Packing and Covering: New paradigms and Algorithms[HBNI Th211]

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dc.contributor.author Abhishek Sahu
dc.date.accessioned 2022-07-27T04:57:26Z
dc.date.available 2022-07-27T04:57:26Z
dc.date.issued 2022
dc.date.submitted 2022
dc.identifier.uri https://dspace.imsc.res.in/xmlui/handle/123456789/600
dc.description.abstract Packing and Covering are some of the fundamental problems in graph theory. An H- P ACKING problem is, given a graph G, what is the maximum number of disjoint graphs in H one can find in G. Similarly in H-C OVERING problem we desire to find the minimum number of disjoint graphs in H that together constitute the graph G. Both these problems are extremely well studied and proved to be NP-hard. The C OVERING problems that we study encompasses the very well known H AMILTONICITY problems. In part 1 of our thesis we study these problems where H is the class of cycles/paths. We study these problems with respect to the standard parameter (solution size) as well as some well known structural parameter en_US
dc.publisher.publisher The Institute of Mathematical Sciences
dc.subject Algorithms en_US
dc.subject HBNI Th211 en_US
dc.title Packing and Covering: New paradigms and Algorithms[HBNI Th211] en_US
dc.type.degree Ph.D en_US
dc.type.institution HBNI en_US
dc.description.advisor Saket Saurabh
dc.description.pages 224p. en_US
dc.type.mainsub Computer Science en_US
dc.type.hbnibos Mathematical Sciences


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