\uc218\ud559\uacfc \uc815\uae30\ud2b9\uac15\uc785\ub2c8\ub2e4<\/p>\r\n\r\n\r\n\r\n
Operations preserving polynomially chi-boundedness<\/p>\r\n\r\n\r\n\r\n
1. \uc77c\uc2dc <\/strong>: <\/strong>2021\ub144 6\uc6d4 4\uc77c (\uae08) 16:00-17:00<\/p>\r\n\r\n\r\n\r\n 2.\u00a0\uc7a5\uc18c\u00a0:\u00a0<\/strong>\uc544\uc0b0\uc774\ud559\uad00 526\ud638 \ubc0f Zoom\uc744 \uc774\uc6a9\ud55c \uc2e4\uc2dc\uac04 \uc628\ub77c\uc778 \uac15\uc5f0 \ub3d9\uc2dc \uc9c4\ud589<\/p>\r\n\r\n\r\n\r\n 3.\u00a0\uc5f0\uc0ac\u00a0:<\/strong>\u00a0\uae40\ub9b0\uae30 \uad50\uc218\u00a0(\uc778\ud558\ub300 \uc218\ud559\uacfc)<\/p>\r\n\r\n\r\n\r\n 4. \uc81c\ubaa9 <\/strong>: <\/strong>Operations preserving polynomially chi-boundedness<\/p>\r\n\r\n\r\n\r\n 5.\u00a0\ucd08\ub85d\u00a0:\u00a0<\/strong>A coloring of a graph G is a coloring of vertices of G so that no pair of adjacent vertices receive the same color, and the chromatic number\u00a0of G is the minimum number of colors needed for a coloring of G.\u00a0The main question regarding graph coloring in structural graph theory is the following: how can we control the chromatic number by controlling local structures of graphs? (…)<\/p>\r\n","protected":false},"excerpt":{"rendered":" \uc218\ud559\uacfc \uc815\uae30\ud2b9\uac15\uc785\ub2c8\ub2e4 Operations preserving polynomially chi-boundedness 1. \uc77c\uc2dc : 2021\ub144 6\uc6d4 4\uc77c (\uae08) 16:00-17:00 2.\u00a0\uc7a5\uc18c\u00a0:\u00a0\uc544\uc0b0\uc774\ud559\uad00 526\ud638 \ubc0f Zoom\uc744 \uc774\uc6a9\ud55c \uc2e4\uc2dc\uac04 \uc628\ub77c\uc778 \uac15\uc5f0 \ub3d9\uc2dc \uc9c4\ud589 3.\u00a0\uc5f0\uc0ac\u00a0:\u00a0\uae40\ub9b0\uae30 \uad50\uc218\u00a0(\uc778\ud558\ub300 \uc218\ud559\uacfc) 4. \uc81c\ubaa9 : Operations preserving polynomially chi-boundedness 5.\u00a0\ucd08\ub85d\u00a0:\u00a0A coloring of a graph G is a coloring of vertices of G so that no pair of adjacent vertices receive the same color, and the chromatic … \ub354 \uc77d\uae30<\/a><\/p>\n","protected":false},"author":6,"featured_media":0,"comment_status":"closed","ping_status":"closed","sticky":false,"template":"","format":"standard","meta":{"ngg_post_thumbnail":0,"footnotes":""},"categories":[1],"tags":[],"class_list":["post-1078","post","type-post","status-publish","format-standard","hentry","category-news-events"],"distributor_meta":false,"distributor_terms":false,"distributor_media":false,"distributor_original_site_name":"","distributor_original_site_url":"https:\/\/mathematicians.korea.ac.kr\/sk23","push-errors":false,"_links":{"self":[{"href":"https:\/\/mathematicians.korea.ac.kr\/sk23\/wp-json\/wp\/v2\/posts\/1078","targetHints":{"allow":["GET"]}}],"collection":[{"href":"https:\/\/mathematicians.korea.ac.kr\/sk23\/wp-json\/wp\/v2\/posts"}],"about":[{"href":"https:\/\/mathematicians.korea.ac.kr\/sk23\/wp-json\/wp\/v2\/types\/post"}],"author":[{"embeddable":true,"href":"https:\/\/mathematicians.korea.ac.kr\/sk23\/wp-json\/wp\/v2\/users\/6"}],"replies":[{"embeddable":true,"href":"https:\/\/mathematicians.korea.ac.kr\/sk23\/wp-json\/wp\/v2\/comments?post=1078"}],"version-history":[{"count":1,"href":"https:\/\/mathematicians.korea.ac.kr\/sk23\/wp-json\/wp\/v2\/posts\/1078\/revisions"}],"predecessor-version":[{"id":1079,"href":"https:\/\/mathematicians.korea.ac.kr\/sk23\/wp-json\/wp\/v2\/posts\/1078\/revisions\/1079"}],"wp:attachment":[{"href":"https:\/\/mathematicians.korea.ac.kr\/sk23\/wp-json\/wp\/v2\/media?parent=1078"}],"wp:term":[{"taxonomy":"category","embeddable":true,"href":"https:\/\/mathematicians.korea.ac.kr\/sk23\/wp-json\/wp\/v2\/categories?post=1078"},{"taxonomy":"post_tag","embeddable":true,"href":"https:\/\/mathematicians.korea.ac.kr\/sk23\/wp-json\/wp\/v2\/tags?post=1078"}],"curies":[{"name":"wp","href":"https:\/\/api.w.org\/{rel}","templated":true}]}}