Quelques consequences simples de la formule d'Euler
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Publication:2646865
zbMath0024.28701MaRDI QIDQ2646865
Publication date: 1940
Published in: Journal de Mathématiques Pures et Appliquées. Neuvième Série (Search for Journal in Brave)
Related Items (31)
Structure of neighborhoods of edges in planar graphs and simultaneous coloring of vertices, edges and faces ⋮ The height of faces of 3-polytopes ⋮ All tight descriptions of 3-paths in plane graphs with girth at least 9 ⋮ Paths with restricted degrees of their vertices in planar graphs ⋮ A Steinberg-like approach to describing faces in 3-polytopes ⋮ Unnamed Item ⋮ Light 3-stars in sparse plane graphs ⋮ Light and low 5-stars in normal plane maps with minimum degree 5 ⋮ Describing neighborhoods of 5-vertices in a class of 3-polytopes with minimum degree 5 ⋮ Combinatorial structure of faces in triangulations on surfaces ⋮ Heights of minor faces in 3-polytopes ⋮ All tight descriptions of 3-paths in plane graphs with girth 8 ⋮ Structural Properties of Planar Maps with the Minimal Degree 5 ⋮ Weight of 3-paths in sparse plane graphs ⋮ The vertex-face weight of edges in 3-polytopes ⋮ More on the structure of plane graphs with prescribed degrees of vertices, faces, edges and dual edges ⋮ Soft 3-stars in sparse plane graphs ⋮ Combinatorial structure of faces in triangulated 3-polytopes with minimum degree 4 ⋮ Weight of faces in plane maps ⋮ On the existence of specific stars in planar graphs ⋮ Improved bounds for guarding plane graphs with edges ⋮ Describing 4-paths in 3-polytopes with minimum degree 5 ⋮ Acyclic colorings of planar graphs ⋮ Every triangulated 3-polytope of minimum degree 4 has a 4-path of weight at most 27 ⋮ Heights of minor faces in triangle-free 3-polytopes ⋮ Each 3-polytope with minimum degree 5 has a 7-cycle with maximum degree at most 15 ⋮ Tight description of faces in torus triangulations with minimum degree 5 ⋮ Unnamed Item ⋮ A structural theorem on embedded graphs and its application to colorings ⋮ Bounding the size of equimatchable graphs of fixed genus ⋮ Tight Descriptions of 3‐Paths in Normal Plane Maps
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