libstdc++
partial_sum.h
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1// -*- C++ -*-
2
3// Copyright (C) 2007-2021 Free Software Foundation, Inc.
4//
5// This file is part of the GNU ISO C++ Library. This library is free
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7// of the GNU General Public License as published by the Free Software
8// Foundation; either version 3, or (at your option) any later
9// version.
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11// This library is distributed in the hope that it will be useful, but
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14// General Public License for more details.
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16// Under Section 7 of GPL version 3, you are granted additional
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18// 3.1, as published by the Free Software Foundation.
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24
25/** @file parallel/partial_sum.h
26 * @brief Parallel implementation of std::partial_sum(), i.e. prefix
27* sums.
28 * This file is a GNU parallel extension to the Standard C++ Library.
29 */
30
31// Written by Johannes Singler.
32
33#ifndef _GLIBCXX_PARALLEL_PARTIAL_SUM_H
34#define _GLIBCXX_PARALLEL_PARTIAL_SUM_H 1
35
36#include <omp.h>
37#include <new>
38#include <bits/stl_algobase.h>
39#include <parallel/parallel.h>
40#include <parallel/numericfwd.h>
41
42namespace __gnu_parallel
43{
44 // Problem: there is no 0-element given.
45
46 /** @brief Base case prefix sum routine.
47 * @param __begin Begin iterator of input sequence.
48 * @param __end End iterator of input sequence.
49 * @param __result Begin iterator of output sequence.
50 * @param __bin_op Associative binary function.
51 * @param __value Start value. Must be passed since the neutral
52 * element is unknown in general.
53 * @return End iterator of output sequence. */
54 template<typename _IIter,
55 typename _OutputIterator,
56 typename _BinaryOperation>
57 _OutputIterator
58 __parallel_partial_sum_basecase(_IIter __begin, _IIter __end,
59 _OutputIterator __result,
60 _BinaryOperation __bin_op,
61 typename std::iterator_traits <_IIter>::value_type __value)
62 {
63 if (__begin == __end)
64 return __result;
65
66 while (__begin != __end)
67 {
68 __value = __bin_op(__value, *__begin);
69 *__result = __value;
70 ++__result;
71 ++__begin;
72 }
73 return __result;
74 }
75
76 /** @brief Parallel partial sum implementation, two-phase approach,
77 no recursion.
78 * @param __begin Begin iterator of input sequence.
79 * @param __end End iterator of input sequence.
80 * @param __result Begin iterator of output sequence.
81 * @param __bin_op Associative binary function.
82 * @param __n Length of sequence.
83 * @return End iterator of output sequence.
84 */
85 template<typename _IIter,
86 typename _OutputIterator,
87 typename _BinaryOperation>
88 _OutputIterator
89 __parallel_partial_sum_linear(_IIter __begin, _IIter __end,
90 _OutputIterator __result,
91 _BinaryOperation __bin_op,
93 {
94 typedef std::iterator_traits<_IIter> _TraitsType;
95 typedef typename _TraitsType::value_type _ValueType;
96 typedef typename _TraitsType::difference_type _DifferenceType;
97
98 if (__begin == __end)
99 return __result;
100
101 _ThreadIndex __num_threads =
102 std::min<_DifferenceType>(__get_max_threads(), __n - 1);
103
104 if (__num_threads < 2)
105 {
106 *__result = *__begin;
107 return __parallel_partial_sum_basecase(__begin + 1, __end,
108 __result + 1, __bin_op,
109 *__begin);
110 }
111
112 _DifferenceType* __borders;
113 _ValueType* __sums;
114
115 const _Settings& __s = _Settings::get();
116
117# pragma omp parallel num_threads(__num_threads)
118 {
119# pragma omp single
120 {
121 __num_threads = omp_get_num_threads();
122
123 __borders = new _DifferenceType[__num_threads + 2];
124
125 if (__s.partial_sum_dilation == 1.0f)
126 __equally_split(__n, __num_threads + 1, __borders);
127 else
128 {
129 _DifferenceType __first_part_length =
130 std::max<_DifferenceType>(1,
131 __n / (1.0f + __s.partial_sum_dilation * __num_threads));
132 _DifferenceType __chunk_length =
133 (__n - __first_part_length) / __num_threads;
134 _DifferenceType __borderstart =
135 __n - __num_threads * __chunk_length;
136 __borders[0] = 0;
137 for (_ThreadIndex __i = 1; __i < (__num_threads + 1); ++__i)
138 {
139 __borders[__i] = __borderstart;
140 __borderstart += __chunk_length;
141 }
142 __borders[__num_threads + 1] = __n;
143 }
144
145 __sums = static_cast<_ValueType*>(::operator new(sizeof(_ValueType)
146 * __num_threads));
147 _OutputIterator __target_end;
148 } //single
149
150 _ThreadIndex __iam = omp_get_thread_num();
151 if (__iam == 0)
152 {
153 *__result = *__begin;
155 __begin + __borders[1],
156 __result + 1,
157 __bin_op, *__begin);
158 ::new(&(__sums[__iam])) _ValueType(*(__result + __borders[1] - 1));
159 }
160 else
161 {
162 ::new(&(__sums[__iam]))
163 _ValueType(__gnu_parallel::accumulate(
164 __begin + __borders[__iam] + 1,
165 __begin + __borders[__iam + 1],
166 *(__begin + __borders[__iam]),
167 __bin_op,
169 }
170
171# pragma omp barrier
172
173# pragma omp single
174 __parallel_partial_sum_basecase(__sums + 1, __sums + __num_threads,
175 __sums + 1, __bin_op, __sums[0]);
176
177# pragma omp barrier
178
179 // Still same team.
