By John E. Hopcroft (auth.), Kun-Mao Chao, Tsan-sheng Hsu, Der-Tsai Lee (eds.)

This booklet constitutes the refereed lawsuits of the twenty third foreign Symposium on Algorithms and Computation, ISAAC 2012, held in Taipei, Taiwan, in December 2012. The sixty eight revised complete papers awarded including 3 invited talks have been rigorously reviewed and chosen from 174 submissions for inclusion within the e-book. This quantity includes issues akin to graph algorithms; on-line and streaming algorithms; combinatorial optimization; computational complexity; computational geometry; string algorithms; approximation algorithms; graph drawing; info constructions; randomized algorithms; and algorithmic online game theory.

**Read or Download Algorithms and Computation: 23rd International Symposium, ISAAC 2012, Taipei, Taiwan, December 19-21, 2012. Proceedings PDF**

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**Extra resources for Algorithms and Computation: 23rd International Symposium, ISAAC 2012, Taipei, Taiwan, December 19-21, 2012. Proceedings**

**Example text**

6. Moreover, the constructed graph G is a bipartite planar graph of maximum degree 3. [Non-List Version] We can give the following theorem for the non-list version. Theorem 2. The k-L(2, 1)-labeling reconfiguration problem is PSPACEcomplete for bipartite planar graphs of maximum degree 7 and k ≥ 8. 4 Linear-Time Algorithm The main result of this section is the following theorem. Theorem 3. For a nonnegative integer k ≤ 4, the k-list L(2, 1)-labeling reconfiguration problem can be solved in linear time.

Very rapid mixing of the Glauber dynamics for proper colorings on bounded-degree graphs. Random Structure and Algorithms 20(1), 98–114 (2002) 5. : On randomly colouring locally sparse graphs. Discrete Mathematics and Theoretical Computer Science 8(1), 121–128 (2006) 6. : A survey on the use of Markov chains to randomly sample colorings. , McDiarmid, C. ) Combinatorics, Complexity, and Chance — A Tribute to Dominic Welsh, ch. 4. Oxford University Press (2007) 7. : A non-Markovian coupling for randomly sampling colorings.

B. ) WG 2001. LNCS, vol. 2204, pp. 254–262. Springer, Heidelberg (2001) 12. : Colouring AT-Free Graphs. , Ferragina, P. ) ESA 2012. LNCS, vol. 7501, pp. 707–718. Springer, Heidelberg (2012) 13. : Coloring edges and vertices of graphs without short or long cycles. Contributions to Discrete Math. 2, 61–66 (2007) 14. : Some results concerning the complexity of restricted colorings of graphs. Discrete Applied Mathematics 36, 35–46 (1992) 15. : Precoloring extension on unit interval graphs. Discrete Applied Mathematics 154, 995–1002 (2006) 16.