sessions:2021sessions:2021session5
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sessions:2021sessions:2021session5 [2021/09/13 07:45] – ross.kang | sessions:2021sessions:2021session5 [2022/03/18 10:02] (current) – [Research results] ross.kang | ||
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There are a variety of questions to be investigated: | There are a variety of questions to be investigated: | ||
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+ | ==== Organisers ==== | ||
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+ | [[https:// | ||
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==== Workshop dates ==== | ==== Workshop dates ==== | ||
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* David Wood | * David Wood | ||
* Dömötör Pálvölgyi | * Dömötör Pálvölgyi | ||
+ | * Zdeněk Dvořák | ||
* Balazs Keszegh | * Balazs Keszegh | ||
* Tamara Mtsentlintze | * Tamara Mtsentlintze | ||
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We give a sketch of the proof that the maximum chromatic number of a circle graph with clique number at most $\omega$ is equal to $\Theta ( \omega \log \omega)$. | We give a sketch of the proof that the maximum chromatic number of a circle graph with clique number at most $\omega$ is equal to $\Theta ( \omega \log \omega)$. | ||
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+ | ==== Research results ==== | ||
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+ | * Davies, Keller, Kleist, Smorodinsky, | ||
+ | * Hickingbotham, | ||
+ | * Dvorák, Daniel Gonçalves, Lahiri, Tan, Torsten Ueckerdt. On Comparable Box Dimension. https:// | ||
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sessions/2021sessions/2021session5.1631519125.txt.gz · Last modified: 2021/09/13 07:45 by ross.kang