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13853c5a
T
TDengine
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13853c5a
编写于
10月 15, 2021
作者:
dengyihao
提交者:
GitHub
10月 15, 2021
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差异文件
Merge pull request #8249 from taosdata/v3_yihao
add priority queue
上级
69a4417a
ad61d062
变更
2
隐藏空白更改
内联
并排
Showing
2 changed file
with
271 addition
and
0 deletion
+271
-0
include/util/theap.h
include/util/theap.h
+65
-0
source/util/src/theap.c
source/util/src/theap.c
+206
-0
未找到文件。
include/util/theap.h
0 → 100644
浏览文件 @
13853c5a
/*
* Copyright (c) 2019 TAOS Data, Inc. <jhtao@taosdata.com>
*
* This program is free software: you can use, redistribute, and/or modify
* it under the terms of the GNU Affero General Public License, version 3
* or later ("AGPL"), as published by the Free Software Foundation.
*
* This program is distributed in the hope that it will be useful, but WITHOUT
* ANY WARRANTY; without even the implied warranty of MERCHANTABILITY or
* FITNESS FOR A PARTICULAR PURPOSE.
*
* You should have received a copy of the GNU Affero General Public License
* along with this program. If not, see <http://www.gnu.org/licenses/>.
*/
#ifndef TDENGINE_HEAP_H
#define TDENGINE_HEAP_H
#ifdef __cplusplus
extern
"C"
{
#endif
#include "os.h"
struct
HeapNode
;
/* Return non-zero if a < b. */
typedef
int
(
*
HeapCompareFn
)(
const
struct
HeapNode
*
a
,
const
struct
HeapNode
*
b
);
typedef
struct
HeapNode
{
struct
HeapNode
*
left
;
struct
HeapNode
*
right
;
struct
HeapNode
*
parent
;
}
HeapNode
;
/* A binary min heap. The usual properties hold: the root is the lowest
* element in the set, the height of the tree is at most log2(nodes) and
* it's always a complete binary tree.
*
*/
typedef
struct
{
HeapNode
*
min
;
size_t
nelts
;
HeapCompareFn
compFn
;
}
Heap
;
Heap
*
heapCreate
(
HeapCompareFn
fn
);
void
heapDestroy
(
Heap
*
heap
);
HeapNode
*
heapMin
(
const
Heap
*
heap
);
void
heapInsert
(
Heap
*
heap
,
HeapNode
*
node
);
void
heapRemove
(
Heap
*
heap
,
struct
HeapNode
*
node
);
void
heapDequeue
(
Heap
*
heap
);
size_t
heapSize
(
Heap
*
heap
);
#ifdef __cplusplus
}
#endif
#endif // TDENGINE_HASH_H
source/util/src/theap.c
0 → 100644
浏览文件 @
13853c5a
/*
* Copyright (c) 2019 TAOS Data, Inc. <jhtao@taosdata.com>
*
* This program is free software: you can use, redistribute, and/or modify
* it under the terms of the GNU Affero General Public License, version 3
* or later ("AGPL"), as published by the Free Software Foundation.
*
* This program is distributed in the hope that it will be useful, but WITHOUT
* ANY WARRANTY; without even the implied warranty of MERCHANTABILITY or
* FITNESS FOR A PARTICULAR PURPOSE.
*
* You should have received a copy of the GNU Affero General Public License
* along with this program. If not, see <http://www.gnu.org/licenses/>.
*/
#include "theap.h"
size_t
heapSize
(
Heap
*
heap
)
{
return
heap
->
nelts
;
}
Heap
*
heapCreate
(
HeapCompareFn
fn
)
{
Heap
*
heap
=
calloc
(
1
,
sizeof
(
Heap
));
if
(
heap
==
NULL
)
{
return
NULL
;
}
heap
->
min
=
NULL
;
heap
->
nelts
=
0
;
heap
->
compFn
=
fn
;
return
heap
;
}
void
heapDestroy
(
Heap
*
heap
)
{
free
(
heap
);
}
HeapNode
*
heapMin
(
const
Heap
*
heap
)
{
return
heap
->
min
;
}
/* Swap parent with child. Child moves closer to the root, parent moves away. */
static
void
heapNodeSwap
(
Heap
*
heap
,
HeapNode
*
parent
,
HeapNode
*
child
)
{
HeapNode
*
sibling
;
HeapNode
t
;
t
=
*
parent
;
*
parent
=
*
child
;
*
child
=
t
;
parent
->
parent
=
child
;
if
(
child
->
left
==
child
)
{
child
->
left
=
parent
;
sibling
=
child
->
right
;
}
else
{
child
->
right
=
parent
;
sibling
=
child
->
left
;
}
if
(
sibling
!=
NULL
)
sibling
->
parent
=
child
;
if
(
parent
->
left
!=
NULL
)
parent
->
left
->
parent
=
parent
;
if
(
parent
->
right
!=
NULL
)
parent
->
right
->
parent
=
parent
;
if
(
child
->
parent
==
NULL
)
heap
->
min
=
child
;
else
if
(
child
->
parent
->
left
==
parent
)
child
->
parent
->
left
=
child
;
else
child
->
parent
->
right
=
child
;
}
void
heapInsert
(
Heap
*
heap
,
HeapNode
*
newnode
)
{
HeapNode
**
parent
;
HeapNode
**
child
;
unsigned
int
path
;
unsigned
int
n
;
unsigned
int
k
;
newnode
->
left
=
NULL
;
newnode
->
right
=
NULL
;
newnode
->
parent
=
NULL
;
/* Calculate the path from the root to the insertion point. This is a min
* heap so we always insert at the left-most free node of the bottom row.
