New posts in graph-theory

What is the distinction between sparse and dense graphs?

Is there always a complete graph of maximum chromatic number?

Using the orbit-stabilizer theorem to count graphs

Finding stable sets from a graph

Can you win the monochromatic urn game?

Prove that if G is a simple graph, $\chi \geq \frac{|V|^2}{|V|^2-2|E|}$

40 Vertices And A Connected Graph, Minimum Number Of Edges?

How can I prove the maximum number of edges?

Sparse Ruler Conjecture

Remove bridges to make finding a path impossible.

Showing that the flow value is well defined.

Is this graph Hamiltonian?

What are good examples of problems that graphs can solve better than the alternative? [closed]

Show that a connected graph on $n$ vertices is a tree if and only if it has $n-1$ edges.

Isomorphism and spectrum of graphs $C_{2n + 1} \times C_{2n + 1} $ and $C_{2n + 1} \square C_{2n + 1}$

Intersecting Odd Cycles, Chromatic Number, and the Subgraph $K_5$

Configurations of eleven (or more) points in the Euclidean plane, such that out of any four there is a pair at unit distance.

A graph problem

Count valid colourings on an hexagonal grid

How to "explain" Szemerédi's Regularity Lemma so that classmates may understand its value?