annotate src/xdiv.cc @ 767:42731861ee09

[project @ 1994-10-05 21:26:54 by jwe]
author jwe
date Wed, 05 Oct 1994 21:32:24 +0000
parents 393e95f46b51
children 0494ae4d384c
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1 // xdiv.cc -*- C++ -*-
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2 /*
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3
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4 Copyright (C) 1992, 1993, 1994 John W. Eaton
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5
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6 This file is part of Octave.
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7
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8 Octave is free software; you can redistribute it and/or modify it
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9 under the terms of the GNU General Public License as published by the
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10 Free Software Foundation; either version 2, or (at your option) any
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11 later version.
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12
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13 Octave is distributed in the hope that it will be useful, but WITHOUT
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14 ANY WARRANTY; without even the implied warranty of MERCHANTABILITY or
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15 FITNESS FOR A PARTICULAR PURPOSE. See the GNU General Public License
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16 for more details.
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17
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18 You should have received a copy of the GNU General Public License
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19 along with Octave; see the file COPYING. If not, write to the Free
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20 Software Foundation, 675 Mass Ave, Cambridge, MA 02139, USA.
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21
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22 */
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23
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24 #ifdef HAVE_CONFIG_H
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25 #include "config.h"
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26 #endif
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27
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28 #include <assert.h>
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29 #include <Complex.h>
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30
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31 #include "xdiv.h"
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32 #include "dMatrix.h"
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33 #include "CMatrix.h"
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34 #include "tree-const.h"
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35 #include "error.h"
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36
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37 static inline int
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38 result_ok (int info, double rcond, int warn = 1)
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39 {
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40 assert (info != -1);
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41
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42 if (info == -2)
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43 {
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44 error ("matrix singular to machine precision, rcond = %g", rcond);
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45 return 0;
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46 }
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47 else
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48 return 1;
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49 }
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50
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51 static inline int
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52 mx_leftdiv_conform (int a_nr, int a_nc, int b_nr, int warn = 1)
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53 {
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54 if (a_nr != b_nr)
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55 {
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56 error ("number of rows must be the same for left division");
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57 return 0;
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58 }
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59
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60 return 1;
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61 }
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62
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63 static inline int
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64 mx_div_conform (int b_nr, int b_nc, int a_nc, int warn = 1)
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65 {
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66 if (a_nc != b_nc)
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67 {
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68 error ("number of columns must be the same for right division");
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69 return 0;
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70 }
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71
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72 return 1;
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73 }
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74
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75 // Right division functions.
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76 //
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77 // op2 / op1: m cm
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78 // +-- +---+----+
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79 // matrix | 1 | 3 |
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80 // +---+----+
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81 // complex_matrix | 2 | 4 |
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82 // +---+----+
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83
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84 // -*- 1 -*-
1
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85 tree_constant
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86 xdiv (const Matrix& a, const Matrix& b)
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87 {
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88 if (! mx_div_conform (b.rows (), b.columns (), a.columns ()))
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89 return tree_constant ();
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90
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91 Matrix atmp = a.transpose ();
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92 Matrix btmp = b.transpose ();
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93
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94 int info;
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95 if (btmp.rows () == btmp.columns ())
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96 {
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97 double rcond = 0.0;
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98 Matrix result = btmp.solve (atmp, info, rcond);
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99 if (result_ok (info, rcond))
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100 return tree_constant (result.transpose ());
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101 }
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102
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103 int rank;
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104 Matrix result = btmp.lssolve (atmp, info, rank);
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105
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106 return tree_constant (result.transpose ());
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107 }
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108
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109 // -*- 2 -*-
1
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110 tree_constant
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111 xdiv (const Matrix& a, const ComplexMatrix& b)
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112 {
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113 if (! mx_div_conform (b.rows (), b.columns (), a.columns ()))
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114 return tree_constant ();
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115
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116 Matrix atmp = a.transpose ();
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117 ComplexMatrix btmp = b.hermitian ();
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118
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119 int info;
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120 if (btmp.rows () == btmp.columns ())
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121 {
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122 double rcond = 0.0;
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123 ComplexMatrix result = btmp.solve (atmp, info, rcond);
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124 if (result_ok (info, rcond))
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125 return tree_constant (result.hermitian ());
