Mercurial > hg > smallbox
comparison util/Rice Wavelet Toolbox/mrdwt_r.c @ 78:f69ae88b8be5
added Rice Wavelet Toolbox with my modification, so it can be compiled on newer systems.
author | Ivan Damnjanovic lnx <ivan.damnjanovic@eecs.qmul.ac.uk> |
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date | Fri, 25 Mar 2011 15:27:33 +0000 |
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76:d052ec5b742f | 78:f69ae88b8be5 |
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1 /* | |
2 File Name: MRDWT.c | |
3 Last Modification Date: 09/21/95 15:42:59 | |
4 Current Version: MRDWT.c 2.4 | |
5 File Creation Date: Wed Oct 12 08:44:43 1994 | |
6 Author: Markus Lang <lang@jazz.rice.edu> | |
7 | |
8 Copyright (c) 2000 RICE UNIVERSITY. All rights reserved. | |
9 Created by Markus Lang, Department of ECE, Rice University. | |
10 | |
11 This software is distributed and licensed to you on a non-exclusive | |
12 basis, free-of-charge. Redistribution and use in source and binary forms, | |
13 with or without modification, are permitted provided that the following | |
14 conditions are met: | |
15 | |
16 1. Redistribution of source code must retain the above copyright notice, | |
17 this list of conditions and the following disclaimer. | |
18 2. Redistribution in binary form must reproduce the above copyright notice, | |
19 this list of conditions and the following disclaimer in the | |
20 documentation and/or other materials provided with the distribution. | |
21 3. All advertising materials mentioning features or use of this software | |
22 must display the following acknowledgment: This product includes | |
23 software developed by Rice University, Houston, Texas and its contributors. | |
24 4. Neither the name of the University nor the names of its contributors | |
25 may be used to endorse or promote products derived from this software | |
26 without specific prior written permission. | |
27 | |
28 THIS SOFTWARE IS PROVIDED BY WILLIAM MARSH RICE UNIVERSITY, HOUSTON, TEXAS, | |
29 AND CONTRIBUTORS AS IS AND ANY EXPRESS OR IMPLIED WARRANTIES, INCLUDING, | |
30 BUT NOT LIMITED TO, THE IMPLIED WARRANTIES OF MERCHANTABILITY AND FITNESS | |
31 FOR A PARTICULAR PURPOSE ARE DISCLAIMED. IN NO EVENT SHALL RICE UNIVERSITY | |
32 OR CONTRIBUTORS BE LIABLE FOR ANY DIRECT, INDIRECT, INCIDENTAL, SPECIAL, | |
33 EXEMPLARY, OR CONSEQUENTIAL DAMAGES (INCLUDING, BUT NOT LIMITED TO, | |
34 PROCUREMENT OF SUBSTITUTE GOODS OR SERVICES; LOSS OF USE, DATA, OR PROFITS; | |
35 OR BUSINESS INTERRUPTIONS) HOWEVER CAUSED AND ON ANY THEORY OF LIABILITY, | |
36 WHETHER IN CONTRACT, STRICT LIABILITY, OR TORT (INCLUDING NEGLIGENCE OR | |
37 OTHERWISE), PRODUCT LIABILITY, OR OTHERWISE ARISING IN ANY WAY OUT OF THE | |
38 USE OF THIS SOFTWARE, EVEN IF ADVISED OF THE POSSIBILITY OF SUCH DAMAGE. | |
39 | |
40 For information on commercial licenses, contact Rice University's Office of | |
41 Technology Transfer at techtran@rice.edu or (713) 348-6173 | |
