The unbearable hardness of unknotting
Martin Tancer (Charles University Prague)
Abstract: During the talk, I will sketch a proof that deciding if a diagram of the unknot can be untangled using at most k Riedemeister moves (where k is part of the input) is NP-hard. (This is not the same as the unknot recognition but it reveals some difficulties.) Similar ideas can be also used for proving that several other similar invariants are NP-hard to recognize on links.
Joint work with A. de Mesmay, Y. Rieck and E. Sedgwick.
computational geometrydiscrete mathematicscommutative algebracombinatorics
Audience: researchers in the topic
Copenhagen-Jerusalem Combinatorics Seminar
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The password for the zoom room is 123456
Organizers: | Karim Adiprasito, Arina Voorhaar* |
*contact for this listing |