*/
path
=
0
;
for
(
k
=
0
,
n
=
1
+
heap
->
nelts
;
n
>=
2
;
k
+=
1
,
n
/=
2
)
path
=
(
path
<<
1
)
|
(
n
&
1
);
/* Now traverse the heap using the path we calculated in the previous step. */
parent
=
child
=
&
heap
->
min
;
while
(
k
>
0
)
{
parent
=
child
;
if
(
path
&
1
)
child
=
&
(
*
child
)
->
right
;
else
child
=
&
(
*
child
)
->
left
;
path
>>=
1
;
k
-=
1
;
}
/* Insert the new node. */
newnode
->
parent
=
*
parent
;
*
child
=
newnode
;
heap
->
nelts
+=
1
;
/* Walk up the tree and check at each node if the heap property holds.
* It's a min heap so parent < child must be true.
*/
while
(
newnode
->
parent
!=
NULL
&&
(
heap
->
compFn
)(
newnode
,
newnode
->
parent
))
heapNodeSwap
(
heap
,
newnode
->
parent
,
newnode
);
}
void
heapRemove
(
Heap
*
heap
,
HeapNode
*
node
)
{
HeapNode
*
smallest
;
HeapNode
**
max
;
HeapNode
*
child
;
unsigned
int
path
;
unsigned
int
k
;
unsigned
int
n
;
if
(
heap
->
nelts
==
0
)
return
;
/* Calculate the path from the min (the root) to the max, the left-most node
* of the bottom row.
*/
path
=
0
;
for
(
k
=
0
,
n
=
heap
->
nelts
;
n
>=
2
;
k
+=
1
,
n
/=
2
)
path
=
(
path
<<
1
)
|
(
n
&
1
);
/* Now traverse the heap using the path we calculated in the previous step. */
max
=
&
heap
->
min
;
while
(
k
>
0
)
{
if
(
path
&
1
)
max
=
&
(
*
max
)
->
right
;
else
max
=
&
(
*
max
)
->
left
;
path
>>=
1
;
k
-=
1
;
}
heap
->
nelts
-=
1
;
/* Unlink the max node. */
child
=
*
max
;
*
max
=
NULL
;
if
(
child
==
node
)
{
/* We're removing either the max or the last node in the tree. */
if
(
child
==
heap
->
min
)
{
heap
->
min
=
NULL
;
}
return
;
}
/* Replace the to be deleted node with the max node. */
child
->
left
=
node
->
left
;
child
->
right
=
node
->
right
;
child
->
parent
=
node
->
parent
;
if
(
child
->
left
!=
NULL
)
{
child
->
left
->
parent
=
child
;
}
if
(
child
->
right
!=
NULL
)
{
child
->
right
->
parent
=
child
;
}
if
(
node
->
parent
==
NULL
)
{
heap
->
min
=
child
;
}
else
if
(
node
->
parent
->
left
==
node
)
{
node
->
parent
->
left
=
child
;
}
else
{
node
->
parent
->
right
=
child
;
}
/* Walk down the subtree and check at each node if the heap property holds.
* It's a min heap so parent < child must be true. If the parent is bigger,
* swap it with the smallest child.
*/
for
(;;)
{
smallest
=
child
;
if
(
child
->
left
!=
NULL
&&
(
heap
->
compFn
)(
child
->
left
,
smallest
))
smallest
=
child
->
left
;
if
(
child
->
right
!=
NULL
&&
(
heap
->
compFn
)(
child
->
right
,
smallest
))
smallest
=
child
->
right
;
if
(
smallest
==
child
)
break
;
heapNodeSwap
(
heap
,
child
,
smallest
);
}
/* Walk up the subtree and check that each parent is less than the node
* this is required, because `max` node is not guaranteed to be the
* actual maximum in tree
*/
while
(
child
->
parent
!=
NULL
&&
(
heap
->
compFn
)(
child
,
child
->
parent
))
heapNodeSwap
(
heap
,
child
->
parent
,
child
);
}
void
heapDequeue
(
Heap
*
heap
)
{
heapRemove
(
heap
,
heap
->
min
);
}
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