annotate src/DLD-FUNCTIONS/syl.cc @ 14138:72c96de7a403 stable

maint: update copyright notices for 2012
author John W. Eaton <jwe@octave.org>
date Mon, 02 Jan 2012 14:25:41 -0500
parents 5fa482628bf6
children 97883071e8e4
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1 /*
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2
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3 Copyright (C) 1996-2012 John W. Eaton
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4
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5 This file is part of Octave.
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6
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7 Octave is free software; you can redistribute it and/or modify it
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8 under the terms of the GNU General Public License as published by the
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9 Free Software Foundation; either version 3 of the License, or (at your
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10 option) any later version.
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11
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12 Octave is distributed in the hope that it will be useful, but WITHOUT
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13 ANY WARRANTY; without even the implied warranty of MERCHANTABILITY or
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14 FITNESS FOR A PARTICULAR PURPOSE. See the GNU General Public License
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15 for more details.
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16
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17 You should have received a copy of the GNU General Public License
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18 along with Octave; see the file COPYING. If not, see
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19 <http://www.gnu.org/licenses/>.
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20
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21 */
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22
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23 // Author: A. S. Hodel <scotte@eng.auburn.edu>
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24
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25 #ifdef HAVE_CONFIG_H
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26 #include <config.h>
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27 #endif
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28
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29 #include "defun-dld.h"
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30 #include "error.h"
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31 #include "gripes.h"
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32 #include "oct-obj.h"
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33 #include "utils.h"
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34
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35 DEFUN_DLD (syl, args, nargout,
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36 "-*- texinfo -*-\n\
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37 @deftypefn {Loadable Function} {@var{x} =} syl (@var{A}, @var{B}, @var{C})\n\
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38 Solve the Sylvester equation\n\
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39 @tex\n\
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40 $$\n\
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41 A X + X B + C = 0\n\
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42 $$\n\
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43 @end tex\n\
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44 @ifnottex\n\
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45 \n\
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46 @example\n\
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47 A X + X B + C = 0\n\
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48 @end example\n\
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49 \n\
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50 @end ifnottex\n\
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51 using standard @sc{lapack} subroutines. For example:\n\
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52 \n\
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53 @example\n\
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54 @group\n\
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55 syl ([1, 2; 3, 4], [5, 6; 7, 8], [9, 10; 11, 12])\n\
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56 @result{} [ -0.50000, -0.66667; -0.66667, -0.50000 ]\n\
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57 @end group\n\
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58 @end example\n\
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59 @end deftypefn")
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60 {
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61 octave_value retval;
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62
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63 int nargin = args.length ();
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64
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65 if (nargin != 3 || nargout > 1)
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66 {
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67 print_usage ();
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68 return retval;
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69 }
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70
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71 octave_value arg_a = args(0);
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72 octave_value arg_b = args(1);
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73 octave_value arg_c = args(2);
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74
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75 octave_idx_type a_nr = arg_a.rows ();
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76 octave_idx_type a_nc = arg_a.columns ();
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77
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78 octave_idx_type b_nr = arg_b.rows ();
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79 octave_idx_type b_nc = arg_b.columns ();
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80
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81 octave_idx_type c_nr = arg_c.rows ();
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82 octave_idx_type c_nc = arg_c.columns ();
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83
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84 int arg_a_is_empty = empty_arg ("syl", a_nr, a_nc);
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85 int arg_b_is_empty = empty_arg ("syl", b_nr, b_nc);
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86 int arg_c_is_empty = empty_arg ("syl", c_nr, c_nc);
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87
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88 bool isfloat = arg_a.is_single_type () || arg_b.is_single_type () ||
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89 arg_c.is_single_type ();
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90
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91 if (arg_a_is_empty > 0 && arg_b_is_empty > 0 && arg_c_is_empty > 0)
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92 if (isfloat)
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93 return octave_value (FloatMatrix ());
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94 else
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95 return octave_value (Matrix ());
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96 else if (arg_a_is_empty || arg_b_is_empty || arg_c_is_empty)
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97 return retval;
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98
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99 // Arguments are not empty, so check for correct dimensions.
