今際の国の呵呵君

Sunday, March 25, 2018

[LeetCode]Remove 9

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Posted by 今際の国の呵呵君 at 11:15 AM No comments:
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Labels: leetcode, math
Location: Redwood City, CA, USA

Saturday, March 24, 2018

[LeetCode]Contain Virus

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Posted by 今際の国の呵呵君 at 8:55 PM No comments:
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Labels: dfs, graph, leetcode
Location: Redwood City, CA, USA

Thursday, March 22, 2018

[LeetCode]Super Washing Machines

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Posted by 今際の国の呵呵君 at 11:14 PM No comments:
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Labels: dynamic programming, leetcode
Location: Redwood City, CA, USA

[LeetCode]Bricks Falling When Hit

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Posted by 今際の国の呵呵君 at 9:53 PM No comments:
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Labels: graph, leetcode, union find
Location: Redwood City, CA, USA

[LeetCode]IPO

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Posted by 今際の国の呵呵君 at 9:22 PM No comments:
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Labels: dynamic programming, greedy, leetcode
Location: Redwood City, CA, USA

Tuesday, March 20, 2018

[LeetCode]Frog Jump


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Posted by 今際の国の呵呵君 at 11:59 PM No comments:
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Labels: dynamic programming, leetcode
Location: Redwood City, CA, USA

Monday, March 19, 2018

[LeetCode]Zuma Game


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Posted by 今際の国の呵呵君 at 11:21 PM No comments:
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Labels: leetcode, recursion
Location: Redwood City, CA, USA

Thursday, March 15, 2018

[LeetCode]Stickers to Spell Word


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Posted by 今際の国の呵呵君 at 11:18 PM No comments:
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Labels: dynamic programming, leetcode
Location: Redwood City, CA, USA

Sunday, March 11, 2018

[Algorithm]Power of Adjacent Matrix in Graph

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Posted by 今際の国の呵呵君 at 10:23 PM No comments:
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Labels: algorithm, dynamic programming, fast pow, graph
Location: Redwood City, CA, USA

[POJ]3040 Fibonacci

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Posted by 今際の国の呵呵君 at 7:49 PM No comments:
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Labels: fast pow, poj
Location: Redwood City, CA, USA

[Algorithm]Fast Pow


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Posted by 今際の国の呵呵君 at 5:49 PM No comments:
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Labels: algorithm, bit manipulation, divide and conquer, fast pow
Location: Redwood City, CA, USA
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今際の国の呵呵君
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      • [LeetCode]Remove 9
      • [LeetCode]Contain Virus
      • [LeetCode]Super Washing Machines
      • [LeetCode]Bricks Falling When Hit
      • [LeetCode]IPO
      • [LeetCode]Frog Jump
      • [LeetCode]Zuma Game
      • [LeetCode]Stickers to Spell Word
      • [Algorithm]Power of Adjacent Matrix in Graph
      • [POJ]3040 Fibonacci
      • [Algorithm]Fast Pow
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