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Titlebook: WALCOM: Algorithms and Computation; 7th International Wo Subir Kumar Ghosh,Takeshi Tokuyama Conference proceedings 2013 Springer-Verlag Ber

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Voronoi Game on Graphsnstant number of facilities and provided an algorithm for the same. Next we have proved that finding the optimal placement of . facilities by Player 2 is .-hard where . is given. Lastly we presented a 1.58 factor approximation algorithm for the above mentioned problem.
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Voronoi Game on Graphsnstant number of facilities and provided an algorithm for the same. Next we have proved that finding the optimal placement of . facilities by Player 2 is .-hard where . is given. Lastly we presented a 1.58 factor approximation algorithm for the above mentioned problem.
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Approximation Schemes for Covering and Packingmportant problem where one has to find a minimum-cardinality subset of a given set of disks (of varying radii) that covers a given set of points, and apply it to a class cover problem (studied in [3]) to obtain an improved solution.
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Daemon Conversions in Distributed Self-stabilizing Algorithmsm to any other daemon when needed. We give the first (full) proof that, provided there are IDs, any algorithm that self-stabilizes only under a fair central daemon can be converted to one that self-stabilizes under an unfair read/write daemon.
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Triangle-Partitioning Edges of Planar Graphs, Toroidal Graphs and ,-Planar GraphsWe consider the question whether the edges of a graph can be partitioned into a set of triangles. We propose a linear-time algorithm to partition the edges of a planar graph into triangles. We also obtain a polynomial-time algorithm for toroidal graphs. On the other hand, we show that it is NP-complete for .-planar graphs, where . ≥ 8.
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