comparison bwa-0.6.2/is.c @ 2:a294fbfcb1db draft default tip

Uploaded BWA
author ashvark
date Fri, 18 Jul 2014 07:55:59 -0400
parents dd1186b11b3b
children
comparison
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1:a9636dc1e99a 2:a294fbfcb1db
1 /*
2 * sais.c for sais-lite
3 * Copyright (c) 2008 Yuta Mori All Rights Reserved.
4 *
5 * Permission is hereby granted, free of charge, to any person
6 * obtaining a copy of this software and associated documentation
7 * files (the "Software"), to deal in the Software without
8 * restriction, including without limitation the rights to use,
9 * copy, modify, merge, publish, distribute, sublicense, and/or sell
10 * copies of the Software, and to permit persons to whom the
11 * Software is furnished to do so, subject to the following
12 * conditions:
13 *
14 * The above copyright notice and this permission notice shall be
15 * included in all copies or substantial portions of the Software.
16 *
17 * THE SOFTWARE IS PROVIDED "AS IS", WITHOUT WARRANTY OF ANY KIND,
18 * EXPRESS OR IMPLIED, INCLUDING BUT NOT LIMITED TO THE WARRANTIES
19 * OF MERCHANTABILITY, FITNESS FOR A PARTICULAR PURPOSE AND
20 * NONINFRINGEMENT. IN NO EVENT SHALL THE AUTHORS OR COPYRIGHT
21 * HOLDERS BE LIABLE FOR ANY CLAIM, DAMAGES OR OTHER LIABILITY,
22 * WHETHER IN AN ACTION OF CONTRACT, TORT OR OTHERWISE, ARISING
23 * FROM, OUT OF OR IN CONNECTION WITH THE SOFTWARE OR THE USE OR
24 * OTHER DEALINGS IN THE SOFTWARE.
25 */
26
27 #include <stdlib.h>
28
29 typedef unsigned char ubyte_t;
30 #define chr(i) (cs == sizeof(int) ? ((const int *)T)[i]:((const unsigned char *)T)[i])
31
32 /* find the start or end of each bucket */
33 static void getCounts(const unsigned char *T, int *C, int n, int k, int cs)
34 {
35 int i;
36 for (i = 0; i < k; ++i) C[i] = 0;
37 for (i = 0; i < n; ++i) ++C[chr(i)];
38 }
39 static void getBuckets(const int *C, int *B, int k, int end)
40 {
41 int i, sum = 0;
42 if (end) {
43 for (i = 0; i < k; ++i) {
44 sum += C[i];
45 B[i] = sum;
46 }
47 } else {
48 for (i = 0; i < k; ++i) {
49 sum += C[i];
50 B[i] = sum - C[i];
51 }
52 }
53 }
54
55 /* compute SA */
56 static void induceSA(const unsigned char *T, int *SA, int *C, int *B, int n, int k, int cs)
57 {
58 int *b, i, j;
59 int c0, c1;
60 /* compute SAl */
61 if (C == B) getCounts(T, C, n, k, cs);
62 getBuckets(C, B, k, 0); /* find starts of buckets */
63 j = n - 1;
64 b = SA + B[c1 = chr(j)];
65 *b++ = ((0 < j) && (chr(j - 1) < c1)) ? ~j : j;
66 for (i = 0; i < n; ++i) {
67 j = SA[i], SA[i] = ~j;
68 if (0 < j) {
69 --j;
70 if ((c0 = chr(j)) != c1) {
71 B[c1] = b - SA;
72 b = SA + B[c1 = c0];
73 }
74 *b++ = ((0 < j) && (chr(j - 1) < c1)) ? ~j : j;
75 }
76 }
77 /* compute SAs */
78 if (C == B) getCounts(T, C, n, k, cs);
79 getBuckets(C, B, k, 1); /* find ends of buckets */
80 for (i = n - 1, b = SA + B[c1 = 0]; 0 <= i; --i) {
81 if (0 < (j = SA[i])) {
82 --j;
83 if ((c0 = chr(j)) != c1) {
84 B[c1] = b - SA;
85 b = SA + B[c1 = c0];
86 }
87 *--b = ((j == 0) || (chr(j - 1) > c1)) ? ~j : j;
88 } else SA[i] = ~j;
89 }
90 }
91
92 /*
93 * find the suffix array SA of T[0..n-1] in {0..k-1}^n use a working
94 * space (excluding T and SA) of at most 2n+O(1) for a constant alphabet
95 */
96 static int sais_main(const unsigned char *T, int *SA, int fs, int n, int k, int cs)
97 {
98 int *C, *B, *RA;
99 int i, j, c, m, p, q, plen, qlen, name;
100 int c0, c1;
101 int diff;
102
103 /* stage 1: reduce the problem by at least 1/2 sort all the
104 * S-substrings */
105 if (k <= fs) {
106 C = SA + n;
107 B = (k <= (fs - k)) ? C + k : C;
108 } else if ((C = B = (int *) malloc(k * sizeof(int))) == NULL) return -2;
109 getCounts(T, C, n, k, cs);