42 | |
43 Change History: Fixed the code such that 1D vectors passed to it can be in | |
44 either passed as a row or column vector. Also took care of | |
45 the code such that it will compile with both under standard | |
46 C compilers as well as for ANSI C compilers | |
47 Jan Erik Odegard <odegard@ece.rice.edu> Wed Jun 14 1995 | |
48 | |
49 MATLAB description: | |
50 %[yl,yh] = mrdwt(x,h,L); | |
51 % | |
52 % function computes the redundant discrete wavelet transform y for a 1D or | |
53 % 2D input signal . redundant means here that the subsampling after each | |
54 % stage is omitted. yl contains the lowpass and yl the highpass | |
55 % components. In case of a 2D signal the ordering in yh is [lh hl hh lh hl | |
56 % ... ] (first letter refers to row, second to column filtering). | |
57 % | |
58 % Input: | |
59 % x : finite length 1D or 2D signal (implicitely periodized) | |
60 % h : scaling filter | |
61 % L : number of levels. in case of a 1D signal length(x) must be | |
62 % divisible by 2^L; in case of a 2D signal the row and the | |
63 % column dimension must be divisible by 2^L. | |
64 % | |
65 % Output: | |
66 % yl : lowpass component | |
67 % yh : highpass components | |
68 % | |
69 % see also: mdwt, midwt, mirdwt | |
70 | |
71 | |
72 */ | |
73 | |
74 #include <math.h> | |
75 #include <stdio.h> | |
76 #include <inttypes.h> | |
77 | |
78 /*#define mat(a, i, j) (a[m*(j)+i]) */ | |
79 #define max(a, b) ((a) > (b) ? (a) : (b)) | |
80 #define mat(a, i, j) (*(a + (m*(j)+i))) | |
81 | |
82 | |
83 #ifdef __STDC__ | |
84 MRDWT(double *x, uintptr_t m, uintptr_t n, double *h, uintptr_t lh, uintptr_t L, | |
85 double *yl, double *yh) | |
86 #else | |
87 MRDWT(x, m, n, h, lh, L, yl, yh) | |
88 double *x, *h, *yl, *yh; | |
89 uintptr_t m, n, lh, L; | |
90 #endif | |
91 { | |
92 double *tmp; | |
93 double *h0, *h1, *ydummyll, *ydummylh, *ydummyhl; | |
94 double *ydummyhh, *xdummyl , *xdummyh; | |
95 long i, j; | |
96 uintptr_t actual_L, actual_m, actual_n, c_o_a, ir, n_c, n_cb, n_c_o; | |
97 uintptr_t ic, n_r, n_rb, n_r_o, c_o_a_p2n, sample_f; | |
98 xdummyl = (double *)(uintptr_t)mxCalloc(max(m,n)+lh-1,sizeof(double)); | |
99 xdummyh = (double *)(uintptr_t)mxCalloc(max(m,n)+lh-1,sizeof(double)); | |
100 ydummyll = (double *)(uintptr_t)mxCalloc(max(m,n),sizeof(double)); | |
101 ydummylh = (double *)(uintptr_t)mxCalloc(max(m,n),sizeof(double)); | |
102 ydummyhl = (double *)(uintptr_t)mxCalloc(max(m,n),sizeof(double)); | |
103 ydummyhh = (double *)(uintptr_t)mxCalloc(max(m,n),sizeof(double)); | |
104 h0 = (double *)(uintptr_t)mxCalloc(lh,sizeof(double)); | |
105 h1 = (double *)(uintptr_t)mxCalloc(lh,sizeof(double)); | |
106 | |
107 if (n==1){ | |
108 n = m; | |
109 m = 1; | |
110 } | |
111 /* analysis lowpass and highpass */ | |
112 for (i=0; i<lh; i++){ | |
113 h0[i] = h[lh-i-1]; | |
114 h1[i] =h[i]; | |
115 } | |
116 for (i=0; i<lh; i+=2) | |
117 h1[i] = -h1[i]; | |
118 | |
119 actual_m = 2*m; | |
