Browsing by Author "162e02a0-41db-4039-837e-e615eb9ce027"

Now showing items 1-4 of 4

    • The approximate Loebl-Komlós-Sós conjecture I: The sparse decomposition 
      Hladký, Jan; Komlós, János; Piguet, Diana; Simonovits, Miklós; Stein, Maya; Szemerédi, Endre (Society for Industrial and Applied Mathematics Publications, 2017)
      In a series of four papers we prove the following relaxation of the Loebl–Koml ́os–S ́os Con-jecture: For everyα >0 there exists a numberk0such that for everyk > k0everyn-vertexgraphGwith at least (12+α)nvertices of degree ...
    • The approximate Loebl-Komlós-Sós conjecture II: The rough structure of LKS graphs 
      Hladký, Jan; Komlós, János; Piguet, Diana; Simonovits, Miklós; Stein, Maya; Szemerédi, Endre (Society for Industrial and Applied Mathematics, 2017)
      This is the second of a series of four papers in which we prove the following relaxation of the Loebl-Komlós-Sós conjecture: For every α > 0 there exists a number k0 such that for every k > k0, every n-vertex graph ...
    • The approximate Loebl-Komlós-Sós conjecture III: The finer structure of LKS graphs 
      Hladký, Jan; Komlós, János; Piguet, Diana; Simonovits, Miklós; Stein, Maya; Szemerédi, Endre (Society for Industrial and Applied Mathematics, 2017)
      This is the third of a series of four papers in which we prove the following relaxation ofthe Loebl–Komlós–S ́os Conjecture: For everyα >0 there exists a numberk0such that foreveryk > k0everyn-vertex ...
    • The approximate Loebl-Komlós-Sós conjecture IV: Embedding techniques and the proof of the main result 
      Hladký, Jan; Komlós, János; Piguet, Diana; Simonovits, Miklós; Stein, Maya; Szemerédi, Endre (Society for Industrial and Applied Mathematics Publications, 2017)
      This is the last of a series of four papers in which we prove the following relaxation of the Loebl-Komlós-Sós conjecture: For every α > 0 there exists a number k0 such that for every k > k0, every n-vertex graph G ...