110 getBuckets(C, B, k, 1); /* find ends of buckets */
111 for (i = 0; i < n; ++i) SA[i] = 0;
112 for (i = n - 2, c = 0, c1 = chr(n - 1); 0 <= i; --i, c1 = c0) {
113 if ((c0 = chr(i)) < (c1 + c)) c = 1;
114 else if (c != 0) SA[--B[c1]] = i + 1, c = 0;
115 }
116 induceSA(T, SA, C, B, n, k, cs);
117 if (fs < k) free(C);
118 /* compact all the sorted substrings into the first m items of SA
119 * 2*m must be not larger than n (proveable) */
120 for (i = 0, m = 0; i < n; ++i) {
121 p = SA[i];
122 if ((0 < p) && (chr(p - 1) > (c0 = chr(p)))) {
123 for (j = p + 1; (j < n) && (c0 == (c1 = chr(j))); ++j);
124 if ((j < n) && (c0 < c1)) SA[m++] = p;
125 }
126 }
127 for (i = m; i < n; ++i) SA[i] = 0; /* init the name array buffer */
128 /* store the length of all substrings */
129 for (i = n - 2, j = n, c = 0, c1 = chr(n - 1); 0 <= i; --i, c1 = c0) {
130 if ((c0 = chr(i)) < (c1 + c)) c = 1;
131 else if (c != 0) {
132 SA[m + ((i + 1) >> 1)] = j - i - 1;
133 j = i + 1;
134 c = 0;
135 }
136 }
137 /* find the lexicographic names of all substrings */
138 for (i = 0, name = 0, q = n, qlen = 0; i < m; ++i) {
139 p = SA[i], plen = SA[m + (p >> 1)], diff = 1;
140 if (plen == qlen) {
141 for (j = 0; (j < plen) && (chr(p + j) == chr(q + j)); j++);
142 if (j == plen) diff = 0;
143 }
144 if (diff != 0) ++name, q = p, qlen = plen;
145 SA[m + (p >> 1)] = name;
146 }
147
148 /* stage 2: solve the reduced problem recurse if names are not yet
149 * unique */
150 if (name < m) {
151 RA = SA + n + fs - m;
152 for (i = n - 1, j = m - 1; m <= i; --i) {
153 if (SA[i] != 0) RA[j--] = SA[i] - 1;
154 }
155 if (sais_main((unsigned char *) RA, SA, fs + n - m * 2, m, name, sizeof(int)) != 0) return -2;
156 for (i = n - 2, j = m - 1, c = 0, c1 = chr(n - 1); 0 <= i; --i, c1 = c0) {
157 if ((c0 = chr(i)) < (c1 + c)) c = 1;
158 else if (c != 0) RA[j--] = i + 1, c = 0; /* get p1 */
159 }
160 for (i = 0; i < m; ++i) SA[i] = RA[SA[i]]; /* get index */
161 }
162 /* stage 3: induce the result for the original problem */
163 if (k <= fs) {
164 C = SA + n;
165 B = (k <= (fs - k)) ? C + k : C;
166 } else if ((C = B = (int *) malloc(k * sizeof(int))) == NULL) return -2;
167 /* put all left-most S characters into their buckets */
168 getCounts(T, C, n, k, cs);
169 getBuckets(C, B, k, 1); /* find ends of buckets */
170 for (i = m; i < n; ++i) SA[i] = 0; /* init SA[m..n-1] */
171 for (i = m - 1; 0 <= i; --i) {
172 j = SA[i], SA[i] = 0;
173 SA[--B[chr(j)]] = j;
174 }
175 induceSA(T, SA, C, B, n, k, cs);
176 if (fs < k) free(C);
177 return 0;
178 }
179
180 /**
181 * Constructs the suffix array of a given string.
182 * @param T[0..n-1] The input string.
183 * @param SA[0..n] The output array of suffixes.
184 * @param n The length of the given string.
185 * @return 0 if no error occurred
186 */
187 int is_sa(const ubyte_t *T, int *SA, int n)
188 {
189 if ((T == NULL) || (SA == NULL) || (n < 0)) return -1;
190 SA[0] = n;
191 if (n <= 1) {
192 if (n == 1) SA[1] = 0;
193 return 0;
194 }
195 return sais_main(T, SA+1, 0, n, 256, 1);
196 }
197
198 /**
199 * Constructs the burrows-wheeler transformed string of a given string.
200 * @param T[0..n-1] The input string.
201 * @param n The length of the given string.
202 * @return The primary index if no error occurred, -1 or -2 otherwise.
203 */
204 int is_bwt(ubyte_t *T, int n)
205 {
206 int *SA, i, primary = 0;
207 SA = (int*)calloc(n+1, sizeof(int));
208 is_sa(T, SA, n);
209
210 for (i = 0; i <= n; ++i) {
211 if (SA[i] == 0) primary = i;
212 else SA[i] = T[SA[i] - 1];
213 }
214 for (i = 0; i < primary; ++i) T[i] = SA[i];
215 for (; i < n; ++i) T[i] = SA[i + 1];
216 free(SA);
217 return primary;
218 }