By Stefan Edelkamp, Amr Elmasry, Jyrki Katajainen, Armin Weiß (auth.), Thierry Lecroq, Laurent Mouchard (eds.)

This publication constitutes the completely refereed post-workshop court cases of the twenty fourth foreign Workshop on Combinatorial Algorithms, IWOCA 2013, held in Rouen, France, in July 2013. The 33 revised complete papers provided including 10 brief papers and five invited talks have been rigorously reviewed and chosen from a complete of ninety one submissions. The papers are prepared in topical sections on algorithms on graphs; algorithms on strings; discrete geometry and satisfiability.

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The number of deployed agents, at least in terms of cover time and return time on the ring. It is interesting to note that the worst-case speed-up on the ring is Θ(log k) for both the k-agent random walk and the k-agent rotor-router, even though this speed up has a different explanation in both cases. For the random walk, it is a consequence of the properties of probability distributions of independent Markovian processes, while for the rotor-router, it results directly from the interactions between different agents and the pointers in the graph.

In: Karp, R. ) Complexity of Computation, SIAM-AMS Proceedings, vol. 7, pp. 43–73. ACM (1974) 15. : Comparing partial rankings. SIAM J. Discrete Math. 20(3), 628–648 (2006) 16. : On covering problems of codes. Theor. Comput. Syst. 30(2), 113–119 (1997) 17. : Fixed-parameter algorithms for Closest String and related problems. Algorithmica 37(1), 25–42 (2003) 18. : Faster algorithms for feedback arc set tournament, Kemeny rank aggregation and betweenness tournament. , Park, K. ) ISAAC 2010, Part I.

Xl ) is a common subsequence of σ and τ }. Then the Ulam distance is U (σ, τ ) = n − lcs(σ, τ ). Finally, the Minkowski distance Fp is defined as Fp (σ, τ ) = 1 |σ(x) − τ (x)|p p for p ∈ N \ {0}. F1 is also known as the Spearman Footrule distance or taxicab metric. F2 is the Euclidean metric and also known as the Spearman rho distance [10]. To simplify proofs we introduce the notion of the raised Minkowski distance Fˆp defined by p Fˆp (τ, σ) = (Fp (τ, σ))p = x∈D |τ (x) − σ(x)| . One can also consider the limit for p → ∞ and p → −∞.

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