We investigate the number of maximal cliques, i.e., cliques that are not...
The problem Power Dominating Set (PDS) is motivated by the placement of
...
In this paper we study the threshold model of geometric inhomogeneous
ra...
We consider a variant of treewidth that we call clique-partitioned treew...
Dynamic network flows, sometimes called flows over time, extend the noti...
A graph G is a (Euclidean) unit disk graph if it is the intersection gra...
A common technique to speed up shortest path queries in graphs is to use...
The number one criticism of average-case analysis is that we do not actu...
The hitting set problem asks for a collection of sets over a universe U ...
Greedy routing has been studied successfully on Euclidean unit disk grap...
Multi-column dependencies in relational databases come associated with t...
Schelling's classical segregation model gives a coherent explanation for...
Finding a minimum vertex cover in a network is a fundamental NP-complete...
We study the maximum-flow/minimum-cut problem on scale-free networks, i....
Traditional navigation services find the fastest route for a single driv...
We introduce the problem Synchronized Planarity. Roughly speaking, its i...
Satisfiability is considered the canonical NP-complete problem and is us...
We investigate the maximum-entropy model B_n,m,p for random
n-vertex, m-...
Given a public transportation network of stations and connections, we wa...
Hyperbolic random graphs (HRG) and geometric inhomogeneous random graphs...
The VertexCover problem is proven to be computationally hard in differen...
A common way to accelerate shortest path algorithms on graphs is the use...
It is a long-standing open problem whether there exists an output-polyno...