180 __parallel_partial_sum_basecase(__begin + __borders[__iam + 1],
181 __begin + __borders[__iam + 2],
182 __result + __borders[__iam + 1],
183 __bin_op, __sums[__iam]);
184 } //parallel
185
186 for (_ThreadIndex __i = 0; __i < __num_threads; ++__i)
187 __sums[__i].~_ValueType();
188 ::operator delete(__sums);
189
190 delete[] __borders;
191
192 return __result + __n;
193 }
194
195 /** @brief Parallel partial sum front-__end.
196 * @param __begin Begin iterator of input sequence.
197 * @param __end End iterator of input sequence.
198 * @param __result Begin iterator of output sequence.
199 * @param __bin_op Associative binary function.
200 * @return End iterator of output sequence. */
201 template<typename _IIter,
202 typename _OutputIterator,
203 typename _BinaryOperation>
204 _OutputIterator
205 __parallel_partial_sum(_IIter __begin, _IIter __end,
206 _OutputIterator __result, _BinaryOperation __bin_op)
207 {
208 _GLIBCXX_CALL(__begin - __end)
209
210 typedef std::iterator_traits<_IIter> _TraitsType;
211 typedef typename _TraitsType::value_type _ValueType;
212 typedef typename _TraitsType::difference_type _DifferenceType;
213
214 _DifferenceType __n = __end - __begin;
215
216 switch (_Settings::get().partial_sum_algorithm)
217 {
218 case LINEAR:
219 // Need an initial offset.
220 return __parallel_partial_sum_linear(__begin, __end, __result,
221 __bin_op, __n);
222 default:
223 // Partial_sum algorithm not implemented.
224 _GLIBCXX_PARALLEL_ASSERT(0);
225 return __result + __n;
226 }
227 }
228}
229
230#endif /* _GLIBCXX_PARALLEL_PARTIAL_SUM_H */
End-user include file. Provides advanced settings and tuning options. This file is a GNU parallel ext...
#define _GLIBCXX_CALL(__n)
Macro to produce log message when entering a function.
GNU parallel code for public use.
uint16_t _ThreadIndex
Unsigned integer to index a thread number. The maximum thread number (for each processor) must fit in...
Definition: types.h:123
_OutputIterator __parallel_partial_sum(_IIter __begin, _IIter __end, _OutputIterator __result, _BinaryOperation __bin_op)
Parallel partial sum front-__end.
Definition: partial_sum.h:205
_OutputIterator __parallel_partial_sum_linear(_IIter __begin, _IIter __end, _OutputIterator __result, _BinaryOperation __bin_op, typename std::iterator_traits< _IIter >::difference_type __n)
Parallel partial sum implementation, two-phase approach, no recursion.
Definition: partial_sum.h:89
_OutputIterator __equally_split(_DifferenceType __n, _ThreadIndex __num_threads, _OutputIterator __s)
function to split a sequence into parts of almost equal size.
Definition: equally_split.h:48
_OutputIterator __parallel_partial_sum_basecase(_IIter __begin, _IIter __end, _OutputIterator __result, _BinaryOperation __bin_op, typename std::iterator_traits< _IIter >::value_type __value)
Base case prefix sum routine.
Definition: partial_sum.h:58
Traits class for iterators.
class _Settings Run-time settings for the parallel mode including all tunable parameters.
Definition: settings.h:123
float partial_sum_dilation
Ratio for partial_sum. Assume "sum and write result" to be this factor slower than just "sum".
Definition: settings.h:206
static const _Settings & get()
Get the global settings.
Forces sequential execution at compile time.
Definition: tags.h:42