 1-z^{-1}, respectively. |
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10 * |
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11 * f1[i] = a[i] + a[11-i] - f1[i-1] ; i=1,...,5 |
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12 * f2[i] = a[i] - a[11-i] + f2[i-1] ; i=1,...,5 |
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13 * |
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14 * - The roots of F1(z) and F2(z) are found using Chebyshev polynomial |
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15 * evaluation. The polynomials are evaluated at 60 points regularly |
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16 * spaced in the frequency domain. The sign change interval is |
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17 * subdivided 4 times to better track the root. |
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18 * The LSPs are found in the cosine domain [1,-1]. |
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19 * |
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20 * - If less than 10 roots are found, the LSPs from the past frame are |
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21 * used. |
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22 * |
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23 ***********************************************************************/ |
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24 |
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25 #include "gsm_efr.h" |
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26 #include "typedef.h" |
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27 #include "namespace.h" |
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28 #include "basic_op.h" |
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29 #include "oper_32b.h" |
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30 #include "no_count.h" |
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31 #include "cnst.h" |
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32 #include "sig_proc.h" |
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33 |
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34 #include "grid.tab" |
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35 |
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36 /* M = LPC order, NC = M/2 */ |
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37 |
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38 #define NC M/2 |
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39 |
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40 /* local function */ |
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41 |
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42 static Word16 Chebps (Word16 x, Word16 f[], Word16 n); |
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43 |
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44 void Az_lsp ( |
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45 Word16 a[], /* (i) : predictor coefficients */ |
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46 Word16 lsp[], /* (o) : line spectral pairs */ |
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47 Word16 old_lsp[] /* (i) : old lsp[] (in case not found 10 roots) */ |
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48 ) |
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49 { |
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50 Word16 i, j, nf, ip; |
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51 Word16 xlow, ylow, xhigh, yhigh, xmid, ymid, xint; |
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52 Word16 x, y, sign, exp; |
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53 Word16 *coef; |
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54 Word16 f1[M / 2 + 1], f2[M / 2 + 1]; |
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55 Word32 t0; |
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56 |
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57 /*-------------------------------------------------------------* |
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58 * find the sum and diff. pol. F1(z) and F2(z) * |
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59 * F1(z) <--- F1(z)/(1+z**-1) & F2(z) <--- F2(z)/(1-z**-1) * |
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60 * * |
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61 * f1[0] = 1.0; * |
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62 * f2[0] = 1.0; * |
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63 * * |
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64 * for (i = 0; i< NC; i++) * |
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65 * { * |
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66 * f1[i+1] = a[i+1] + a[M-i] - f1[i] ; * |
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67 * f2[i+1] = a[i+1] - a[M-i] + f2[i] ; * |
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68 * } * |
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69 *-------------------------------------------------------------*/ |
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70 |
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71 f1[0] = 1024; move16 (); /* f1[0] = 1.0 */ |
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72 f2[0] = 1024; move16 (); /* f2[0] = 1.0 */ |
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73 |
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74 for (i = 0; i < NC; i++) |
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75 { |
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76 t0 = L_mult (a[i + 1], 8192); /* x = (a[i+1] + a[M-i]) >> 2 */ |
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77 t0 = L_mac (t0, a[M - i], 8192); |
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78 x = extract_h (t0); |
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79 /* f1[i+1] = a[i+1] + a[M-i] - f1[i] */ |
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80 f1[i + 1] = sub (x, f1[i]);move16 (); |
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81 |
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82 t0 = L_mult (a[i + 1], 8192); /* x = (a[i+1] - a[M-i]) >> 2 */ |
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83 t0 = L_msu (t0, a[M - i], 8192); |
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84 x = extract_h (t0); |
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85 /* f2[i+1] = a[i+1] - a[M-i] + f2[i] */ |
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86 f2[i + 1] = add (x, f2[i]);move16 (); |
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87 } |
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88 |
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89 /*-------------------------------------------------------------* |
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90 * find the LSPs using the Chebychev pol. evaluation * |
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91 *-------------------------------------------------------------*/ |
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92 |
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93 nf = 0; move16 (); /* number of found frequencies */ |
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94 ip = 0; move16 (); /* indicator for f1 or f2 */ |
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95 |
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96 coef = f1; move16 (); |
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97 |
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98 xlow = grid[0]; move16 (); |
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99 ylow = Chebps (xlow, coef, NC);move16 (); |
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100 |
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101 j = 0; |
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102 test (); test (); |
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103 while ( (nf < M) && (j < grid_points) ) |
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104 /* while ((sub (nf, M) < 0) && (sub (j, grid_points) < 0)) */ |
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105 { |
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106 j++; |
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107 xhigh = xlow; move16 (); |
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108 yhigh = ylow; move16 (); |
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109 xlow = grid[j]; move16 (); |
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110 ylow = Chebps (xlow, coef, NC); |
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111 move16 (); |
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112 |
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113 test (); |
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114 if (L_mult (ylow, yhigh) <= (Word32) 0L) |
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115 { |
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116 |
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117 /* divide 4 times the interval */ |
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118 |
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119 for (i = 0; i < 4; i++) |
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120 { |
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121 /* xmid = (xlow + xhigh)/2 */ |
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122 xmid = add (shr (xlow, 1), shr (xhigh, 1)); |
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123 ymid = Chebps (xmid, coef, NC); |
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124 move16 (); |
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125 |
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126 test (); |
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127 if (L_mult (ylow, ymid) <= (Word32) 0L) |
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128 { |
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129 yhigh = ymid; move16 (); |
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130 xhigh = xmid; move16 (); |
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131 } |
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132 else |
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133 { |
