<?xml version="1.0" encoding="UTF-8"?><rss version="2.0"
	xmlns:content="http://purl.org/rss/1.0/modules/content/"
	xmlns:dc="http://purl.org/dc/elements/1.1/"
	xmlns:atom="http://www.w3.org/2005/Atom"
	xmlns:sy="http://purl.org/rss/1.0/modules/syndication/"
		>
<channel>
	<title>Comments on: Bounded Degree Spanning Tree and an Uncrossing Lemma</title>
	<atom:link href="http://www.bigredbits.com/archives/249/feed" rel="self" type="application/rss+xml" />
	<link>http://www.bigredbits.com/archives/249</link>
	<description>Theory, Distributed Systems, and Other Random Bits</description>
	<lastBuildDate>Sat, 23 Apr 2011 06:32:20 +0000</lastBuildDate>
	<sy:updatePeriod>hourly</sy:updatePeriod>
	<sy:updateFrequency>1</sy:updateFrequency>
	<generator>http://wordpress.org/?v=3.3.1</generator>
	<item>
		<title>By: Ashwin</title>
		<link>http://www.bigredbits.com/archives/249/comment-page-1#comment-179</link>
		<dc:creator>Ashwin</dc:creator>
		<pubDate>Wed, 18 Nov 2009 05:38:19 +0000</pubDate>
		<guid isPermaLink="false">http://www.bigredbits.com/?p=249#comment-179</guid>
		<description>I was thinking about minimizing the number of violated degree constraints(with the restriction that we have that each degree bound is violated by atmost one). It looks to me that any bound of o(n) will imply a \omega(log(n)) approximation algorithm for the longest path problem when the graph has hamiltonian path. Any thoughts about this?</description>
		<content:encoded><![CDATA[<p>I was thinking about minimizing the number of violated degree constraints(with the restriction that we have that each degree bound is violated by atmost one). It looks to me that any bound of o(n) will imply a \omega(log(n)) approximation algorithm for the longest path problem when the graph has hamiltonian path. Any thoughts about this?</p>
]]></content:encoded>
	</item>
</channel>
</rss>
<!-- WP Super Cache is installed but broken. The path to wp-cache-phase1.php in wp-content/advanced-cache.php must be fixed! -->
