From dongxu@sciences.sdsu.edu Tue Jun 19 02:25:55 2007 From: dongxu@sciences.sdsu.edu (Dong Xu) Date: Mon, 18 Jun 2007 18:25:55 -0700 Subject: [compsci] Math Colloquium: Steven Butler, Fri., June 22, 2:00pm, GMCS 313 In-Reply-To: References: Message-ID: <14da35910706181825r5ecdcce7w404bff35369d5ccc@mail.gmail.com> ------=_Part_95534_16553301.1182216355877 Content-Type: multipart/alternative; boundary="----=_Part_95535_11545616.1182216355877" ------=_Part_95535_11545616.1182216355877 Content-Type: text/plain; charset=WINDOWS-1252; format=flowed Content-Transfer-Encoding: quoted-printable Content-Disposition: inline Mathematics Colloquium *Steven Butler *U.C.S.D. * Induced Universal Graphs *Friday, June 22, 2007 =96 2:00pm - GMCS 313 For a fixed (finite) family of graphs, a universal graph for that family i= s one in which all members of the family appear as a subgraph. For example, if we fix the family as all graphs on at most n vertices then the complete graph K_n is a universal graph for that family. An induced universal graph is defined similarly, but now the subgraphs must be induced subgraphs. We will give a construction of an induced universal graph for the family of all graphs on n vertices with maximum degree at most r. Our construction will be explicit (i.e., no probabilistic tools needed) and the only tool we will need to use is Hall's Marriage Theorem. ------=_Part_95535_11545616.1182216355877 Content-Type: text/html; charset=WINDOWS-1252 Content-Transfer-Encoding: quoted-printable Content-Disposition: inline

Mathematics Colloquium

Steven Butler
U.C.S.D.

 Induced Universal Graphs

Friday, June 22, 2007 =96 2:00pm - GMCS 313
For a fixed (finite) family of graphs, a universal graph for that family is one in which all members of the family appear as a subgraph.  For example, if we fix the family as all graphs on at most n vertices then the complete graph K_n is a universal graph for that family.  An induced universal graph is defined similarly, but now the subgraphs must be induced subgraphs.

We will give a construction of an induced universal graph for the family of all graphs on n vertices with maximum degree at most r.  Our construction will be explicit (i.e., no probabilistic tools needed) and the only tool we will need to use is Hall's Marriage Theorem.


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