The complexity of searching a graph
Journal of the ACM (JACM)
Introduction to algorithms
Journal of Combinatorial Theory Series B
The vertex separation number of a graph equals its path-width
Information Processing Letters
Graph searching and a min-max theorem for tree-width
Journal of Combinatorial Theory Series B
Obstruction set isolation for the gate matrix layout problem
Discrete Applied Mathematics - Special issue: efficient algorithms and partial k-trees
A Linear-Time Algorithm for Finding Tree-Decompositions of Small Treewidth
SIAM Journal on Computing
Analysis of rerouting in circuit-switched networks
IEEE/ACM Transactions on Networking (TON)
IEEE/ACM Transactions on Networking (TON)
Computers and Intractability: A Guide to the Theory of NP-Completeness
Computers and Intractability: A Guide to the Theory of NP-Completeness
On the solution of reroute sequence planning problem in MPLS networks
Computer Networks: The International Journal of Computer and Telecommunications Networking
An annotated bibliography on guaranteed graph searching
Theoretical Computer Science
Reconfiguration of the routing in WDM networks with two classes of services
ONDM'09 Proceedings of the 13th international conference on Optical Network Design and Modeling
A taxonomy of rerouting in circuit-switched networks
IEEE Communications Magazine
Exact and Approximate Solutions for the Gate Matrix Layout Problem
IEEE Transactions on Computer-Aided Design of Integrated Circuits and Systems
Optimization of Semi-Dynamic Lightpath Rearrangements in a WDM Network
IEEE Journal on Selected Areas in Communications - Part Supplement
Tradeoffs in process strategy games with application in the WDM reconfiguration problem
Theoretical Computer Science
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We introduce the process number of a digraph as a tool to study rerouting issues in wdm networks. This parameter is closely related to the vertex separation (or pathwidth). We consider the recognition and the characterization of (di)graphs with small process numbers. In particular, we give a linear time algorithm to recognize (and process) graphs with process number at most 2, along with a characterization in terms of forbidden minors, and a structural description. As for digraphs with process number 2, we exhibit a characterization that allows one to recognize (and process) them in polynomial time.