On domination problems for permutation and other graphs
Theoretical Computer Science
Fast algorithms for the dominating set problem on permutation graphs
SIGAL '90 Proceedings of the international symposium on Algorithms
Algorithms in C
A new approach for the domination problem on permutation graphs
Information Processing Letters
Permutation graphs: connected domination and Steiner trees
Discrete Mathematics - Topics on domination
Connected domination and Steiner set on weighted permutation graphs
Information Processing Letters
Information Processing Letters
On the feedback vertex set problem in permutation graphs
Information Processing Letters
Introduction to Algorithms: A Creative Approach
Introduction to Algorithms: A Creative Approach
An $O(N + M)$-Time Algorithm for Finding a Minimum-WeightDominating Set in a Permutation Graph
SIAM Journal on Computing
On Improved Time Bounds for Permutation Graph Problems
WG '92 Proceedings of the 18th International Workshop on Graph-Theoretic Concepts in Computer Science
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Dynamic programming is one of important techniques in algorithm design. The permutation graph is a special type of graphs with theoretical significance and practical applications. Many graph problems such as the domination, and independent set problems can be solved efficiently using dynamic programming schemes by exploring the structural properties of permutation diagrams. Most of current algorithm textbooks use the knapsack problem and matrix chain product as examples for teaching this technique. This paper introduces an incremental and comprehensive approach to teaching dynamic programming using permutation graphs.