WiM Winter Colloquium 2021

Online Only

Tuesday, Feb 9, 2021 at 2:00 PM  - 3:00 PM EST 

{ "name":"WiM Winter Colloquium 2021", "description": "https://ticketfi.com/event/4090/wim-winter-colloquium-2021\n\n\"\\nSpeaker: Prof. Maria Chudnovsky\\n30 Minute talk followed by Q&A session with the speaker \\n\\nTitle: Recent progress on the Erdos-Hajnal Conjecture\\n\\nAbstract: The Erdos-Hajnal conjecture states that for every graph H there is a\\nconstant \\\\epsilon(H) such that every n-vertex graph with no induced subgraph\\nisomorphic to H has a clique or a stable set of size n^{\\\\epsilon}. This\\nconjecture has only been verified for a few graphs  H, and in particular until\\nrecently it remained open for the case when H is a cycle of length 5. This\\nspecial case received a considerable amount of attention. In this talk we will\\nsurvey some known results, and discuss the recent proof for the case of a\\ncycle of length 5.\\nThis is joint work with Alex Scott, Paul Seymour and Sophie Spirkl.\\n\"", "startDate":"2021-02-09", "endDate":"2021-02-09", "startTime":"14:00", "endTime":"15:00", "location":"", "label":"Add to Calendar", "options":[ "Apple", "Google", "iCal", "Microsoft365", "Outlook.com", "Yahoo" ], "timeZone":"US/Eastern", "trigger":"click", "inline":true, "listStyle":"modal", "iCalFileName":"invite.ics" }