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ALEXANDR KOSTOCHKA

  • Alexandr Kostochka
  • Russian-American mathematician

    Alexandr Vasilyevich Kostochka is a mathematician who works in combinatorics and graph theory. He is a professor emeritus of mathematics at the University

    Alexandr Kostochka

    Alexandr_Kostochka

  • Dinitz theorem
  • Theorem in combinatorics

    Maffray's characterization of the line graphs possessing kernels. Alexandr Kostochka, Borodin, and Woodall strengthened the bipartite result by allowing

    Dinitz theorem

    Dinitz_theorem

  • Hadwiger conjecture (graph theory)
  • Unproven generalization of the four-color theorem

    O{\bigl (}h(G){\sqrt {\log h(G)}}{\bigr )}} colors. In the 1980s, Alexandr Kostochka and Andrew Thomason both independently proved that every graph with

    Hadwiger conjecture (graph theory)

    Hadwiger conjecture (graph theory)

    Hadwiger_conjecture_(graph_theory)

  • Equitable coloring
  • Graph coloring with equal color classes

    Kostochka (2008). A polynomial time algorithm for finding equitable colorings with this many colors was described by Kierstead and Alexandr Kostochka;

    Equitable coloring

    Equitable_coloring

  • Kotzig's conjecture
  • to hold for k ≤ 20 {\displaystyle k\leq 20} due to work of Alexandr Kostochka. Kostochka stated that his techniques extend to k ≤ 33 {\displaystyle k\leq

    Kotzig's conjecture

    Kotzig's conjecture

    Kotzig's_conjecture

  • Acyclic coloring
  • Graph coloring in which all 2-chromatic subgraphs are acyclic

    Novosibirsk{{citation}}: CS1 maint: location missing publisher (link). Kostochka, Alexandr V.; Stocker, Christopher (2011), "Graphs with maximum degree 5 are

    Acyclic coloring

    Acyclic coloring

    Acyclic_coloring

  • Graph minor
  • Subgraph with contracted edges

    Theory, Series B, 102 (2): 424–435, doi:10.1016/j.jctb.2011.07.004 Kostochka, Alexandr V. (1982), "The minimum Hadwiger number for graphs with a given mean

    Graph minor

    Graph_minor

  • Polygon-circle graph
  • Intersection graph of convex polygons whose vertices lie on a common circle

    System on Graph Classes and their Inclusions, retrieved 2016-07-11. Kostochka, Alexandr; Kratochvíl, Jan (1997), "Covering and coloring polygon-circle graphs"

    Polygon-circle graph

    Polygon-circle graph

    Polygon-circle_graph

  • (a, b)-decomposition
  • 94 (1): 147–158. doi:10.1016/j.ejc.2007.06.020. Borodin, Oleg V.; Kostochka, Alexandr V.; Sheikh, Naeem N.; Yu, Gexin (2008). "Decomposing a planar graph

    (a, b)-decomposition

    (a,_b)-decomposition

  • Chi-bounded
  • 1016/j.ejc.2011.12.005, MR 3350076, S2CID 5530520 Kim, Seog-Jin; Kostochka, Alexandr; Nakprasit, Kittikorn (2004), "On the chromatic number of intersection

    Chi-bounded

    Chi-bounded

    Chi-bounded

  • Generalized polygon
  • Generalised concept of incidence structure of polygons

    programming bounds for regular graphs". arXiv:1407.4562 [math.CO]. Kostochka, Alexandr; Pudlák, Pavel; Rödl, Vojtech (2010). "Some constructive bounds on

    Generalized polygon

    Generalized polygon

    Generalized_polygon

  • Sunflower (mathematics)
  • Collection of sets in which every two sets have the same intersection

    September 2008. Retrieved 2021-12-10. Alweiss et al. (2020), p. 3. Kostochka, Alexandr V. (2000). "Extremal Problems on Δ-Systems". In Althöfer, Ingo; Cai

    Sunflower (mathematics)

    Sunflower (mathematics)

    Sunflower_(mathematics)

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