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yaozc
ProjectLeet
Commits
3e4e27dd
Commit
3e4e27dd
authored
Jul 10, 2019
by
yaozc
Browse files
Tuesday night. Keep going!!!
parent
d00e3a5a
Changes
1
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amazon.cpp
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3e4e27dd
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@@ -470,13 +470,98 @@ public:
}
res
.
push_back
(
temp
);
}
return
res
;
}
};
Binary
Tree
Zigzag
Level
Order
Traversal
//和上一题BFS不同的是,zigzag使用的是2个stack,奇数层用s1,偶数层用s2。
// 奇数层先看left sub tree,然后right sub tree. 偶数层先看right sub tree, 然后left sub tree
// https://www.youtube.com/watch?v=YsLko6sSKh8&t=49s
/**
* Definition for a binary tree node.
* struct TreeNode {
* int val;
* TreeNode *left;
* TreeNode *right;
* TreeNode(int x) : val(x), left(NULL), right(NULL) {}
* };
*/
class
Solution
{
public:
vector
<
vector
<
int
>>
zigzagLevelOrder
(
TreeNode
*
root
)
{
vector
<
vector
<
int
>>
res
;
if
(
!
root
)
return
res
;
stack
<
TreeNode
*>
s1
;
stack
<
TreeNode
*>
s2
;
s1
.
push
(
root
);
int
level
=
0
;
while
(
!
s1
.
empty
()
||
!
s2
.
empty
())
{
if
(
level
%
2
==
0
){
vector
<
int
>
temp
;
while
(
!
s1
.
empty
()){
cout
<<
"1"
<<
endl
;
TreeNode
*
curr
=
s1
.
top
();
s1
.
pop
();
temp
.
push_back
(
curr
->
val
);
if
(
curr
->
left
)
s2
.
push
(
curr
->
left
);
if
(
curr
->
right
)
s2
.
push
(
curr
->
right
);
}
res
.
push_back
(
temp
);
}
else
{
vector
<
int
>
temp
;
while
(
!
s2
.
empty
()){
cout
<<
"2"
<<
endl
;
TreeNode
*
curr
=
s2
.
top
();
s2
.
pop
();
temp
.
push_back
(
curr
->
val
);
if
(
curr
->
right
)
s1
.
push
(
curr
->
right
);
if
(
curr
->
left
)
s1
.
push
(
curr
->
left
);
}
res
.
push_back
(
temp
);
}
level
++
;
cout
<<
"3"
<<
endl
;
}
return
res
;
}
};
Binary
Tree
Maximum
Path
Sum
// not fully understood
// 大体意思为,因为可以不包含root,所以随时要考虑是否应该用 new_path,来代替包含root的old path
// 要随时和0比较是因为有可能出现左右分支都小于0的情况 (避免sum有可能被加上了较小的那个负数情况)
// return的内容是为recursion服务的,传回的值为parent加上一个较大的noded情况
class
Solution
{
int
sum
=
INT_MIN
;
public:
int
maxPathSum
(
TreeNode
*
root
)
{
max_gain
(
root
);
return
sum
;
}
int
max_gain
(
TreeNode
*
parent
){
if
(
!
parent
)
return
0
;
int
left
=
max
(
max_gain
(
parent
->
left
),
0
);
int
right
=
max
(
max_gain
(
parent
->
right
),
0
);
int
new_path
=
left
+
right
+
parent
->
val
;
sum
=
max
(
sum
,
new_path
);
return
max
(
parent
->
val
+
max
(
left
,
right
),
0
);
}
};
...
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