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Questions about graphs, discrete structures of nodes which are connected by edges, including trees and graphs with weighted edges.

18 votes
Accepted

How hard is counting the number of simple paths between two nodes in a directed graph?

finding (linear) vs. counting all assignments satisfying a DNF formula or an instance of 2-SAT finding (linear) vs. counting topological sortings finding (O(VE)) vs. counting perfect matching in bipartite graphs
jmad's user avatar
  • 9,548
2 votes
Accepted

How to quickly find a few bisimulations on a given labelled digraph?

Another thing: deciding if $p\sim q$ implies computing the relation $\sim$ on the union of the directed graphs $G_p=\{x ∣ p \stackrel{a_1\dots a_n}{\longrightarrow}x\}$ and $G_q=\{x ∣ q \stackrel{b_1\dots … If however you know have information like the size of $G_p$ and $G_q$ then you can compute $\sim$ on smaller graphs. …
jmad's user avatar
  • 9,548
8 votes
Accepted

The time complexity of finding the diameter of a graph

Here is a counterexample for graphs (diameter is 4, the algorithm returns 3 if you pick this $v$): If the graph is directed this is rather complex, here is some paper claiming faster results in the dense …
jmad's user avatar
  • 9,548
12 votes
1 answer
6k views

Directed union-find

Consider a directed graph $G$ on which one can dynamically add edges and make some specific queries. Example: disjoint-set forest Consider the following set of queries: arrow(u, v) equiv(u, v) find …
jmad's user avatar
  • 9,548