Now showing items 1-3 of 3

    • On Ramsey (4K2, P3)-minimal graphs 

      WIJAYA, Kristiana; BASKORO, Edy Tri; ASSIYATUN, Hilda; SUPRIJANTO, Djoko (AKCE International Journal of Graphs and Combinatorics, 2018-08-13)
      Let F, G, and H be simple graphs. We write F → (G, H) to mean that any red–blue coloring of all edges of F will contain either a red copy of G or a blue copy of H. A graph F (without isolated vertices) satisfying F → (G, ...
    • On Ramsey (mK2, H)-Minimal Graphs 

      WIJAYA, Kristiana; BASKORO, Edy Tri; ASSIYATUN, Hilda; SUPRIJANTO, Djoko (Graphs and Combinatorics, 2017-01-02)
      Let R(G, H) denote the set of all graphs F satisfying F → (G, H) and for every e ∈ E(F), (F − e) (G, H). In this paper, we derive the necessary and sufficient conditions for graphs belonging to R(mK2, H) for any graph ...
    • On Ramsey Minimal Graphs for a 3-Matching Versus a Path on Five Vertices 

      WIJAYA, Kristiana; BASKORO, Edy Tri; TAUFIK, Asep Iqbal; SILABAN, Denny Riama (Proceedings of the International Conference on Mathematics, Geometry, Statistics, and Computation, 2022-02-08)
      Let 𝐺, 𝐻, and 𝐹 be simple graphs. The notation 𝐹 ⟶ (𝐺, 𝐻) means that any red-blue coloring of all edges of 𝐹 contains a red copy of 𝐺 or a blue copy of 𝐻. The graph 𝐹 satisfying this property is called a Ramsey ...