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134 ylow = ymid; move16 (); |
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135 xlow = xmid; move16 (); |
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136 } |
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137 } |
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138 |
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139 /*-------------------------------------------------------------* |
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140 * Linear interpolation * |
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141 * xint = xlow - ylow*(xhigh-xlow)/(yhigh-ylow); * |
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142 *-------------------------------------------------------------*/ |
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143 |
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144 x = sub (xhigh, xlow); |
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145 y = sub (yhigh, ylow); |
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146 |
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147 test (); |
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148 if (y == 0) |
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149 { |
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150 xint = xlow; move16 (); |
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151 } |
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152 else |
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153 { |
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154 sign = y; move16 (); |
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155 y = abs_s (y); |
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156 exp = norm_s (y); |
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157 y = shl (y, exp); |
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158 y = div_s ((Word16) 16383, y); |
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159 t0 = L_mult (x, y); |
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160 t0 = L_shr (t0, sub (20, exp)); |
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161 y = extract_l (t0); /* y= (xhigh-xlow)/(yhigh-ylow) */ |
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162 |
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163 test (); |
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164 if (sign < 0) |
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165 y = negate (y); |
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166 |
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167 t0 = L_mult (ylow, y); |
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168 t0 = L_shr (t0, 11); |
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169 xint = sub (xlow, extract_l (t0)); /* xint = xlow - ylow*y */ |
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170 } |
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171 |
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172 lsp[nf] = xint; move16 (); |
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173 xlow = xint; move16 (); |
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174 nf++; |
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175 |
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176 test (); |
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177 if (ip == 0) |
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178 { |
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179 ip = 1; move16 (); |
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180 coef = f2; move16 (); |
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181 } |
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182 else |
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183 { |
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184 ip = 0; move16 (); |
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185 coef = f1; move16 (); |
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186 } |
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187 ylow = Chebps (xlow, coef, NC); |
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188 move16 (); |
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189 |
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190 } |
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191 test (); test (); |
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192 } |
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193 |
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194 /* Check if M roots found */ |
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195 |
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196 test (); |
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197 if (sub (nf, M) < 0) |
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198 { |
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199 for (i = 0; i < M; i++) |
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200 { |
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201 lsp[i] = old_lsp[i]; move16 (); |
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202 } |
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203 |
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204 } |
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205 return; |
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206 } |
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207 |
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208 /************************************************************************ |
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209 * |
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210 * FUNCTION: Chebps |
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211 * |
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212 * PURPOSE: Evaluates the Chebyshev polynomial series |
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213 * |
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214 * DESCRIPTION: |
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215 * - The polynomial order is n = m/2 = 5 |
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216 * - The polynomial F(z) (F1(z) or F2(z)) is given by |
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217 * F(w) = 2 exp(-j5w) C(x) |
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218 * where |
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219 * C(x) = T_n(x) + f(1)T_n-1(x) + ... +f(n-1)T_1(x) + f(n)/2 |
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220 * and T_m(x) = cos(mw) is the mth order Chebyshev polynomial ( x=cos(w) ) |
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221 * - The function returns the value of C(x) for the input x. |
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222 * |
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223 ***********************************************************************/ |
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224 |
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225 static Word16 Chebps (Word16 x, Word16 f[], Word16 n) |
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226 { |
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227 Word16 i, cheb; |
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228 Word16 b0_h, b0_l, b1_h, b1_l, b2_h, b2_l; |
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229 Word32 t0; |
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230 |
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231 b2_h = 256; move16 (); /* b2 = 1.0 */ |
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232 b2_l = 0; move16 (); |
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233 |
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234 t0 = L_mult (x, 512); /* 2*x */ |
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235 t0 = L_mac (t0, f[1], 8192); /* + f[1] */ |
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236 L_Extract (t0, &b1_h, &b1_l); /* b1 = 2*x + f[1] */ |
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237 |
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238 for (i = 2; i < n; i++) |
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239 { |
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240 t0 = Mpy_32_16 (b1_h, b1_l, x); /* t0 = 2.0*x*b1 */ |
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241 t0 = L_shl (t0, 1); |
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242 t0 = L_mac (t0, b2_h, (Word16) 0x8000); /* t0 = 2.0*x*b1 - b2 */ |
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243 t0 = L_msu (t0, b2_l, 1); |
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244 t0 = L_mac (t0, f[i], 8192); /* t0 = 2.0*x*b1 - b2 + f[i] */ |
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245 |
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246 L_Extract (t0, &b0_h, &b0_l); /* b0 = 2.0*x*b1 - b2 + f[i]*/ |
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247 |
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248 b2_l = b1_l; move16 (); /* b2 = b1; */ |
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249 b2_h = b1_h; move16 (); |
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250 b1_l = b0_l; move16 (); /* b1 = b0; */ |
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251 b1_h = b0_h; move16 (); |
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252 } |
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253 |
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254 t0 = Mpy_32_16 (b1_h, b1_l, x); /* t0 = x*b1; */ |
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255 t0 = L_mac (t0, b2_h, (Word16) 0x8000); /* t0 = x*b1 - b2 */ |
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256 t0 = L_msu (t0, b2_l, 1); |
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257 t0 = L_mac (t0, f[i], 4096); /* t0 = x*b1 - b2 + f[i]/2 */ |
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258 |
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259 t0 = L_shl (t0, 6); |
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260 |
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261 cheb = extract_h (t0); |
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262 |
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263 return (cheb); |
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264 } |