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Approximation algorithm for Minimum Face Spanning Subgraph
Angol
121 b
30 nap a termék visszaküldésére
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Puha kötésű
13 811
Ft
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Puha kötésű
11 107
Ft
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Puha kötésű
8 823
Ft
One of the newest problem in the eld of planar graphs is to nd a connected subgraph of a plane graph such that all the faces of that plane graph are covered. The faces of a plane graph are the maximal regions of the plane that contain no point used in the embedding. A face is said to be covered or spanned if at least one of the vertices of that face boundary is visited. We denote this type of subgraph as a face spanning subgraph. The minimum face spanning subgraph is the face spanning subgraph with minimum cost. Cost can be measured by number vertices or total weight of the edges. These kind of problems have practical applications in the areas like planning gas pipelines in a locality, layout of power supply lines in a printed circuit board, planning irrigation canal networks in irrigation system etc. The problem mentioned above has already been proved as an NP-complete problem and a linear time approximation algorithm has also been proposed. In this thesis we will present some cases where that algorithm fails. Then we try to devise another approximation algorithm with better approximation ratio.
Információ a könyvről
Angol
Ajándékozza oda ezt a könyvet még ma
Nagyon egyszerű
1 Tegye a kosárba könyvet, és válassza ki a kiszállítás ajándékként opciót 2 Rögtön küldjük Önnek az utalványt 3 A könyv megérkezik a megajándékozott címéreEzt is ajánljuk
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Puha kötésű
10 945
Ft