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126 }
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127
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128 int rank;
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129 ComplexMatrix result = btmp.lssolve (atmp, info, rank);
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130
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131 return tree_constant (result.hermitian ());
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132 }
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133
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134 // -*- 3 -*-
1
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135 tree_constant
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136 xdiv (const ComplexMatrix& a, const Matrix& b)
1
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137 {
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138 if (! mx_div_conform (b.rows (), b.columns (), a.columns ()))
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139 return tree_constant ();
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140
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141 ComplexMatrix atmp = a.hermitian ();
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142 Matrix btmp = b.transpose ();
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143
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144 int info;
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145 if (btmp.rows () == btmp.columns ())
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146 {
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147 double rcond = 0.0;
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148 ComplexMatrix result = btmp.solve (atmp, info, rcond);
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149 if (result_ok (info, rcond))
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150 return tree_constant (result.hermitian ());
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151 }
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152
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153 int rank;
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154 ComplexMatrix result = btmp.lssolve (atmp, info, rank);
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155
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156 return tree_constant (result.hermitian ());
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157 }
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158
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159 // -*- 4 -*-
1
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160 tree_constant
164
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161 xdiv (const ComplexMatrix& a, const ComplexMatrix& b)
1
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162 {
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163 if (! mx_div_conform (b.rows (), b.columns (), a.columns ()))
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164 return tree_constant ();
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165
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166 ComplexMatrix atmp = a.hermitian ();
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167 ComplexMatrix btmp = b.hermitian ();
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168
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169 int info;
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170 if (btmp.rows () == btmp.columns ())
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171 {
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172 double rcond = 0.0;
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173 ComplexMatrix result = btmp.solve (atmp, info, rcond);
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174 if (result_ok (info, rcond))
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175 return tree_constant (result.hermitian ());
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176 }
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177
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178 int rank;
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179 ComplexMatrix result = btmp.lssolve (atmp, info, rank);
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180
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181 return tree_constant (result.hermitian ());
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182 }
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183
767
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184 // Funny element by element division operations.
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185 //
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186 // op2 \ op1: s cs
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187 // +-- +---+----+
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188 // matrix | 1 | 3 |
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189 // +---+----+
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190 // complex_matrix | 2 | 4 |
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191 // +---+----+
1
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192
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193 tree_constant
164
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194 x_el_div (double a, const Matrix& b)
1
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195 {
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196 int nr = b.rows ();
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197 int nc = b.columns ();
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198
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199 Matrix result (nr, nc);
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200
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201 for (int j = 0; j < nc; j++)
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202 for (int i = 0; i < nr; i++)
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203 result.elem (i, j) = a / b.elem (i, j);
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204
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205 return tree_constant (result);
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206 }
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207
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208 tree_constant
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209 x_el_div (double a, const ComplexMatrix& b)
1
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210 {
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211 int nr = b.rows ();
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212 int nc = b.columns ();
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213
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214 ComplexMatrix result (nr, nc);
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215
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216 for (int j = 0; j < nc; j++)
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217 for (int i = 0; i < nr; i++)
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218 result.elem (i, j) = a / b.elem (i, j);
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219
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220 return tree_constant (result);
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221 }
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222
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223 tree_constant
164
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224 x_el_div (const Complex a, const Matrix& b)
1
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225 {
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226 int nr = b.rows ();
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227 int nc = b.columns ();
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228
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229 ComplexMatrix result (nr, nc);
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230
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231 for (int j = 0; j < nc; j++)
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232 for (int i = 0; i < nr; i++)
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233 result.elem (i, j) = a / b.elem (i, j);
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234
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235 return tree_constant (result);
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236 }
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237
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238 tree_constant
164
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239 x_el_div (const Complex a, const ComplexMatrix& b)
1
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240 {
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241 int nr = b.rows ();
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242 int nc = b.columns ();
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243
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244 ComplexMatrix result (nr, nc);
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245
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246 for (int j = 0; j < nc; j++)
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247 for (int i = 0; i < nr; i++)
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248 result.elem (i, j) = a / b.elem (i, j);
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249
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250 return tree_constant (result);
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251 }
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252
767
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253 // Left division functions.