120 actual_n = 2*n; | |
121 for (i=0; i<m*n; i++) | |
122 yl[i] = x[i]; | |
123 | |
124 /* main loop */ | |
125 sample_f = 1; | |
126 for (actual_L=1; actual_L <= L; actual_L++){ | |
127 actual_m = actual_m/2; | |
128 actual_n = actual_n/2; | |
129 /* actual (level dependent) column offset */ | |
130 if (m==1) | |
131 c_o_a = n*(actual_L-1); | |
132 else | |
133 c_o_a = 3*n*(actual_L-1); | |
134 c_o_a_p2n = c_o_a + 2*n; | |
135 | |
136 /* go by rows */ | |
137 n_cb = n/actual_n; /* # of column blocks per row */ | |
138 for (ir=0; ir<m; ir++){ /* loop over rows */ | |
139 for (n_c=0; n_c<n_cb; n_c++){ /* loop within one row */ | |
140 /* store in dummy variable */ | |
141 ic = -sample_f + n_c; | |
142 for (i=0; i<actual_n; i++){ | |
143 ic = ic + sample_f; | |
144 xdummyl[i] = mat(yl, ir, ic); | |
145 } | |
146 /* perform filtering lowpass/highpass */ | |
147 fpconv(xdummyl, actual_n, h0, h1, lh, ydummyll, ydummyhh); | |
148 /* restore dummy variables in matrices */ | |
149 ic = -sample_f + n_c; | |
150 for (i=0; i<actual_n; i++){ | |
151 ic = ic + sample_f; | |
152 mat(yl, ir, ic) = ydummyll[i]; | |
153 mat(yh, ir, c_o_a+ic) = ydummyhh[i]; | |
154 } | |
155 } | |
156 } | |
157 | |
158 /* go by columns in case of a 2D signal*/ | |
159 if (m>1){ | |
160 n_rb = m/actual_m; /* # of row blocks per column */ | |
161 for (ic=0; ic<n; ic++){ /* loop over column */ | |
162 for (n_r=0; n_r<n_rb; n_r++){ /* loop within one column */ | |
163 /* store in dummy variables */ | |
164 ir = -sample_f + n_r; | |
165 for (i=0; i<actual_m; i++){ | |
166 ir = ir + sample_f; | |
167 xdummyl[i] = mat(yl, ir, ic); | |
168 xdummyh[i] = mat(yh, ir,c_o_a+ic); | |
169 } | |
170 /* perform filtering: first LL/LH, then HL/HH */ | |
171 fpconv(xdummyl, actual_m, h0, h1, lh, ydummyll, ydummylh); | |
172 fpconv(xdummyh, actual_m, h0, h1, lh, ydummyhl, ydummyhh); | |
173 /* restore dummy variables in matrices */ | |
174 ir = -sample_f + n_r; | |
175 for (i=0; i<actual_m; i++){ | |
176 ir = ir + sample_f; | |
177 mat(yl, ir, ic) = ydummyll[i]; | |
178 mat(yh, ir, c_o_a+ic) = ydummylh[i]; | |
179 mat(yh, ir,c_o_a+n+ic) = ydummyhl[i]; | |
180 mat(yh, ir, c_o_a_p2n+ic) = ydummyhh[i]; | |
181 } | |
182 } | |
183 } | |
184 } | |
185 sample_f = sample_f*2; | |
186 } | |
187 } | |
188 | |
189 #ifdef __STDC__ | |
190 fpconv(double *x_in, uintptr_t lx, double *h0, double *h1, uintptr_t lh, | |
191 double *x_outl, double *x_outh) | |
192 #else | |
193 fpconv(x_in, lx, h0, h1, lh, x_outl, x_outh) | |
194 double *x_in, *h0, *h1, *x_outl, *x_outh; | |
195 uintptr_t lx, lh; | |
196 #endif | |
197 { | |
198 uintptr_t i, j; | |
199 double x0, x1; | |
200 | |
201 for (i=lx; i < lx+lh-1; i++) | |
202 x_in[i] = x_in[i-lx]; | |
203 for (i=0; i<lx; i++){ | |
204 x0 = 0; | |
205 x1 = 0; | |
206 for (j=0; j<lh; j++){ | |
207 x0 = x0 + x_in[j+i]*h0[lh-1-j]; | |
208 x1 = x1 + x_in[j+i]*h1[lh-1-j]; | |
209 } | |
210 x_outl[i] = x0; | |
211 x_outh[i] = x1; | |
212 } | |
213 } |