<feed xmlns="http://www.w3.org/2005/Atom"> <id>https://blog.kyee.top/</id><title>通天塔</title><subtitle>个人博客.</subtitle> <updated>2026-06-19T21:06:59+08:00</updated> <author> <name>Yi Yao</name> <uri>https://blog.kyee.top/</uri> </author><link rel="self" type="application/atom+xml" href="https://blog.kyee.top/feed.xml"/><link rel="alternate" type="text/html" hreflang="zh-CN" href="https://blog.kyee.top/"/> <generator uri="https://jekyllrb.com/" version="4.4.1">Jekyll</generator> <rights> © 2026 Yi Yao </rights> <icon>/assets/img/favicons/favicon.ico</icon> <logo>/assets/img/favicons/favicon-96x96.png</logo> <entry><title>简述一类 Subset Sum 问题</title><link href="https://blog.kyee.top/posts/%E7%AE%80%E8%BF%B0%E4%B8%80%E7%B1%BB-Subset-Sum-%E9%97%AE%E9%A2%98/" rel="alternate" type="text/html" title="简述一类 Subset Sum 问题" /><published>2025-09-03T00:00:00+08:00</published> <updated>2025-09-03T00:00:00+08:00</updated> <id>https://blog.kyee.top/posts/%E7%AE%80%E8%BF%B0%E4%B8%80%E7%B1%BB-Subset-Sum-%E9%97%AE%E9%A2%98/</id> <content type="text/html" src="https://blog.kyee.top/posts/%E7%AE%80%E8%BF%B0%E4%B8%80%E7%B1%BB-Subset-Sum-%E9%97%AE%E9%A2%98/" /> <author> <name>Yi Yao</name> </author> <category term="XCPC" /> <summary>对于物品大小最大为 $V$ 的 Subset Sum 问题可以做到 $\mathrm{O}(nV)$ 的时间复杂度, 而传统背包 DP 解法只能做到 $\mathrm{O}(n^2V)$.</summary> </entry> <entry><title>SG 定理与反常游戏</title><link href="https://blog.kyee.top/posts/SG-%E5%AE%9A%E7%90%86%E4%B8%8E%E5%8F%8D%E5%B8%B8%E6%B8%B8%E6%88%8F/" rel="alternate" type="text/html" title="SG 定理与反常游戏" /><published>2025-07-20T00:00:00+08:00</published> <updated>2025-07-20T00:00:00+08:00</updated> <id>https://blog.kyee.top/posts/SG-%E5%AE%9A%E7%90%86%E4%B8%8E%E5%8F%8D%E5%B8%B8%E6%B8%B8%E6%88%8F/</id> <content type="text/html" src="https://blog.kyee.top/posts/SG-%E5%AE%9A%E7%90%86%E4%B8%8E%E5%8F%8D%E5%B8%B8%E6%B8%B8%E6%88%8F/" /> <author> <name>Yi Yao</name> </author> <category term="XCPC" /> <summary>SG 定理的理论基础, 反常游戏在竞赛中的应用.</summary> </entry> </feed>
