euclidean minimum spanning tree造句
例句與造句
- Andrew Yao used these graphs to construct high-dimensional Euclidean minimum spanning trees.
- The Euclidean minimum spanning tree is the minimum spanning tree of a Euclidean complete graph.
- Abam, Rahmati, and Zarei provide a significant improvement on exact kinetic maintenance on the Euclidean minimum spanning tree.
- Thus, for instance, a Euclidean minimum spanning tree is the same as a graph minimum spanning tree in a complete graph with Euclidean edge weights.
- The Euclidean minimum spanning tree is a spanning tree of a graph with edge weights corresponding to the Euclidean distance between vertices which are points in the plane ( or space ).
- It's difficult to find euclidean minimum spanning tree in a sentence. 用euclidean minimum spanning tree造句挺難的
- An obvious application of Euclidean minimum spanning trees is to find the cheapest network of wires or pipes to connect a set of places, assuming the links cost a fixed amount per unit length.
- His major contributions include an algorithm for approximating the weight of the Euclidean minimum spanning tree in sublinear time, and finding a tight integrality gap for the vertex cover problem using the Frankl R鰀l graphs.
- Like the relative neighborhood graph, the Urquhart graph of a set of points in general position contains the Euclidean minimum spanning tree of its points, from which it follows that it is a connected graph.
- For example, the minimum spanning tree of the graph associated with an instance of the Euclidean TSP is a Euclidean minimum spanning tree, and so can be computed in expected O ( " n " log " n " ) time for " n " points ( considerably less than the number of edges ).
- The "'Euclidean minimum spanning tree "'or "'EMST "'is a minimum spanning tree of a set of " n " points in the plane ( or more generally in ! " d " ), where the weight of the edge between each pair of points is the Euclidean distance between those two points.
- However, it is not necessary to construct this graph in order to solve the optimization problem; the Euclidean minimum spanning tree problem, for instance, can be solved more efficiently in " O " ( " n " log " n " ) time by constructing the Delaunay triangulation and then applying a linear time planar graph minimum spanning tree algorithm to the resulting triangulation.