Difference between revisions of "XVIII Open Cup named after E.V. Pankratiev. Grand Prix of Peterhof"

From EOJ Wiki
Jump to navigation Jump to search
(Created page with "= _ = Xiejiadong: 抱着能 AK 的幻想。最后一个小时还是三人三线开题。三人枪机,三人三爆炸。 == Problem A == Upsolved by Weaver_zhu 题意:...")
 
(_)
Line 5: Line 5:
 
== Problem A ==
 
== Problem A ==
  
Upsolved by Weaver_zhu
+
Solved by Kilo_5723 01:10. (+3)
 
 
题意:一个三位空间中维护计算任一点在整数时间点相遇,坐标对数取模。
 
 
 
题解:数据范围可以支持不停的$n^2$判断相撞,然后直到撞不了为止。剩下的就是解模线性方程组。坑点是各种无解的情况(模数都不是互素的,一个维上坐标不变,可以是一直重合和一直相离的情况)
 
  
 
== Problem B ==
 
== Problem B ==
  
Solved by Weaver_zhu. 02:17 (+1)
+
Unsolved.
 
 
题意:把黑点扔进矩形,白点扔出矩形,找到一个矩形使得扔的次数最少。
 
 
 
题解:离散化+二维前缀和刚好$10^8$复杂度。62ms数据有点水
 
  
 
== Problem C ==
 
== Problem C ==
  
Upsolved by Xiejiadong. (-2)
+
Solved by Weaver_zhu. 01:18 (+)  
 
 
题意:给出 $n\times n$的方格中其中\(m\)个联通的位置,要求满足四则运算其中一个的要求,并且同行同列无相同数,每个格子只能填\(\le n\)的数。
 
 
 
题解:暴力搜索,加剪枝。
 
 
 
大致的剪枝如下:
 
 
 
* 显然减法和除法 $O(n^2)$ 枚举一下就好了。
 
 
 
* 当前的和(积)加(乘)所有最大数都到不了了或者加(乘)所有最小的数都超过了,直接剪枝。
 
 
 
* 最后一个数可以直接推出来,搜索层数 $-1$ 。
 
 
 
* 同行同列的数利用状态压缩处理掉。
 
 
 
最后一个问题是题目没有给 $t$ 的范围,于是我开了 long long ,这就是 TLE 的根源。
 
  
 
== Problem D ==
 
== Problem D ==
  
Solved by Weaver_zhu. 00:35 (+1)
+
Solved by Kilo_5723. 04:54 (+2)
 
 
温暖的签到
 
  
 
== Problem E ==
 
== Problem E ==
  
Solved by Kilo_5723. 00:46 (+)
+
Solved by Xiejiadong. 02:01 (+)
  
 
== Problem F ==
 
== Problem F ==
  
Solved by Xiejiadong. 01:34 (+)
 
 
题意:有一些原材料地和一些需要原材料供应的地方,还有一些没有这两个限制的地方,有一些物流公司可以支持在一些地方相互的运送,但是只能运送其中某两个地方的东西,要求原材料地和需要原材料供应的地方最大的匹配。
 
 
题解:比较套路的最大流。
 
 
* 把所有的物流拆成一个入点和出点,之间限流 $1$ 。
 
 
* 原材料地连入点,流量无穷。
 
 
* 出点连需要原材料供应的地方,流量无穷。
 
 
* 其他的点可以用来中转原材料,出点连它,它连入点,流量均无穷大。
 
 
* 源点连原材料地,需要原材料供应的地方连汇点,限流 $1$ ,统计答案。
 
  
 
== Problem G ==
 
== Problem G ==
  
Solved by Kilo_5723. 01:59 (+)
 
  
 
== Problem H ==
 
== Problem H ==
  
Upsolved by Kilo_5723. (-3)
 
  
 
== Problem I ==
 
== Problem I ==
  
Solved by Xiejiadong. 00:48 (+)
+
Solved by Xiejiadong. 00:27 (+)
 +
 
 +
== Problem J ==
  
暴力翻转。温暖签到。
+
Upsolved by Weaver_zhu. (-8)

Revision as of 11:38, 22 May 2019

_

Xiejiadong: 抱着能 AK 的幻想。最后一个小时还是三人三线开题。三人枪机,三人三爆炸。

Problem A

Solved by Kilo_5723 01:10. (+3)

Problem B

Unsolved.

Problem C

Solved by Weaver_zhu. 01:18 (+)

Problem D

Solved by Kilo_5723. 04:54 (+2)

Problem E

Solved by Xiejiadong. 02:01 (+)

Problem F

Problem G

Problem H

Problem I

Solved by Xiejiadong. 00:27 (+)

Problem J

Upsolved by Weaver_zhu. (-8)