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100
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101 if (a_nr != a_nc || b_nr != b_nc)
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102 {
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103 gripe_square_matrix_required ("syl: first two parameters:");
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104 return retval;
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105 }
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106 else if (a_nr != c_nr || b_nr != c_nc)
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107 {
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108 gripe_nonconformant ();
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109 return retval;
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110 }
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111
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112 // Dimensions look o.k., let's solve the problem.
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113 if (isfloat)
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114 {
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115 if (arg_a.is_complex_type ()
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116 || arg_b.is_complex_type ()
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117 || arg_c.is_complex_type ())
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118 {
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119 // Do everything in complex arithmetic;
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121 FloatComplexMatrix ca = arg_a.float_complex_matrix_value ();
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122
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123 if (error_state)
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124 return retval;
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125
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126 FloatComplexMatrix cb = arg_b.float_complex_matrix_value ();
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127
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128 if (error_state)
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129 return retval;
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130
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131 FloatComplexMatrix cc = arg_c.float_complex_matrix_value ();
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132
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133 if (error_state)
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134 return retval;
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135
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136 retval = Sylvester (ca, cb, cc);
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137 }
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138 else
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139 {
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140 // Do everything in real arithmetic.
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141
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142 FloatMatrix ca = arg_a.float_matrix_value ();
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143
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144 if (error_state)
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145 return retval;
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146
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147 FloatMatrix cb = arg_b.float_matrix_value ();
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148
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149 if (error_state)
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150 return retval;
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151
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152 FloatMatrix cc = arg_c.float_matrix_value ();
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153
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154 if (error_state)
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155 return retval;
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156
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157 retval = Sylvester (ca, cb, cc);
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158 }
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159 }
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160 else
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161 {
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162 if (arg_a.is_complex_type ()
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163 || arg_b.is_complex_type ()
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164 || arg_c.is_complex_type ())
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165 {
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166 // Do everything in complex arithmetic;
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167
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168 ComplexMatrix ca = arg_a.complex_matrix_value ();
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169
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170 if (error_state)
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171 return retval;
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172
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173 ComplexMatrix cb = arg_b.complex_matrix_value ();
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174
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175 if (error_state)
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176 return retval;
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177
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178 ComplexMatrix cc = arg_c.complex_matrix_value ();
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179
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180 if (error_state)
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181 return retval;
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182
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183 retval = Sylvester (ca, cb, cc);
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184 }
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185 else
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186 {
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187 // Do everything in real arithmetic.
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188
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189 Matrix ca = arg_a.matrix_value ();
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190
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191 if (error_state)
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192 return retval;
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193
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194 Matrix cb = arg_b.matrix_value ();
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195
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196 if (error_state)
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197 return retval;
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198
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199 Matrix cc = arg_c.matrix_value ();
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200
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201 if (error_state)
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202 return retval;
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203
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204 retval = Sylvester (ca, cb, cc);
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205 }
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206 }
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207
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208 return retval;
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209 }
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210
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211 /*
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212
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213 %!assert(syl ([1, 2; 3, 4], [5, 6; 7, 8], [9, 10; 11, 12]), [-1/2, -2/3; -2/3, -1/2], sqrt (eps));
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214 %!assert(syl (single([1, 2; 3, 4]), single([5, 6; 7, 8]), single([9, 10; 11, 12])), single([-1/2, -2/3; -2/3, -1/2]), sqrt (eps('single')));
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215
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216 %!error <Invalid call to syl> syl ();
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217 %!error <Invalid call to syl> syl (1, 2, 3, 4);
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218 %!error syl ([1, 2; 3, 4], [1, 2, 3; 4, 5, 6], [4, 3]);
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219
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220 */