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254 //
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255 // op2 \ op1: m cm
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256 // +-- +---+----+
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257 // matrix | 1 | 3 |
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258 // +---+----+
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259 // complex_matrix | 2 | 4 |
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260 // +---+----+
1
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261
767
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262 // -*- 1 -*-
1
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263 tree_constant
164
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264 xleftdiv (const Matrix& a, const Matrix& b)
1
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265 {
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266 if (! mx_leftdiv_conform (a.rows (), a.columns (), b.rows ()))
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267 return tree_constant ();
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268
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269 int info;
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270 if (a.rows () == a.columns ())
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271 {
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272 double rcond = 0.0;
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273 Matrix result = a.solve (b, info, rcond);
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274 if (result_ok (info, rcond))
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275 return tree_constant (result);
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276 }
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277
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278 int rank;
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279 Matrix result = a.lssolve (b, info, rank);
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280
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281 return tree_constant (result);
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282 }
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283
767
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284 // -*- 2 -*-
1
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285 tree_constant
164
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286 xleftdiv (const Matrix& a, const ComplexMatrix& b)
1
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287 {
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288 if (! mx_leftdiv_conform (a.rows (), a.columns (), b.rows ()))
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289 return tree_constant ();
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290
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291 int info;
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292 if (a.rows () == a.columns ())
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293 {
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294 double rcond = 0.0;
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295 ComplexMatrix result = a.solve (b, info, rcond);
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296 if (result_ok (info, rcond))
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297 return tree_constant (result);
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298 }
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299
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300 int rank;
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301 ComplexMatrix result = a.lssolve (b, info, rank);
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302
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303 return tree_constant (result);
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304 }
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305
767
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306 // -*- 3 -*-
1
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307 tree_constant
164
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308 xleftdiv (const ComplexMatrix& a, const Matrix& b)
1
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309 {
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310 if (! mx_leftdiv_conform (a.rows (), a.columns (), b.rows ()))
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311 return tree_constant ();
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312
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313 int info;
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314 if (a.rows () == a.columns ())
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315 {
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316 double rcond = 0.0;
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317 ComplexMatrix result = a.solve (b, info, rcond);
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318 if (result_ok (info, rcond))
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319 return tree_constant (result);
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320 }
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321
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322 int rank;
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323 ComplexMatrix result = a.lssolve (b, info, rank);
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324
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325 return tree_constant (result);
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326 }
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327
767
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328 // -*- 4 -*-
1
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329 tree_constant
164
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330 xleftdiv (const ComplexMatrix& a, const ComplexMatrix& b)
1
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331 {
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332 if (! mx_leftdiv_conform (a.rows (), a.columns (), b.rows ()))
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333 return tree_constant ();
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334
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335 int info;
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336 if (a.rows () == a.columns ())
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337 {
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338 double rcond = 0.0;
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339 ComplexMatrix result = a.solve (b, info, rcond);
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340 if (result_ok (info, rcond))
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341 return tree_constant (result);
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342 }
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343
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344 int rank;
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345 ComplexMatrix result = a.lssolve (b, info, rank);
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346
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347 return tree_constant (result);
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348 }
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349
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350 /*
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351 ;;; Local Variables: ***
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352 ;;; mode: C++ ***
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353 ;;; page-delimiter: "^/\\*" ***
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354 ;;; End: ***
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355 */