general/graph-families
Surf WikiGraph which is isomorphic to its complement
Geometric grid created from horizontal and vertical lines drawn through each point in a set
Planar graph with quadrilateral faces
Order-zero graph or any edgeless graph
Recursively-formed graph with two terminal vertices
Generalization of line graphs to hypergraphs
Type of graph
Graph where all long cycles have a chord
Sparse graph with strong connectivity
Graph with all path lengths between each two vertices
Graph formed by adding isolated or universal vertices
Graph containing no induced cycles with an even number of nodes
Graph with almost the max amount of edges
3-regular graph with no 3-edge-coloring
Type of graph in graph theory
Graph with all path lengths between each two vertices
Regular graph with fewest possible nodes for its girth
Graph with all path lengths between each two vertices
Mathematical tree with cycle through leaves
Graph with all vertices of degree 3
Concept in graph theory
Graph linking pairs of comparable elements in a partial order
Graph containing cycles of all possible lengths
Graph with almost the max amount of edges
3-regular graph with no 3-edge-coloring
Type of graph in graph theory
Regular graph with girth more than twice its diameter
Family of 7 undirected graphs
Concept in graph theory
Graph linking pairs of comparable elements in a partial order
Graph containing cycles of all possible lengths
Chordal graph where all cycles of even length have odd chords
Generalization of line graphs to hypergraphs
Type of graph
Order-zero graph or any edgeless graph
Recursively-formed graph with two terminal vertices
Graph which is isomorphic to its complement
Graph where each vertex has the same number of neighbors
Graph which partitions into a clique and independent set
Graph with all vertices of degree 4
Undirected graph with no non-trivial symmetries
Graph whose peripheral cycles are all triangles
Graph which partitions into a clique and independent set
Graph with all vertices of degree 4
Undirected graph with no non-trivial symmetries
Graph whose peripheral cycles are all triangles
Generalization of line graphs to hypergraphs
Type of graph